ࡱ> UWTqP DbjbjVV 4<<<)))))=====UUUUhhh$Әu)hdhhh))UUhR)U)Uh&UC=bpdlѕ0ԋf)hhhhhhhhhhhhhhhhhhhhhhh : Math 101 Exam 1 Review Reminder: Exam 1 will be on Friday, October 14, 2011 at 8am. It will cover sections 1.1, 1.2 and 10.1-10.3 Room Assignments: RoomSectionsNesbitt 1119, 14, 23, 24, 28Nesbitt 12520, 29CAT 614, 5, 30Stratton 11312, 16, 19Main Auditorium6, 7, 8, 10, 11, 13, 15, 18, 21, 22, 25, 26, 27 Section 1.1 Recap Slope and equations of Lines: Slope Formula for slope:  EMBED Equation.DSMT4  Slope of a horizontal line is 0 Slope of a vertical line is undefined Parallel Lines: have the same slope Perpendicular lines: slopes are negative reciprocals Equations of Lines: Use slope-intercept form (y = mx + b) if you are given The slope and the y-intercept Use point-slope form (  EMBED Equation.DSMT4 ) if you are given - The slope (m) and any point on the line, - You are given two points on the line only (find the slope first, using  EMBED Equation.DSMT4 , then pick a point and use point-slope form) Equation of Horizontal line through the point (a, b): y = b Equation of Vertical line through the point (a, b): x = a Section 1.2 Recap Definition of a Linear Function: y =f(x) = mx +b for real numbers m and b. Supply and Demand: How many items a company (producers )is willing to supply, p=S(q) and how much buyers (consumers) are willing to buy p = D(q) are both dependent upon the price at which the item is being sold. Even though it seems that quantity demanded and supplied depends on price, when it comes to supply and demand you have to remember that price is the independent variable and quantity is the dependent variable. Equilibrium point: The point at which supply and demand are equal is called the equilibrium point; you will have neither a surplus nor a shortage. The equilibrium price is the price at that point, and the equilibrium quantity is the quantity at that point. Cost Analysis: Linear cost functions describe how much it costs to produce x items. All linear cost functions have to types of costs, 1. The per-item cost (Variable cost) and 2. The fixed costs (the cost associated with producing nothing) Linear Cost functions have the form C(x) = Variable costs *x + Fixed Costs Marginal Cost: Defined as the cost to produce one additional unit beyond your current production level, or more simply put the slope of the linear cost function. Break-Even Analysis: The Revenue Function, R(x) = price per item * the number of items = px The Profit Function, P(x) = R(x) - C(x) When the profit > 0, you made money When profit < 0, you lost money Break- Even Point: R(x) = C(x) or P(x) = 0 The x-coordinate is the break-even quantity Section 10.1 Definition of a Function A function is a rule that assigns to each element from one set exactly one element from another set. This rule is usually a mathematical expression that relates an input value to an output value. Domain: The set of all possible input values (another word is meaningful replacements for x) Range: the set of all possible output values (or in other words, possible values y can take on) To find the domain of a function, you want to begin by assuming that the domain is all real numbers.UNLESS: There is a denominator. Division by zero is undefined so any value of x that makes the denominator zero cannot be used in the function. There is a square root. You cannot take the square root of a negative number, so whatever expression placed under the square root must be  EMBED Equation.DSMT4  0. Evaluating Functions Evaluating a function really means finding the value of the function (or of y) for a given x value. So if I want to evaluate EMBED Equation.DSMT4 at x = 4. I need to replace x with 4 and calculate. The Vertical Line Test The vertical line test is a quick and easy way for you to determine if a graph represents a function. Since each x must be paired with only 1 y, if you cross a function with a vertical line, any vertical line will cross the graph at most once. Section 10.2 Transformations: Let f be any function and h and k be positive constants. The graph of y = f(x) + k is the graph of y= f(x) shifted up k units The graph of y = f(x) k is the graph of y = f(x) shifted down k units The graph of y = f(x-h) is the graph of y = f(x) shifted to the right h units The graph of y = f(x+h) is the graph of y = f(x) shifted to the left h units The graph of y = -f(x) is the graph of y=f(x) flipped over the x-axis The graph of y = f(-x) is the graph of y = f(x) flipped over the y-axis. This allows us to graph familiar functions by just performing translations and reflections in the plane. Definition of a Quadratic Function The first thing you need to know about a quadratic function is that it is a function in which the highest power of x appearing is 2. In general, a quadratic function is defined as EMBED Equation.DSMT4 where a, b and c are real numbers and  EMBED Equation.3 . The graph of a quadratic function is a parabola. Each parabola either opens up or opens down. EMBED GraphFile EMBED GraphFile A parabola that opens up will have a minimum point, and a parabola that opens down will have a maximum point. The minimum (or maximum) point on the parabola is called the vertex. Parabolas also have the property of being symmetric across the vertical line that passes thru the vertex. That line is called the axis of symmetry. Sometimes it is useful to change the equation to an equivalent form, called Vertex Form.  EMBED Equation.DSMT4 . Then, using our transformations, we realize that the vertex (which is the origin for  EMBED Equation.DSMT4 ) is just shifted h units to the left and k units up to a new vertex of (h,k) Finding the Vertex of a Quadratic Function: Example: Find the vertex of EMBED Equation.DSMT4. Option 1: We have to find a way to write this in the form: EMBED Equation.DSMT4 To do this we are going to use the process completing the square. Move the -8 away from the rest of the equation. Factor a 2 out of the first two terms. EMBED Equation.DSMT4 You are going to attempt to make the expression in parentheses a perfect square. So we are going to put a perfect squared expression underneath. Now look at the terms in parentheses. Take the coefficient of the second term and divide it by 2. You are going to put the square root of x^2 and the number you just came up with in ( ) EMBED Equation.DSMT4 Now you have to go back to the first line and adjust it based on what you just did. EMBED Equation.DSMT4 Adjust how you ask? You have to put in what needs to be there. Take the 2 in the second line and square it and put it back into the first line, so you put in what is now missing from the parentheses. Then you have to balance out that line. EMBED Equation.DSMT4 You just added 2*4 = 8 in, so you have to subtract it back out. Which is where EMBED Equation.DSMT4comes from. This means the vertex is (-2,-16) Option 2: There is a shortcut formula for finding the vertex. To find the vertex of the parabola EMBED Equation.DSMT4 EMBED Equation.DSMT4 EMBED Equation.DSMT4 Intercepts: To find x-intercepts, you have to set y =0; to find the y-intercept you set y = 0. Section 10.3 I. Polynomial Functions A polynomial function of degree n, where n is a non-negative integer is defined by  EMBED Equation.DSMT4  Where  EMBED Equation.DSMT4  are real numbers called coefficients with EMBED Equation.3 . The number  EMBED Equation.3  is called the leading coefficient. Properties of Polynomial functions: A polynomial function of degree n can have at most n -1 turning points. Conversely if the graph of a polynomial function has n turning points must have degree at least n + 1 In the graph of a polynomial function of even degree, both ends either go up or go down. For a polynomial function of odd degree one end goes up and one end goes down. If the graph of x becomes large, the leading coefficient is positive. If the graph goes down as x becomes large, the leading coefficient is negative. A polynomial of degree n can have at most n zeros (x-intercepts) II. Rational Functions A rational function is defined by  EMBED Equation.DSMT4 where p(x) and q(x) are polynomial functions and q(x) not = 0 Rational functions will have graphs with one or more breaks because you cannot use any value of x which makes the denominator = 0. Asymptotes: If a function gets larger and larger in magnitude without bound as x approaches the number k then the line x = k is a vertical asymptote. If the values of y approaches a number k as  EMBED Equation.DSMT4  gets larger and larger the line y = k is a horizontal asymptote. NOTE: ASYMPTOTES ARE LINES, IN PARTICULAR VERTICAL ASYMPTOTES ARE VERTICAL LINES (X = #) AND HORIZONTAL ASYMPTOTES ARE HORIZONTAL LINES (Y = #) To find vertical asymptotes Cancel any common factors from the numerator and denominator. You will have a hole at these points. Set the simplified denominator =0 Factor to get the root(s), for example, x = k The vertical line x = k is a vertical asymptote To find horizontal asymptotes You will have to compare the numerator and the denominator If the degree of the numerator is lower than the degree of the denominator, the line y = 0 is the horizontal asymptote If the degree of the denominator is the same as the degree of the numerator, the horizontal asymptote will be the leading coefficient of the numerator divided by the leading coefficient of the denominator If the degree of the numerator is larger than the degree of the denominator there is no horizontal asymptote. Graphing Rational Functions: Find the domain of the function Check if you can factor and cancel, producing a hole in the graph Find any vertical asymptotes, drawing them in your graph as dashed lines Find any horizontal asymptote, drawing as a dashed line Find any x intercepts (set y =0) Find any y-intercepts (set x = 0) Make a number line chart to determine where the function lies above and below the x axis around the vertical asymptotes. Graph, hugging all of the asymptotes. Math 101 Exam 2 Review Problems Section 1.1: #1. Find the slope of the line through (4,5) and (-1,2) #11. Find the slope of the line y = 8 #15. Find the equation of the line through the point (1,3) with m =-2 #21. Find the equation of the line through (2/3, ) and (1/4, -2) #23. Find the equation of the line through (-8,4) and (-8,6) #29. Find the equation of the line through (-4, 6) parallel to 3x+2y=13 #31. Find the equation of the line perpendicular to x + y = 4 Graph the following equations: #45. y = 4x + 5 #49. 3x y = -9 #59. 3x - 5y = 0 #71. The number of unmarried, opposite se couples in the U.S. who are living together has been rising at a roughly linear rate in recent years. The number of cohabitating adults was 1.59 million in 1980 and 5.08 million in 2004. Write an equation representing the number of cohabitation adults (in millions), y, in terms of the number of years after 1980, x. Use your result in part a to predict the number of cohabitating adults in the year 2010 Section 1.2 For the following exercises, let f(x) = 7 5x and g(x) = 2x 3 Find #1. f(2) #5. g(1.5) #19. Write a linear cost function for each situation (#19 and #25). Identify all variables used: A Lake Tahoe resort charges a snowboard rental fee of $10 plus $2.25 per hour #25. Assume that each situation can be expressed as a linear cost function. Find the cost function: Marginal Cost: $75; 50 items cost 4300 to produce. #27. Suppose the demand and price for a certain model of youth wristwatch are related by  EMBED Equation.3 where p is the price (in dollars) and q is the demand (in hundreds). Find the price at each level of demand. 0 watches b. 400 watches c. 800 watches Find the demand for the watch at each price d. $8 e. $10 f. $12 g. Graph  EMBED Equation.3  Suppose the price and supply of the watch are related by  EMBED Equation.3 where p is the price(in dollars) and q is the supply (in hundreds) of watches. Find the supply at each price $0 i. $10 j. $20 Graph p = 0.75q on the same set of axes for part g. Find the equilibrium quantity and the equilibrium price. 31. Joanne Ha sells silk-screened T-shirts at community festivals and craft fairs. Her marginal cost to produce on T-shirt is $3.50. Her total cost to produce 60 T-shirts is $300 and she sells them for $9 each. a. Find the linear cost function for Joannes T-shirt production. b. How many T-shirts must she produce and sell in order to break even. c. How many T-shirts must she produce and sell to make a profit of $500? #37. To produce x-units of a religious medal costs C(x) = 12x+39. The revenue, R(x) = 25x. Both C(x) and R(x) are in dollars. Find the break-even quantity Find the profit from 250 units Find the number of units that must be produced for a profit of $130. Section 10.1 For each of the following, determine the domain.  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  Give the domain and range of the following function:  Let  EMBED Equation.3 Compute  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  All values of x for which f(x)=1 Determine whether the following graph represents a function:  b)  Let  EMBED Equation.3 . Compute  EMBED Equation.3  Section 10.2 Describe how the following graph can be obtained by transforming  EMBED Equation.3  . Then sketch the graph.  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  Graph the following parabolas. Give the vertex, x and y intercepts, and axis of symmetry.  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  Let  EMBED Equation.3  be the cost of producing x widgets, and let  EMBED Equation.3  be the revenue. Graph C(x) and R(x) on the same axes. Find the minimum break even quantity Find the maximum revenue Find the maximum profit If an object is thrown upward with an initial velocity of 128 ft/sec, then its height after t seconds is given by  EMBED Equation.3 . Find the maximum height obtained by the object. Find the number of seconds it takes to hit the ground. Section 10.3 For each of the following, select an appropriate graph:  EMBED Equation.3    EMBED Equation.3   The following is the graph of a polynomial. Determine: Whether the degree is odd or even. Whether the leading term is positive or negative. Fill in the blank: Since there are ______ turning points, the degree must be at least ______.  For each of the following rational functions, find: The domain. Any holes The equations of any vertical and horizontal asymptotes Any x and y intercepts Provide a sketch.  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