Cosx cos2x cos3x cos4x cos5x 1

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      1. 1 sin2x y cos3x 1 3. y tan(2x ) 4 S 2. 1 cos3x y 1 sin4x 4. 2 1 cot x y 1 sin3x Bài 2 Tìm tập xác định của hàm số sau: 1. 1 y sin2x cos3x y 3. cotx y 2sinx 1 SS 2. tan2x 3sin2x cos2x 4. y tan(x ).cot(x ) 43 Bài 3 Tìm tập xác định của hàm số sau: 1. y tan(2x ) 3 S 3. 2 2 sinx y tan x 5. sin3x y sin8x sin5x 2. y tan3x ...


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      23. cos2x cos3x cos4x+ cos5x= 4sin x 2 sinxcos 7 2 x 4. 24. sin2 2x cos ˇ 3 2x sin 2x ˇ 6 = 1 4 25. tan3x tan2 3x 1 1 cot2 3x cot3x = 1 26. 3 4cos2x+ cos4x 3 + 4cos2x+ cos4x = tan4 x Solve the equations 27. cos3x sinx= p 3(cosx sin3x) Ans: x 1 =


    • [PDF File]Practice problems for the final Mathematical induction and ...

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      (a) cos2x = 2cos2 x−1, sin2x = 2sinxcosx (b) cos3x = cosx(4cos2 x−3), sin3x = sinx(3−4sin2 x) (c) cos4x = 8cos4 x−8cos2 x+1, sin4x = 4sinxcosx(1−2sin2 x) (d) cos5x = cosx(16cos4 x−20cos2 x+5), sin5x = sinx(5−20sin2 x+16sin4 x) (e) P cos2nx= n k=0 2n2k(−1)k cos2(n−k) xsin2k x, P sin2nx= −1 k=0 2n2k+1(−1)k cos2(n−k)−1 ...


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      (a) =sin2x°+1 (b) =cos3x°−1 (c) =cos2x°+3 (d) =sin4x°−2 (e) =sin3x°+1 (f) =cos4x°−5 12. Predict the period of graphs of each of the following and check your answer by plotting the graph. (a) =sin3x°−4 (b) =cos2x°+1 (c) =cos5x°+1 (d) =4sin2x°−1



    • [PDF File]10 Fourier Series - UCL

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      1 cosx+a 2 cos2x+a 3 cos3x+... + b 1 sinx+b 2 sin2x+b 3 sin3x+... where the coefficients a n and b n are given by the formulae a 0 = 1 ... cos2x+ 1 9 cos3x− 1 16 cos4x+ 1 25 cos5x+....) Created Date: 20100319182934Z ...


    • TRẮC NGHIỆM NGUYÊN HÀM TÍCH PHÂN Bài 1: NGUYÊN HÀM Mức độ ...

      1 cos2x 4 +C Câu 48: Một nguyên hàm của hàm số: y = cos5x.cosx là: A. cos6x B. sin6x C. 1 1 1 sin6x sin4x 2 6 4 §· ¨¸ ©¹ D. 1 sin6x sin4x 2 6 4 §· ¨¸ Câu 49: Nguyên hàm của hàm sốf(x) = 2sin3xcos2x A. 1 cos5x cosx C 5 B. 1 cos5x cosx C 5 C. 5cos5x cosx C D. Kết quả khác Câu 50: Tìm hàm sốf(x) biết rằng ...


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      = cos2x + sin2x + 2 sin s cosx - 1 = 1 +2 sin x. cosx-l 2 sin x cos x cos2 - cos2x . sin2x = cos2x (1 - sin2x) — cos2x . cos2x C(x) = cos4x (2cos x + sin + (cos x -2sin D(x) = = 4cos2x + sin2x + x . sin X + cos2x + 4sin2 x - x cos x = 5cos2x + 5 sin2x — 5(cos2x + sin2x) E(x) = cos5x + cos3x . sin2x = cos3 (cos2x + sin2x) — cos3x . 1 F(x) = O


    • [PDF File]The Generating Function for the Dirichlet Series L s

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      cos4x+sinx cos5x + cos2x+sin3x cos5x; s6(x) = cos5x+sinx cos6x + cosx+sin5x cos6x; s7(x) = cos3x+sin4x cos7x + cosx+sin6x cos7x cos5x+sin2x cos7x: Our paper is organized as follows. In Section 2, we compute the generating function sm(x) when m is square-free, while in Section 3 we consider the case when m is not square-free.


    • [PDF File]فضاء التلاميذ والأساتذة والطلبة

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      1 cos2x cos3x— cos5x A — sin x sin 3 x 2sin 2 x E — cos x + cos2x cos3x cos4x , D = 1+ 2cosx cos2x cos 2 x sin 2 x sin 2 x sin 3 x B sin 4x sin x . ... (sinx—cosx + sin2x cos2x—O sin x cos x cos x 2x x cos + sin x + cos x) O sin x ou sin x + cosx cos x sin x + ou


    • [PDF File]INTEGRAL CALCULUS (MATH 106)

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      sin5x dx + 1 2 sinx dx = −1 10 cos5x −1 2 cosx +c 2 R sinx sin3x dx = 1 2 R [cos2x −cos4x]dx = 1 2 R cos2x dx −1 2 cos4x dx = 1 4 sin2x −1 8 sin4x +c 3 R cos5x cos2x dx = 1 2 R [cos7x +cos3x]dx = 1 2 R cos7x dx + cos3x dx = 1 4 sin7x + 1 6 sin3x +c Dr. Borhen Halouani INTEGRAL CALCULUS (MATH 106) Outline


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      cosx+cos2x−cos3x+cos4x−cos5x+i(−sinx+ sin2x−sin3x+ sin4x−sin5x). 6.2.1(b) The solution given in the manual corresponds to the revised exercise with incidence matrix


    • [PDF File]Chapter 1 Trigonometry 1 TRIGONOMETRY - CIMT

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      1 2 cos5x + 1 2 cos3x and sin6x sin3x = 1 2 ... Write cos12x +cos6x +cos4x +cos2x as a product of terms. 6. Express cos3 xcosx −cos7xcos5x as a product of terms. Chapter 1 Trigonometry 5 From the graph, you must identify the amplitude of the function ... cosx + 1 10 sin x ...


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      Cho pt : cosx.cos7x = cos3x.cos5x (1). Pt nào sau đây tương đương với pt (1) A. sin4x = 0 B. cos3x = 0 C. cos4x = 0 D. sin5x = 0 Câu 16. Điều kiện có nghiệm của pt a.sin5x + b.cos5x = c là: A. a2 + b2 t c2 B. a2 + b2 d c2 C. 5a2 + 5b2 ≥ c2 D. a2 + b2 < c2 Câu 17. Tổng các nghiệm của pt tanx + cotx = 2 trong (-π ...


    • [PDF File]Fourier Series .edu

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      Fourier Series 2 n cosnx sinnx 2 cos2x sin2x 2cosxsinx 3 cos3x 3cosxsin2x 3cos2xsinx sin3x 4 cos4x 6cos2xsin2x+ sin4x 4cos3xsinx 4cosxsin3x 5 cos5x 10cos3xsin2x+ 5cosxsin4x 5cos4xsinx 10cos2xsin3x+ sin5x Table 1: Multiple-angle formulas. actually equal to the sum of its Fourier series. We will revisit the theoretical aspects


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      1 2 (sin2a + sin600) = 1 2 sin2a + 3 4 d) D = sin x .sin x .cos2x 6 6 = 1 2 (cos 3 – cos2x).cos2x = 1 4 cos2x – 1 2 cos22x = 1 4 cos2x – 1 4 (1 + cos4x) = 1 4 cos2x – 1 4 + 1 4 cos4x Bài 8: Rút gọn các biểu thức sau: a) sin3xcos5x sin3xcos5x A cosx b) sinx sin4x sin7x B cosx cos4x cos7x c) 2sin2 sin4 C 2sin2 sin4


    • [PDF File]TRIGONOMETRIA: DISEQUAZIONI TRIGONOMETRICHE

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      cos5x+cos3x cos4x ≤ 0 46. tan2 x 2 +cosx < 1 47. 2cosx > ... 91. cos2x > cosx−1 92. 0 < sinx < 1 93.


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      cosx cosy= 2sin x+y 2 sin x y 2 The Law of Sines sinA a = sinB b = sinC c Suppose you are given two sides, a;band the angle Aopposite the side A. The height of the triangle is h= bsinA. Then 1.If ahand a


    • [PDF File]Physical Mathematics 2010: Problems 1 (week 2)

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      −cos3x 3 (b) cos5x ANSWER: sin5x 5 (c) cos5xsin3x ANSWER: 1 16 cos8x− 1 4 cos2x (d) cos2xcos8x ANSWER: 1 20 sin10 x+ 1 12 sin6 (e) sinxsin3x ANSWER: 1 4 sin2 x− 1 8 sin4 (f) 2xcosx2 ANSWER: sinx2


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      and cosx = e + e 2 where i = p 1, show that sin4 x = 3 8 1 2 cos2x+ 8 cos4x [7] Question 3 Assuming that the Maclaurin expansion for cosx is cosx = 1 x2 2! + x4 4! x6 6! + ; deduce expansions, with the coe cients simpli ed as far as possible, for (i) cos2x, (ii) cos4x and (iii) sin4 x, in each case up to and including the x6 term. For part (iii ...


    • [PDF File]ppup

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      = sin2xcos2x cosx —- sin22x cosx — 18 — -(1 — cos4x)cosx = -cosx — L cos4x cosx = -cosx — (cos3x + cos5x) — (2cosx — cos3x — cos5x) 2cos x + — — 3ncos 3x + nrr — 5ncos 5x + — Example 4 Find the nth derivative of sin4x Solution: Let y = sin4x = (sin2x)2 -2 sin2x — L ((1 — cos 2x)2 1 — 2cos2x +


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