Find the solutions between [0,2r ). tan x+ tan x = 0 а. b. 2 cos (x) + 3 sin(x) – 3 = 0

Q: Which of the following is equivalent to | cos(4a)sin (4x) da ? cos udu · 1 sin udu, where u = 4x…

A: The answer is found in step-2.

Q: 5. Find the values of a and b such that dx tan 1 + sinx a + b . %3D

A: We need to integrate ∫11+sinxdx

Q: Solve for [0,2]. sin(3) COS -2 2.

A: We use the double angle formula to write the given function in sin function.

Q: is a root of the equation y2 + ycot x cos x - 1 = 0

A: Here we have to show that, y = sin x is a root of the equation y2 + ycot x cos x - 1 = 0

Q: . Solve for x: 2 cos x + sin x = 2, 0<x < 27.

A:

Q: fip xp COS T 2. Oa) 2x sin(x) cos(2x) P-sin(2x) d- sin(x)+2x Osin(x) acer

A: y=cos (x2) We need to find dydx

Q: Find the value of x between 0° and 180° such that 2 sin(x+ 30°) = cos(x-45°). %3D

A: You know:

Q: 2. Simplify: cos(+ x) cos(-x) = sin(n + x) sin(x + 37)

A:

Q: Show that COS x dx a² – x² sin a 2а where a is some positive number.

A:

Q: Verify. esc (x) [I-cos(2x)] = 2 sin (x) SC

A:

Q: 2 Cos4 Sin (sinz) de

A: Consider the integral  ∫cosxsin2sinxdx

Q: B. Solve the equation sin(2x) + 4 sinx = 0 for all x = [0,2π].

A: As per the company's guidelines, we are supposed to answer the first question for you, Kindly repost…

Q: Solve for the convolution of sin (t) and cos (t).

A:

Q: d) Find all solutions of cos 2x+2 sin² x – 2 sin x = 0. 5d. 6/7

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Q: If sin = cos 0 0: = √/2 " determine the value of sin (20).

A: we given

Q: a. Find 2 of the following. dx 1. y = cot? [sin (Tan-1

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Q: Find the value of A. (A-B+C) + (2A + B) sin (2y) - (2B - A) COS (2y) = (4+j3) (6-j2) sin² (y)

A:

Q: Determine exact solutions for the equation 2 sin?x- 3sinx +1 = 0 in the interval x e [T, 3n].

A: