ࡱ> "~ bjbj ;rr,R R p!p!p!!!!8!\&L! d.P????MMMTVVVVVV$EBzIp!Mp MMMz??===M ?p!?T=MT==³F*?ݎg& ~@0 <1 &p!,MM=MMMMMzz=MMM MMMMMMMMMMMMMR r: 9 SUPPORT MATERIAL SUBJECT: MATHEMATICS CLASS - X  KENDRIYA VIDYALAYA SANGATHAN REGIONAL OFFICE PATNA YEAR : 2014 - 15 SA-I How to use this study material? Dear Students, This study material contains gist of the topic/units along with the assignments for self assessment. Here are some tips to use this study material while revision during SA-I and SA-II examination. Go through the syllabus given in the beginning. Identify the units carrying more weight age. Suggestive blue print and design of question paper is a guideline for you to have clear picture about the form of the question paper. Revise each of the topic/unit. and consult the problem with your teacher. After revision of all the units, solve the sample paper and do self assessment with the value points. Must study the marking scheme / solution for CBSE previous year paper which will enable you to know the coverage of content under different questions. Underline or highlight key ideas to have bird eye view of all the units at the time of examination. Write down your own notes and make summaries with the help of this study material. Turn the theoretical information into outlines and mind maps. Make a separate revision notebook for diagrams and numerical. Discuss your 'Doubts' with your teacher or classmates. Important (i) Slow learners may revise the knowledge part first. (ii) Bright students may emphasize the application part of the question paper INDEX SL.NOTOPICPART -1 SA-11Real Numbers2Polynomials3A pair of linear equations in two variables4Triangles5Introduction to Trigonometry6Statistics7Model Question paper SA-1PART 28Activities (Term I) COURSE STRUCTURE CLASS X As per CCE guidelines, the syllabus of Mathematics for class X has been divided term-wise. The units specified for each term shall be assessed through both formative and summative assessment. CLASS X    Term I Term II   FA1 FA2 SA1 FA3 FA4 SA2 (10%) (10%) (30%) (10%) (10%) (30%) Suggested activities and projects will necessarily be assessed through formative assessment. SUMMATIVE ASSESSMENT -1 FIRST TERM (SA I)MARKS: 90UNITSMARKSI NUMBER SYSTEM Real Numbers11II ALGEBRA Polynomials, pair of linear equations in two variables. 23III GEOMETRY Triangles17V TRIGONOMETRY Introduction to trigonometry, trigonometric identity. 22VII STATISTICS17TOTAL90 TOPIC WISE ANALYSIS OF EXAMPLES AND QUESTIONS NCERT TEXT BOOK ChaptersTopicsNumber of Questions for revisionTotalQuestions from solved examplesQuestions from exercise1Real Number0918272Polynomials0918273Pair of linear equations in two variables1921404Triangles1455695Introduction to trigonometry1527426Statistics092534Total75154229 DETAILS OF THE CONCEPTS TO BE MASTERED BY EVERY CHILD OF CLASS X WITH EXERCISE AND EXAMPLES OF NCERT TEXT BOOK SA-I SYMBOLS USED *:-Important Questions, **:- Very important Questions, ***:- Very very important Questions S.NoTOPICCONCEPTSDEGREE OF IMPORTANCEReferences(NCERT BOOK) 01 Real NumberEuclids division Lemma & Algorithm***Example -1,2,3,4 Ex:1.1 Q:1,2,4Fundamental Theorem of Arithmetic***Example -5,7,8 Ex:1.2 Q:4,5Revisiting Irrational Numbers***Example -9,10,11 Ex: 1.3 Q:1.2 Th:1.4 Revisiting Rational Number and their decimal Expansion**Ex -1.4 Q:1 02  PolynomialsMeaning of the zero of Polynomial*Ex -2.1 Q:1Relationship between zeroes and coefficients of a polynomial**Example -2,3 Ex-2.2 Q:1Forming a quadratic polynomial**Ex -2.2 Q:2Division algorithm for a polynomial*Ex -2.3 Q:1,2Finding the zeroes of a polynomial***Example: 9 Ex -2.3 Q:1,2,3,4,5 Ex-2.4,3,4,5 03  Pair of Linear Equations in two variablesGraphical algebraic representation*Example:2,3 Ex -3.4 Q:1,3Consistency of pair of liner equations **Ex -3.2 Q:2,4Graphical method of solution ***Example: 4,5 Ex -3.2 Q:7Algebraic methods of solution Substitution method Elimination method Cross multiplication method Equation reducible to pair of liner equation in two variables** Ex -3.3 Q:1,3 Example-13 Ex:3.4 Q:1,2 Example-15,16 Ex:3.5 Q:1,2,4 Example-19 Ex-3.6 Q :1(ii),(viii),2 (ii),(iii) 04 TRIANGLESSimilarity of Triangles***Theo:6.1 Example:1,2,3 Ex:6.2 Q:2,4,6,9,10Criteria for Similarity of Triangles**Example:6,7 Ex:6.3 Q:4,5,6,10,13,16Area of Similar Triangles***Example:9 The:6.6 Ex:6.4 Q:3,5,6,7Pythagoras Theorem***Theo:6.8 & 6.9 Example:10,12,14, Ex:6.5 Q:4,5,6,7,13,14,15,16 05 Introduction to TrigonometryTrigonometric Ratios*Ex:8.1 Q:1,2,3,6,8,10Trigonometric ratios of some specific angles**Example:10,11 Ex:8.2 Q:1,3 Trigonometric ratios of complementary angles**Example:14,15 Ex:8.3 Q:2,3,4,6 Trigonometric Identities ***Ex:8.4 Q:5 (iii,v,viii)  06 STATISTICSCONCEPT 1 Mean of grouped data Direct Method ***Example:2 Ex:14.1 Q:1&3Assumed Mean Method*Ex:14.1 Q:6Step Deviation Method*Ex:14.1 Q:9CONCEPT 2 Mode of grouped data ***Example:5 Ex:14.2 Q:1,5CONCEPT 3Median of grouped data***Example:7,8 Ex:14.3 Q1,3,5CONCEPT 4Graphical representation of c.f.(ogive)**Example:9 Ex:14.4 Q:1,2,3 1.Real Numbers ( Key Points ) Real Numbers   Rational Numbers(Q) Irrational Numbers(I)  Natural Numbers(N) Whole Numbers(W) Integers(Z) (Counting Numbers) (0,1,2,3,4,) (1,2,3..)  Negative Integers Zero Positive Integers (-1,-2,-3,..) (0) (1,2,3,.) Decimal Form of Real Numbers  Terminating Decimal Non Terminating Non terminating Non Repeating ( 2/5, ,.) repeating decimal (1.010010001) ( Rational Numbers) (Recurring Decimal) (Irrational Numbers) (1/3, 2/7,3/11,) (Rational Numbers) Euclids Division lemma:- Given Positive integers a and b there exist unique integers q and r satisfying a=bq +r, where 0 QUOTE  r0, follow the steps below: Step I: Apply Euclids division lemma, to c and d, so we find whole numbers, q and r such that c =dq +r, 0 QUOTE   Step II: If r=0, d is the HCF of c and d. If r  QUOTE  division lemma to d and r. Step III:Continue the process till the remainder is zero. The divisor at this stage will be the required HCF Note :- Let a and b be positive integers. If a=bq + r, 0d"r<b, then HCF (a,b) = HCF (b,r) The Fundamental theorem of Arithmetic:- Every composite number can be expressed (factorised ) as a product of primes, and this factorization is unique, apart from the order in which the prime factors occur. Ex.:  QUOTE   Theorem: LET  QUOTE   be a rational number whose decimal expansion terminates. Then  QUOTE   can be expressed in the form Of  QUOTE   where  QUOTE   are co-prime and the prime factorisation of q is of the form of QUOTE  , where n, m are non negative integers. Ex. QUOTE   Theorem: LET  QUOTE  = QUOTE   be a rational number such that the prime factorisation of q is not of the form of  QUOTE  , where n, m are non negative integers. Then  QUOTE  has a decimal expansion which is none terminating repeating (recurring). Ex . QUOTE   Theorem: For any two positive integers a and b, HCF (a,b) X LCM (a,b)=a X b Ex.: 4 & 6; HCF (4,6) = 2, LCM (4,6) = 12; HCF X LCM = 2 X 12 =24 Ans. : a X b = 24 ( Level- 1) 1. If  QUOTE   is a rational number  QUOTE  . What is the condition on q so that the decimal representation of  QUOTE   is terminating? Ans. q is of the form of  QUOTE   2. Write a rational number between  QUOTE  . Ans. 1.5 3. The decimal expansion of the rational no . 43/2453 QUOTE   will terminate after how many places of decimal ? Ans. After 4 places of decimal. 4. Find the  QUOTE   Ans. 19000 5. State whether the number  QUOTE  )( QUOTE   +  QUOTE  rational or irrational justify. Ans. Rational 6. Write one rational and one irrational number lying between 0.25 and 0.32. Ans. One rational no. =0.26, one irrational no. = 0.27010010001 7. Express 107 in the form of 4q + 3 for some positive integer. Ans. 4 X 26 + 3 8. Write whether the rational number  QUOTE   will have a terminating decimal expansion or a non terminating repeating decimal expansion. Ans. Terminating. ( level - 2 ) 1. Use Euclids division algorithm to find the HCF of 1288 and 575. Ans. 23. 2. Check whether  QUOTE  are composite number and justify. Ans. Composite number. 3. Check whether  QUOTE  can end with the digit 0, where n is any natural number. Ans. No,  QUOTE  can not end with the digit 0. 4. Given that LCM (26, 169) = 338, write HCF (26, 169 ).] Ans. 13 5. Find the HCF and LCM of 6, 72 and 120 using the prime factorization method. Ans. HCF = 6 LCM = 360 ( level - 3 ) 1. Show that  QUOTE   is an irrational number. 2. Show that  QUOTE   is an irrational number. 3. Show that square of an odd positive integer is of the form 8m + 1, for some integer m. 4. Find the LCM & HCF of 26 and 91 and verify that  QUOTE   Ans. LCM=182, HCF=13 (PROBLEMS FOR SELF EVALUATION/HOTS) State the fundamental theorem of Arithmetic. Express 2658 as a product of its prime factors. Show that the square of an odd positive integers is of the form 8m + 1 for some whole number m. Find the LCM and HCF of 17, 23 and 29. Prove that  QUOTE   is not a rational number. Find the largest positive integer that will divide 122, 150 and 115 leaving remainder 5, 7 and 11 respectively. Show that there is no positive integer n for which  QUOTE   +  QUOTE   Using prime factorization method, find the HCF and LCM of 72, 126 and 168. Also show that  QUOTE   Value Based Questions :- Q.1 A person wanted to distribute 96 apples and 112 oranges among poor children in an orphanage. He packed all the fruits in boxes in such a way that each box contains fruits of the same variety, and also every box contains an equal number of fruits. Find the maximum number of boxes in which all the fruits can be packed. Which concept have you used to find it ? Which values of this person have been reflected in above situation ? Q.2 A teacher draws the factor tree given in figure and ask the students to find the value of x without finding the value of y and z. Shaurya gives the answer x = 136 Is his answer correct ? Give reason for your answer. Which value is depicted in this.        2. Polynomials ( Key Points ) Polynomial: An expression of the form  QUOTE  a0 + a1x + a2x2 + ----- + anxn where an QUOTE  is called a polynomial in variable x of degree n.where; a0 ,a1, ----- an are real numbers and each power of x is a non negative integer. Ex.:- 2x2 5x + 1 is a polynomial of degree 2. Note:  QUOTE   A polynomial  QUOTE   Ex. 5x -3, 2x etc A polynomial  QUOTE  Ex. 2x2 + x 1, 1 5x + x2 etc. A polynomial  QUOTE   Ex.  QUOTE   etc. Zeroes of a polynomial: A real number k is called a zero of polynomial p(x) if p(k) =0.If the graph of  QUOTE   intersects the X- axis at n times, then number of zeros of y=p(x) is n. A linear polynomial has only one zero. A Quadratic polynomial has two zeroes. A Cubic polynomial has three zeroes. Graphs of different types of polynomials : Linear polynomial :- The graph of a linear polynomial ax + b is a  y  Straight line, intersecting x -2 -1 0 1 2 x X-axis at one point y Quadratic Polynomial :- (i) Graph of a quadratic polynomial p(x) = ax2 + bx + c is a parabola open upwards like U if a > 0 & intersects x- axis at maximum two distinct points.  (ii) Graph of a quadratic polynomial p(x) = ax2 + bx + c is a parabola open downwards like )" if a <0 & intersects x- axis at maximum two distinct points.  Cubic Polynomial and its graph   For a quadratic polynomial:If (, ( are zeroes of  QUOTE   =  QUOTE   then : Sum of zeroes = ( +( =  QUOTE   =  QUOTE   Product of zeroes = ( . ( =  QUOTE   =  QUOTE   A quadratic polynomial whose zeroes are ( and (, is given by:  QUOTE   (( + () QUOTE   =  QUOTE   If  QUOTE   are zeroes of the cubic polynomial  QUOTE   then: * QUOTE   *  QUOTE   *  QUOTE   If  are zeroes of a cubic polynomial p(x), Then  Division algorithm for polynomials: If  QUOTE   then we can find polynomials  QUOTE    ( Level - 1 ) In a graph of  QUOTE   Ans. 3. If  QUOTE   are the zeroes of  QUOTE  then find  QUOTE   Ans. (-1) Find a quadratic polynomial whose zeroes are  QUOTE   Ans. QUOTE   If  QUOTE  then find sum and product of its zeroes. Ans. Sum=15, Product =  QUOTE   If the sum of zeroes of a given polynomial  QUOTE   is 6. Find the value of K. Ans. QUOTE   (k = 2 Find the zero of polynomial  QUOTE   Ans. -4/3 Write the degree of zero polynomial. Ans. Not defined. ( Level - 2 ) Form a cubic polynomial with zeroes 3, 2 and -1. Hints/Ans. QUOTE   Find the zeroes of the quadratic polynomial  QUOTE   and verify the relationship between the zeroes and the coefficients. Ans. Zeroes are 3/2 & -1/3. For what value of k, (-4) is a zero of polynomial  QUOTE   Ans. k=9 Give an example of polynomials  QUOTE   Ans. QUOTE   Find the zeroes of  QUOTE   Ans. 0,2 6.Find a quadratic polynomial, whose sum and the product of its zeroes are 3 , -5 Ans. x2 3x-5 ( Level - 3 ) Find the zeroes of polynomial  QUOTE   Ans. -1, 1, 2 If the zeroes of the polynomial  QUOTE  are  QUOTE  . Find  QUOTE   Ans. QUOTE   Divide  QUOTE   by  QUOTE   Ans. Quotient= QUOTE  ; Remainder  QUOTE   Check whether the polynomial  QUOTE   is a factor of polynomial  QUOTE   Ans. Remainder=0, Quotient=2t2 + 3t + 4, Given Polynomial is a factor. ( Level - 4 ) Obtain all zeroes of  QUOTE   Ans. -1, -2, -10 Obtain all other zeroes of 2x4-7x3-13x2+63x-45  QUOTE  , if two of its zeroes are 1 and  QUOTE  3 Ans. 1 , 3 , -3 & 5/2 On dividing  QUOTE  2x3 + 4x2 +5x +7 by a polynomial  QUOTE   ,the quotient and remainder were 2x and 7-5x respectively, find  QUOTE   Ans.  QUOTE  x2 + 2x +5 (PROBLEMS FOR SELF-EVALUATION) Check whether  QUOTE  is a factor of  QUOTE   Find quotient and remainder applying the division algorithm on dividing  QUOTE  +2x -4 by  QUOTE   Find zeros of the polynomial  QUOTE   Find the quadratic polynomial whose sum and product of its zeros are  QUOTE  respectively. Find the zeroes of polynomial  QUOTE   If one of the zeroes of the polynomial  QUOTE  2, find the other zero, also find the value of p. If  QUOTE   are the zeroes of the polynomial  QUOTE  +4 show that  QUOTE   find the value of k. If  QUOTE   are the zeroes of the equation  QUOTE   Value Based Questions:- Q1. Government of India allotted Relief Fund to help the families of earthquake affected village. The fund is represented by 3x3 + x2 + 2x + 5. The fund is equally divided between each of the families of that village. Each family receives an amount of 3x 5 . After distribution, 9x + 10 amount is left. The District Magistrate decided to use this amount to open a school in that village. Find the number of families which received Relief Fund from Government. What values have been depicted here? Q2. A village of the North East India is suffering from flood. A group of students decide to help them with food items, clothes etc. So, the students collect some amount of rupees, which is represented by x4 + x3 + 8x2 + ax +b. If the number of students is represented by x2 + 1, find the values of a and b. What values have been depicted by the group of students? ---xxx--- Pair of linear equations in two variables (Key Points) An equation of the form ax + by + c = 0, where a, b, c are real nos (a ( 0, b ( 0) is called a linear equation in two variables x and y. Ex : (i) x 5y + 2 =0 (ii)  QUOTE  x y =1 The general form for a pair of linear equations in two variables x and y is a1x + b1y + c1 = 0 a2x + b2y + c2 = 0 where a1, b1, c1, a2, b2, c2 are all real nos and a1( 0, b1( 0, a2( 0, b2( 0. Examples QUOTE    Graphical representation of a pair of linear equations in two variables: a1x + b1y + c1 = 0 a2x + b2y + c2 = 0 (i) will represent intersecting lines if  QUOTE   i.e. unique solution. And this type of equations are called consistent pair of linear equations. Ex: x 2y = 0 3x + 4y 20 = 0   will represent overlapping or coincident lines if  QUOTE   i.e. Infinitely many solutions, consistent or dependent pair of linear equations Ex: 2x + 3y 9 = 0 4x + 6y 18 = 0   will represent parallel lines if  QUOTE   i.e. no solution and called inconsistent pair of linear equations Ex: x + 2y 4 = 0 2x + 4y 12 = 0   Algebraic methods of solving a pair of linear equations: Substitution method Elimination Method Cross multiplication method (Level - 1) Find the value of a so that the point(2,9) lies on the line represented by ax-3y=5 Ans: a= 32 Find the value of k so that the lines 2x 3y = 9 and kx-9y =18 will be parallel. Ans: k= 6 Find the value of k for which x + 2y =5, 3x+ky+15=0 is inconsistent Ans: k= 6 Check whether given pair of lines is consistent or not 5x 1 = 2y, y =  QUOTE   +  QUOTE   Ans: consistent Determine the value of a if the system of linear equations 3x+2y -4 =0 and ax y 3 = 0 will represent intersecting lines. Ans: a ( QUOTE   Write any one equation of the line which is parallel to (2x (3y =5 Ans:  QUOTE   Find the point of intersection of line -3x + 7y =3 with x-axis Ans: (-1, 0) For what value of k the following pair has infinite number of solutions. (k-3)x + 3y = k k(x+y)=12 Ans: k= 6 Write condition so that a1x + b1y = c1 and a2x + b2y = c2 have unique solution. Ans:  QUOTE   ( Level - 2) 5 pencils and 7pens together cost Rs. 50 whereas 7 pencils and 5 pens together cost Rs. 46. Find the cost of one pencil and that of one pen. Ans: Cost of one pencil = Rs. 3 Cost of one pen = Rs. 5 Solve the equations: 3x y = 3 7x + 2y = 20 Ans: x=2, y=3 Find the fraction which becomes to 2/3 when the numerator is increased by 2 and equal to 4/7 when the denominator is increased by 4 Ans: 28/45 Solve the equation: px + qy = p q qx py = p + q Ans: x = 1, y = -1 ( Level - 3 ) Solve the equation using the method of substitution:   Ans. QUOTE   Solve the equations:   QUOTE   Where, x QUOTE   Ans. QUOTE   Solve the equations by using the method of cross multiplication:  5x + 12y =7 Ans. QUOTE   A man has only 20 paisa coins and 25 paisa coins in his purse, If he has 50 coins in all totaling Rs. 11.25, how many coins of each kind does he have. Ans. 25 coins of each kind For what value of k, will the system of equations  QUOTE    QUOTE   has a unique solution. Ans. QUOTE   (level - 4) Draw the graphs of the equations 4x y = 4 4x + y = 12 Determine the vertices of the triangle formed by the lines representing these equations and the x-axis. Shade the triangular region so formed Ans: (2,4)(1,0)(3,0) Solve Graphically x y = -1 and 3x + 2y = 12 Calculate the area bounded by these lines and the x- axis , Ans: x = 2, y = 3 and area = 7.5 unit 2 Solve :-  QUOTE   for u & v 4u v = 14uv 3u + 2v = 16uv where u`"0 , v`" 0 Ans: u = , v = Ritu can row downstream 20 km in 2 hr , and upstream 4 km in 2 hr . find her speed of rowing in still water and the speed of the current. (HOTS) Ans: Speed of the rowing in still water = 6 km/hr Speed of the current = 4 km/hr . In a  QUOTE   , QUOTE   = 3 "B = 2 ( "A + "B ) find the these angle. (HOTS) Ans: "A = 200 , "B = 400 , "c = 1200 . 8 men and 12 boys can finish a piece of work in 10 days while 6 men and 8 boys can finish it in 14 days. Find the time taken by 1 man alone and that by one boy alone to finish the work . (HOTS) Ans: One man can finish work in 140 days One boy can finish work in 280 days Find the value of K for which the system of linear equations 2x+5y = 3 , (k +1 )x + 2(k + 2) y = 2K Will have infinite number of solutions. (HOTS) Ans: K = 3 (SELF EVALUTION/HOTS) Solve for x and y: x + y = a + b ax by=  QUOTE   For what value of k will the equation x +5y-7=0 and 4x +20y +k=0 represent coincident lines? Solve graphically: 3x +y +1=0 2x -3y +8=0 The sum of digits of a two digit number is 9. If 27is subtracted from the number, the digits are reversed. Find the number. Draw the graph of x + 2y 7 =0 and 2x y -4 = 0. Shade the area bounded by these lines and Y-axis. Students of a class are made to stand in rows. If one student is extra in a row, there would be 2 rows less. If one student is less in a row there would be 3 rows more. Find the number of the students in the class. A man travels 370 km partly by train and partly by car. If he covers 250 km by train and the rest by the car it takes him 4 hours, but if he travels 130 km by train and the rest by car, he takes 18 minutes longer. Find the speed of the train and that of the car Given linear equation 2x +3y-8=0, write another linear equation such that the geometrical representation of the pair so formed is (i) intersecting lines, (ii) Parallel Lines. Value Based Questions :- Q1. The owner of a taxi cab company decides to run all the cars he has on CNG fuel instead of petrol/diesel. The car hire charges in city comprises of fixed charges together with the charge for the distance covered. For a journey of 12km, the charge paid Rs.89 and for a journey of 20 km, the charge paid is Rs. 145. What will a person have to pay for travelling a distance of 30 km? Which concept has been used to find it? Which values of the owner have been depicted here? Q2.Riya decides to use public transport to cover a distance of 300 km. She travels this distance partly by train and partly by bus. She takes 4 hours if she travels 60km by train and the remaining by bus. If she travels 100 km. by train and the remaining by bus, she takes 10 minutes more. Find speed of train and bus separately. Which concept has been used to solve the above problem? Which values of Riya have been depicted here? TRIANGLES KEY POINTS Similar Triangles:- Two triangles are said to be similar, if (a) their corresponding angles are equal and (b) their corresponding sides are in proportion (or are in the same ratio). All regular figures are similar   All congruent figures are similar but similar figures may not be congruent. Basic proportionality Theorem [ or Thales theorem ]. Converse of Basic proportionality Theorem. Criteria for similarity of Triangles. AA or AAA similarity criterion. SAS similarity criterion. SSS similarity criterion. Areas of similar triangles. Pythagoras theorem. Converse of Pythagoras theorem. (Level -1) If in two triangles, corresponding angles are equal, then the two triangles are& & & & & Ans. Equiangular then similar . "ABC is right angled at B. BD is perpendicular upon AC. If AD=a, CD=b, then AB= Ans. a(a+b) The areas of two similar triangles are 32cm and 48cm.If the square of a side of the first " is 24cm,then the square of the corresponding side of 2nd QUOTE   will be Ans. 36cm ABC is a triangle with DE|| BC. If AD=2cm, BD=4cm then find the value DE:BC Ans. 1:3 In "ABC,DE ||BC, if AD=4x-3,DB=3x-1,AE=8x-7and BC=5x-3,then find the values of x Ans. 1,  QUOTE   The perimeters of two similar triangles are 40cm and 50 cm respectively, find the ratio of the area of the first triangle to the area of the 2nd triangle: Ans. 16:25 A man goes 150m due east and then 200m due north. How far is he from the starting point? Ans. 250 m A ladder reaches a window which is 12m above the ground on one side of the street. Keeping its foot at the same point, the ladder is turned to the other side of the street to reach a window 9m high. If the length of the ladder is 15m, find the width of the street. Ans. 21m BO and CO are respectively the bisectors of (B and (C of "ABC.AO produced meets BC at P,then find AB/AC  QUOTE  QUOTE   Ans. QUOTE   In  QUOTE  ABC,the bisector of (B intersects the side AC at D.A line parallel to side AC intersects line segments AB,DB and CB at points P,R,Q respectively.Then, Find AB XCQ Ans. BC X AP .If " ABC is an equilateral triangle such that AD(BC,then AD=& & & .. Ans. 3CD .If "ABC and "DEF are similar triangles such that (A=470,and(E=830 ,then find (C Ans. 500 Two isosceles triangles have equal angles and their areas are in the ratio 16:25,then find the ratio of their corresponding heights Ans. 4:5 .Two poles of heights 6m and 11m stand vertically upright on a plane ground.If the distance between their feet is 12m, then find the distance between their tops. Ans.13m .The lengths of the diagonals of a rhombus are 16cm and 12cm.Then, find the length of the side of the rhombus . Ans. 10cm (Level 2) 1. In given fig. BD(AC and CE(AB then prove that (a)"AEC~"ADB (b)CA/AB=CE/DB  2. In the given figure fig . QUOTE   = QUOTE  , and (PST=(PRQ. Prove that "PQR is an isosceles triangle.,  3. In given fig AD(BC and (B<900,prove that AC=AB+BC-2BC x BD In given fig. "ABC is right angled at C and DE(AB.Prove that "ABC~"ADE and hence find length of AE and DE.  Ans. QUOTE    QUOTE  ,  QUOTE   5. In a "ABC, if DE||AC and DF||AE, prove that  QUOTE   =  QUOTE    6. In given fig.AD(BC,if  QUOTE  = QUOTE  ,prove that ABC is a right angled triangle. 7. Two "s ABC and DEF are similar. If ar( QUOTE  DEF)=243cm,ar( QUOTE  ABC)=108cm and BC=6cm,find EF. Ans. 9 cm 8.What is the value of K in given figure if DE||BC. Ans. K=4  A pole of length 10m casts a shadow 2m long on the ground. At the same time a tower casts a shadow of length 60m on the ground then find the height of the tower. Ans. 300m Level 3 1.In given figure,AB||DC and  QUOTE  = QUOTE   then find the value of x, if .  QUOTE  , QUOTE   Ans. 7  2. PQR is a right angled triangle with (P=900. If PM (QR, then show that  QUOTE   In given fig.  QUOTE  = QUOTE   and (1=(2.Show that "PQS~"TQR.  Find the length of altitude of an equilateral triangle of side 2cm. Ans.  QUOTE   cm In a trapezium ABCD,O is the point of intersection of AC and BD,AB||CD and AB=2CD.If the area of "AOB=84cm then find area of "COD. Ans. 21 cm2 6. In given fig.  QUOTE  = QUOTE  =3. If area of "PQR is 32cm, then find the area of the quad.STQR Ans.14 cm2  7. M is the mid-point of the side CD of a ||gmABCD.The line BM is drawn intersecting AC at L and AD produced at E.Prove that EL=2BL.  8. Prove that the ratio of the area of two similar "s is equal to the square of the ratio of their corresponding medians. 9. D and E are points on the sides CA and CB respectively of "ABC, right angled at C.Prove that AE+BD=AB+DE. 10. ABC and DBC are two "s on the same base BC and on the same side of BC with (A=(D=900.If CA and BD meet each other at E, show that AE x EC=BE x ED.  Level 4 1. Prove that in a right angled triangle the square of hypotenuse is equal to the sum of the squares of the other two sides. 2. If a line is drawn parallel to one side of a triangle to intersect the other two sides in distinct points, prove that the other two sides are divided into the same ratio. 3. " ABC is right angled at B and D is midpoint of side BC. Prove that AC = 4 AD - 3 AB 4. Prove that the ratio of the areas of two similar triangles is equal to the ratio of square of their corresponding sides. 5. In a ", if the square of one side is equal to sum of the squares of the other two sides, prove that the angle opposite to the first side is a right angle. 6. In an equilateral " PQR, T is a point on the side QR, such that QT =  QUOTE  QR. Prove that 9 PT = 7 PQ 7. P and Q are the mid points of side CA and CB respectively of " ABC right angled at C. Prove that 4(AQ+ BP) = 5 AB. 8. CM and RN are respectively the medians of "ABC and "PQR.If "ABC~"PQR, prove that (i) "AMC~"PNR (ii) CM/RN=AB/PQ (iii) "CMB~"RNQ SELF EVALUATION The diagonal BD of a ||gm ABCD intersects the line segment AE at the point F, Where E is any point on the side BC.Prove that DF x EF=FB x FA. In fig.DB(BC, DE(AB and AC(BC.Prove that BE/DE=AC/BC.  In given fig. PA, QB, RC are each perpendicular to AC. Prove that  QUOTE  +  QUOTE  =  QUOTE    Prove that three times the sum of the squares of the sides of a triangle is equal to four times the sum of the squares of the medians of the triangle. ABC is a right triangle with (A = 900 ,A circle is inscribed in it. The lengths of the two sides containing the right angle are 6 cm and 8 cm. find the radius of the incircle. Ans. 4cm ABC is a right triangle, right angled at C. If  QUOTE   is the length of the perpendicular from C to AB and a, b, c have the usual meaning, then prove that cp=ab ( )  QUOTE   In a trapezium ABCD, AB||DC and DC=2AB.EF||AB, where E and F lie on the side BC and AD respectively such that BE/EC=4/3.Diagonal DB intersects EF at G. Prove that EF=11AB. Sides AB, AC and median AD of a triangle ABC are respectively proportional to sides PQ, PR and median PM of another triangle PQR. Show that "ABC~"PQR. Value Based Question Q1. For going to a city Q from city P, there is a route via city R such that PR | QR, PR = 2x km and RQ = 2 (x + 7 ) km. Ravi a civil engineer proposed to construct a 26 km highway which directly connects the two cities P and Q.  P  R Q Q.2 Some students participated in the campaign Save Energy Save Environment . For the campaign, they prepared posters on triangular card boards. They divided the triangle into four parts by joining the mid points of the three sides of the taringle. In the middle, they wrote a slogan and in the remaining parts they pasted related pictures. Find the ratio of the area of the trainagle allotted for the slogan to the area of the whole triangle. Write the values these students possess. INTRODUCTION TO TRIGONOMETRY IMPORTANT CONCEPTS (TAKE A LOOK): Trigonometric ratios of an acute angle of a right angled triangle.  QUOTE       QUOTE     Side adjacent to angle(  QUOTE    For  , sin = AB/ AC, cos = BC/AC, tan= AB/BC Cosec = AC/AB , sec= AC/BC, cot = BC/AB Relationship between different trigonometric ratios      Trigonometric Identities. (i) sin2( + cos2( =1 (ii) 1 + tan2( = sec2( (iii) 1 +cot2( = cosec2( Trigonometric Ratios of some specific angles. (0o30o45o60o90osin (01/(2(3/21cos(1(3/21/(21/20tan (01/(31(3Not definedcot (Not defined(311/(30sec (12/(3(22Not definedcosec (Not defined2(22/(31 Trigonometric ratios of complementary angles. sin (90o - () = cos( cos (90o - () = sin ( tan (90o - () = cot ( cot (90o - () = tan ( sec (90o - () = cosec ( cosec (90o - () = sec ( (Level  1) If  and 3-30 are acute angles such that sin=cos(3-30),then find the value of tan. Ans. QUOTE   Find the value of  QUOTE   Ans. "3/2 3. Find the value of (sin+cos)+(cos-sin) Ans. 2 4. If tan= QUOTE   then find the value of cos-sin Ans. QUOTE   5. If sec+tan=p, then find the value of sec-tan Ans. QUOTE   6. change sect -sec in terms of tan. Ans. tant +tan 7. If cot=1/"3 then find the value of (1-cos)/(1+cos) Ans. QUOTE   8. If  QUOTE   =2 then find the value of  QUOTE  . Ans. 2 9. Ifsin=a/b,then find the value ofsec+tan Ans. QUOTE   10. Ifcos x=cos60 cos30+sin60 sin30,then find the value of x Ans. 30 11. If 0d" x d"90 and 2sinx=1/2,then find the value of x Ans. 30 12. Find the value of cosec30-sin45-sec60 Ans. -2 13. Simplify (sec+tan)(1-sin) Ans. cos QUOTE   Level - 2 1. If sec=5/4 then evaluate tan/(1+tan). Ans: QUOTE   2. If A+B =90,then prove that  QUOTE   = tanA 3. Prove that cosA/(1-sinA)+cosA/(1+sinA) =2secA. 4. Prove that QUOTE  . +  QUOTE   = 2cosecA 5. Prove that (sin+cosec) + (cos+sec) =7+tan+cot. 6. Evalute QUOTE   --  QUOTE   Ans:1 7. Prove that QUOTE   +  QUOTE   = 2secA. 8. In a right angle triangle ABC,right angled at B, if tanA=1, then verify that 2sinA cosA = 1. 9. If tan (A-B)="3, and sinA =1, then find A and B. Ans:90& 30 10. If  is an acute angle and sin=cos, find the value of 3tan + 2sin  1. Ans:3 11. If  QUOTE  cos +  QUOTE   sin  = 1 and  QUOTE  sin   QUOTE   cos = 1,prove that x/a + y/b = 2. Level - 3 Evaluate the following :- sin25 + sin65 +  QUOTE  (tan5 tan15 tan30 tan75 tan85) Ans:2 2. If QUOTE   = m, and  QUOTE  = n , show that (m+n) cos = n. 3. Prove that tan + cot + 2 = cosec sec. 4. Prove that (tanA  tanB) + (1+tanA tanB) = secA secB. 5. If (cos-sin) = "2 sin, then show that cos + sin = "2 cos . 6. Prove that (sin+sec) + (cos + cosec) = (1+sec cosec). 7. Prove that sin/(1-cos) + tan/(1+cos) = seccosec + cot. 8. If x = asin and y = btan . Prove that x2/a2  b2/y2 = 1 9. Ifcot= QUOTE  , evaluate (2 + 2sin) (1  sin)/(1+cos) (2 - 2sin). 10 Prove that sin6 + cos6 = 1- 3sin2cos2. Level  4 1. Prove that (sec+tan  1)/(tan  sec+1) = cos/(1  sin). 2. If x = r sinAcosC, y=rsinAsinC, z=rcosA, Prove that r=x+y+z. 3. Prove that  QUOTE   -  QUOTE   =  QUOTE   -  QUOTE   . 4. If x= asin, y= btan, prove that  QUOTE   -  QUOTE   = 1. 5. Prove that:  QUOTE   -  QUOTE   = sin + cos 6. Evaluate  QUOTE   -  QUOTE   . Ans. QUOTE   7. Prove that QUOTE  =  QUOTE  . 8. Prove that QUOTE   = tan. 9. Prove that QUOTE   (1 + cos + sin) /(1+ cos  sin) = (1 + sin)/ cos 10. If cot=  QUOTE  , evaluate (i)cos + sin (ii)cos - sin. Ans. 1,  QUOTE   Self Evaluation 1. If a cos + b sin = c, then prove that asin  bcos = " QUOTE   2. If A,B,C are interior angles of triangle ABC, show that cosec( QUOTE  ) - tan  QUOTE   = 1. 3. Ifsin + sin + sin = 1, prove that cosv   4cost  + 8cos = 4. 4. IftanA = ntanB, sinA = msinB, prove that cosA = (m - 1)/(n-1). 5. Evaluate [seccosec(90- )  tan cot(90) + sin55 sin35] / (tan10tan20tan60tan70tan80). Ans: QUOTE   6. If sec + tan=p, prove that sin = (p-1)/(p+1). STATISTICS KEY POINTS The three measures of central tendency are : Mean Median Mode Mean Of grouped frequency distribution can be calculated by the following methods. Direct Method Mean =  QUOTE   =  QUOTE   Where Xi is the class mark of the ith class interval and fi frequency of that class Assumed Mean method or Shortcut method Mean =  QUOTE   = a + QUOTE   Where a = assumed mean And di= Xi - a Step deviation method. Mean =  QUOTE   = a + QUOTE   Where a = assumed mean h = class size And ui= (Xi a)/h Median of a grouped frequency distribution can be calculated by Median = l +  QUOTE   Where l = lower limit of median class n = number of observations cf = cumulative frequency of class preceding the median class f = frequency of median class h = class size of the median class. Mode of grouped data can be calculated by the following formula. Mode = l +  QUOTE   Where l = lower limit of modal class h = size of class interval f1 = Frequency of the modal class fo = frequency of class preceding the modal class f2= frequency of class succeeding the modal class Empirical relationship between the three measures of central tendency. 3 Median = Mode + 2 Mean Or, Mode = 3 Median 2 Mean Ogive Ogive is the graphical representation of the cumulative frequency distribution. It is of two types: Less than type ogive. More than type ogive Median by graphical method The x-coordinated of the point of intersection of less than ogive and more than ogive gives the median. LEVEL 1 SlnoQuestionAns1What is the mean of 1st ten prime numbers ?12.92What measure of central tendency is represented by the abscissa of the point where less than ogive and more than ogive intersect? Median3If the mode of a data is 45 and mean is 27, then median is ___________. 334Find the mode of the following Xi 35 38 40 42 44 fi 5 9 10 7 2 Mode =405Write the median class of the following distribution. Class 0-10 10-20 20-30 30-40 40-50 50-60 60-70 Frequency 4 4 8 10 12 8 4 30-40 LEVEL 2 SlnoQuestionAns1Calculate the mean of the following distribution Class interval 50-60 60-70 70-80 80-90 90-100 Frequency 8 6 12 11 13 782Find the mode of the following frequency distribution Marks 10-20 20-30 30-40 40-50 50-60 No. of students 12 35 45 25 13 33.333Find the median of the following distribution Class interval 0-10 10-20 20-30 30-40 40-50 50-60 Frequency 5 8 20 15 7 5 28.54A class teacher has the following absentee record of 40 students of a class for the whole term. No. of days 0-6 6-10 10-14 14-20 20-28 28-38 38-40 No. of students 11 10 7 4 4 3 1 Write the above distribution as less than type cumulative frequency distribution. Answer : No. of days Less Than 6 Less Than 10 Less Than 14 Less Than 20 Less Than 28 Less Than 38 Less Than 40 No. of students 11 21 28 32 36 39 40 LEVEL 3 SNQuestionAns1If the mean distribution is 25 Class 0-10 10-20 20-30 30-40 40-50 Frequency 5 18 15 P 6 Then find p.P=162Find the mean of the following frequency distribution using step deviation method Class 0-10 10-20 20-30 30-40 40-50 Frequency 7 12 13 10 8 253Find the value of p if the median of the following frequency distribution is 50 Class 20-30 30-40 40-50 50-60 60-70 70-80 80-90 Frequency 25 15 P 6 24 12 8 P=104Find the median of the following data Marks Less Than 10 Less Than 30 Less Than 50 Less Than 70 Less Than 90 Less Than 110 Less Than 130 Less than 150 Frequency 0 10 25 43 65 87 96 100 76.36LEVEL 4 SNQuestionAns1The mean of the following frequency distribution is 57.6 and the sum of the observations is 50. Find the missing frequencies f1 and f2. Class 0-20 20-40 40-60 60-80 80-100 100-120 Total Frequency 7 f1 12 f2 8 5 50 f1 =8 and f2 =102The following distribution give the daily income of 65 workers of a factory Daily income (in Rs) 100-120 120-140 140-160 160-180 180-200 No. of workers 14 16 10 16 9 Convert the above to a more than type cumulative frequency distribution and draw its ogive.3Draw a less than type and more than type ogives for the following distribution on the same graph. Also find the median from the graph. Marks 30-39 40-49 50-59 60-69 70-79 80-89 90-99 No. of students 14 6 10 20 30 8 12  SELF EVALUATION What is the value of the median of the data using the graph in figure of less than ogive and more than ogive?  If mean =60 and median =50, then find mode using empirical relationship. Find the value of p, if the mean of the following distribution is 18. 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Classes0-1010-2020-3030-4040-5050-6060-70frequency5815201485 The median of the following data is 52.5. find the value of x and y, if the total frequency is 100. Class Interval0-1010-2020-3030-4040-5050-6060-7070-8080-9090-100frequency25X121720Y974 Draw less than ogive and more than ogive for the following distribution and hence find its median. Classes20-3030-4040-5050-6060-7070-8080-90frequency108122462515 Find the mean marks for the following data. MarksBelow 10Below 20Below 30Below 40Below 50Below 60Below 70Below 80Below 90Below 100No. of students591729456070788385 The following table shows age distribution of persons in a particular region. Calculate the median age. Age in yearsBelow 10Below 20Below 30Below 40Below 50Below 60Below 70Below 80No. of persons20050090012001400150015501560 If the median of the following data is 32.5. Find the value of x and y. Class Interval0-1010-2020-3030-4040-5050-6060-70Totalfrequencyx5912y3240 The following are ages of 300 patients getting medical treatment in a hospital on a particular day. Age( in years)10 2020 3030 4040 5050 6060 70Number of patients 604255705320 Draw : Less than type cumulative frequency distribution More than type cumulative frequency distribution Value Based Question: Q1. The following frequency distribution gives the monthly consumption of electricity of 68 consumers of a locality. Monthly consumption (in units)65 8585 105 105 125 125- 145 145- 165 165 185185 205Number of consumers4513201484Mr. Sharma always saves electricity by switching of all the electrical equipment just immediately after their uses. So , his family belongs to the group 65- 85 . Find the median of the above data How many families consumed 125 or more units of electricity during a month? What moral values of Mr. Sharma have been depicted in this situation? Q2. The mileage (km per litre) of 50 cars of the same models is tested by manufacturers and details are tabulated as given below:- Mileage (km per litre)10 1212 1414 - 1616- 18No. of cars712 1813Find the mean mileage . The manufacturer claims that the mileage of the model is 16km/litre. Do you agree with this claim? Which values do you think the manufacturer should imbibe in his life? ----------x--------------x-------------x------------x-------------x-----------x-----------x Blue-Print Summative Assessment I Class X Subject: Mathematics VSASA ISA IILATotalNumber System2(2)1(2)1(3)1(4)5(11)Algebra1(1)2(4)2(6)3(12)8(23)Geometry1(1)1(2)2(6)2(8)6(17)Trigonometry-1(2)4(12)2(8)7(22)Statistics-1(2)1(3)3(12)5(17)Total4(4)6(12)10(30)11(44)31(90) No. of Questions outside the bracket. Marks inside the bracket. Summative Assessment I 2014 Class: X Max. Marks: 90 Subject: Mathematics Time Allowed: 3 hours General Instructions: All questions are compulsory. The question paper consists of 31 questions divided into four sections A,B,C and D. Section A comprises of 4 questions of 1 marks each. Section B comprises of 6 questions of 2 marks each. Section C comprises of 10 questions of 3 marks each and Section D comprises of 11 questions of 4 marks each. There is no overall choice in this question paper. Use of calculator is not permitted. Section A Questions from 1 to 4 carry one mark each. What is the value of x for which the expression  QUOTE   ends with 0, where n is any natural number and x is a non-zero digit? After how many places will the decimal expansion of  QUOTE   will terminate? What is the value of K, for which the pair of linear equations 4x + 6y 1 = 0 and 2x Ky = 7 represents parallel lines? If in the given figure DE || BC, AD = 3 and AB = 8cm, then find AE : EC.  Section B Questions from 5 to 10 carry two marks each. Given that HCF(306, 1314) = 18. Find LCM(306, 1314). Solve by substitution method: x + y = 14; x y = 4 Find the sum and product of the zeroes of the polynomial  QUOTE   Determine whether the triangle having sides (a -1)cm, 2 QUOTE   is a right angled triangle. If  QUOTE   =  QUOTE   then find the value of  QUOTE   Find the upper limit of the median class for the following data: Weight(in Kg)40-4545-5050-5555-6060-6565-7070-75No. of students2386632 Section C Questions from 11 to 20 carry three marks each. Show that  QUOTE  is an irrational number. Solve:  QUOTE    QUOTE   Find a polynomial of least degree which should be subtracted from  QUOTE   so that it becomes exactly divisible by QUOTE  . ABCD is a rhombus. Prove that QUOTE  . In the given figure PQRS is a trapezium in which PQ || RS and the diagonals PR and QS intersect each other at O. Prove that  QUOTE      If  QUOTE   and  QUOTE   find the value of  QUOTE   Find the value of the following without using trigonometric tables:  QUOTE   Prove that  QUOTE   If  QUOTE   show that  QUOTE   Find the mode of the following frequency distribution: Class14 1616-1818-2020-2222-24Frequency23654 Section D Questions from 21 to 31 carry four marks each. 6 retired teachers, 8 retired doctors and 10 retired defense officers are willing to render their services to a village. Each of teacher, doctor and defense officers serves equal number of different persons in that village. Find least number of persons served by each. Suggest the value depicted in the question. Represent the following pair of linear equations graphically x + y = 7 5x + 2y = 20 From the graph, find the points where the lines represented by these equations intersect the x-axis. The present age of a father is three years more than three times the age of the son. Three years hence, fathers age will be 10 years more than twice the age of the son. Determine their present ages. Find the values of p and q so that 1 and -2 are the zeroes of the polynomial p QUOTE   . Also find its third zero. In the figure given below, %PQR is right angled at Q and the points S and T trisect the side QR. Then prove that  QUOTE  .  Prove that the ratio of the areas of two similar triangles is equal to the square of the ratio of their corresponding sides. If tan QUOTE   + cot QUOTE   = 4 find the values of  QUOTE   Prove that:  QUOTE   Find the mean for the following data : ClassFrequency24.5 29.5429.5 34.51434.5 39.52239.5 44.51644.5 49.5649.5 54.55 59.53 The mean of the following frequency distribution is 62.8 and sum of frequencies is 50. Find the missing frequencies f1 and f2 : Class0-2020-4040-6060-8080-100100-120Frequency5f110f278 Find the median graphically by drawing the less than origin for the following data: Marks30-4040-5050-6060-7070-8080-9090-100No of students3101720251510 ACTIVITES (TERM-I) (Any Eight) Activity1: To find the HCF of two Numbers Experimentally Based on Euclid Division Lemma Activity2: To Draw the Graph of a Quadratic Polynomial and observe: The shape of the curve when the coefficient of x2 is positive The shape of the curve when the coefficient of x2 is negative Its number of zero Activity3: To obtain the zero of a linear Polynomial Geometrically Activity4: To obtain the condition for consistency of system of linear Equations in two variables Activity5: To Draw a System of Similar Squares, Using two intersecting Strips with nails Activity6: To Draw a System of similar Triangles Using Y shaped Strips with nails Activity7: To verify Basic proportionality theorem using parallel line board Activity8: To verify the theorem: Ratio of the Areas of Two Similar Triangles is Equal to the Ratio of the Squares of their corresponding sides through paper cutting. Activity9: To verify Pythagoras Theorem by paper cutting, paper folding and adjusting (Arranging) Activity10: Verify that two figures (objects) having the same shape ( and not Necessarily the same size) are similar figures. Extend the similarity criterion to Triangles. Activity11: To find the Average Height (in cm ) of students studying in a school. Activity12: To Draw a cumulative frequency curve ( or an ogive) of less than type . Activity13: To Draw a cumulative frequency curve (or an ogive ) of more than type. Co ordination of revised Committee Sh. Shudhakar Singh Principal , K. V. Kankarbagh, Patna Reviewed by, Sh. D.Mishra TGT ( Maths) K .V. Kankarbagh( S.S) Sh. J.K. Rai TGT ( Maths) K .V. Sonpur Sh. Satish Kumar TGT ( Maths) K. V. Danapur (F.S.) Sh. A.K. Sinha TGT ( Maths) K. V. No.1 Gaya --------      PAGE \* MERGEFORMAT 43 x y 2 z 2 17 2 In general a polynomial p(x) of degree n crosses the x-axis at atmost n points. Co-ordinates of the point of intersection gives the solution of the equations. The graph is Coincident lines, Parallel lines, no solution. 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