F(b) = 6-6² 1+6² 2 b = tan x

Q: Show that J (x) = 2 sin x

A: By definition,                  . Now,  we need to prove the above statement by taking n = 1/2.

Q: /4 tan x dx /4

A:

Q: for 2 sin (xy t 22) W ニ

A:

Q: (cse x – tan x)² dx

A: Given, ∫cscx-tanx2dx  We have to do the integration

Q: What is the y-value for the function y = tan x if x =- ? 117 4

A: Explanation of the answer is as follows

Q: Determine the derivative of the function: O A) ƒ¹(x) = f(x) = tan(x³+1) x² 3x³ sec² (x³+1)-2…

A: To determine the derivative of the following function.

Q: Evaluate fa tan() da 1 글 [(22 + 2a) tan-1 ()-피+C o b을[(22+ 2a) tan-1 () + z] +C 2a) tan-1 ()- 피 +C…

A: Solve the above integration.

Q: Evaluate (3x + cos 4x) dx

A:

Q: tan x g(x) 2 sec x %3D 5

A:

Q: Graph the function f(x) = cos(x) + sin(x) by first graphing y = cos x and y = sin x on the same axes…

A: Table values of sinx x sin(x) 0 0 π4 12 π2 1 3π4 12 π 0 5π4 -12 3π2 -1 2π 0

Q: snip

A: Given that - f(θ) = tanθ = 3            ..........(1)Substituting π+θ in equation (1) - fπ+θ =…

Q: -1x) dx

A:

Q: Describe with a sketch the end behavior of f(x) = cos x.

A: Given:            f(x) = cos x  The cosine function oscillates between values -1, 1 as x→∞ Hence it…

Q: Is the function f(x)=sin(3x)+cos(tan x) even, odd, or neither? Why?

A: Recall: A function f(x) is even if  f(x) =f(-x). A function f(x) is odd if f(x)=-f(-x)

Q: -1 Let f(x) = (3 sin z + 4 cos z)tan f'(x) = %3D

A: Given  f(x)=(3sinx+4cosx)tan-1xTo find f'(x):

Q: g(x) = tan(sin²(x)) + e², +e?

A:

Q: f(x) = sinx

A:

Q: S sec² (7t) tan² (7t) √1 – tan² (7t) dt

A: Given integral:- ∫sec27ttan27t1-tan27tdt

Q: Identify the expression that completes the identity. sec x sin x + CSC X - COS X = ?

A:

Q: Let the function f be defined by tan(x) 1 (x) - sec(x) S"() = -.Write a number.

A:

Q: Find f. f"(x)  =6 x + Sin x

A: Given: f"x=6x+sinx we know that f'x=∫f"xdx                                      ..1 so, by using…

Q: Differentiate y= x² cos x tan x

A: To determine:

Q: x.tan 2x - 2x.tan x pute Lt (1.cos 2x)

A: