Simplify csc(t)tan(t) to a single trig function or constant with no fractions.

Q: sec(tan ' ()

A:

Q: Se*cos2x dx V.

A:

Q: cos 2X 80 dx csc (x) sec (X) CSC

A:

Q: Find (f-1)' (a)   f(x)  = 3 + x2 + tan (πx /2)  ,  -1 < x  <1  , a= 3

A:

Q: y varies directly as the nth power of x can be modeled by the equation________ .

A:

Q: 5. y= cos™ -1 = COS (2²)

A:

Q: Solve the equation Vx² +x +sin' |x² + x +1: 2 tan

A: Given equation is : tan-1x2+x+sin-1x2+x+1=π2      ......1  To find the value x

Q: y = sin 45x

A:

Q: snip

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

Q: S tan' (2x)sec“ (2x) dx

A: “Since you have asked multiple question, we will solve the first question for you. If you want any…

Q: Find the exact value of the function: arcsin(1) O HR

A:

Q: simplify

A: Since cosec(t) is reciprocal of sin(t).

Q: Differentiate and simplify this function f (x) = x^2/3 sin(x)

A:

Q: csc(t) Simplify sec(t) to a single trig function.

A: using

Q: 2. If f(b) b-b2 ,find f (tan x). 1+b2

A: Consider the provided information, fb=b-b21+b2 Find the expression for ftanx.

Q: | tan? x dx 2

A: Our Aim is to integrate ∫tan2 (x) dx-(i)

Q: Find, tan(x / 2)dx A) (1/2) sec (x/2)+c C) 2 sec (x/2)+c B) 2m sec(x/ 2)+c D) (1/2n sec(x/2) +c

A: Given that a integration of tan(x/2) and we solve it by using general formulas of integration. We…

Q: Eliminate the arbitrary constants: y = tan Bx

A:

Q: cosx d) s(x)

A: Given : S(x) = cosxx

Q: Simplify the result, find the derivative.

A: To Determine: Derivative of the given function.

Q: Solve the equation for x.

A: Given: arcsin3x-π=12

Q: Se³x cos (2x) dx 3x

A:

Q: is x12 an even or odd function? Is sin x2 an even or odd function?

A: Note that -x12=x12. Thus, x12 is an even function.

Q: X+サメ= Sinzx

A: Solution is given as below:

Q: Find the most general f. f "(x) = 7x + sin x

A: use integration for finding the function.

Q: d 35 - Find dr15 (x sin x).

A: To find:

Q: How would you evaluate∫tan10 x sec2 x dx?

A: given ∫tan10 x sec2 x dx

Q: Sketch : 3 sin (x-T/4) +2

A: Start with the standard trigonometric function y = sin(x) and transform it to get the graph…

Q: Graph the function. g(x) = 2 sin x

A: Consider the given function, gx=2sinx The points of the function is show below,

Q: If  f(x) = ex,  find  f(ln(2)).  (Simplify your answer completely.)

A:

Q: Simplify tan(t)cot(t) to a single trig function or constant with no fraction

A: To Simplify tan(t)cot(t) to a single trig function or constant with no fraction

Q: Find ∫ tan5 x dx

A: To integrate: ∫tan5xdx.  Given integral can be written as: ∫tan5xdx=∫sin5xcos5xdx Let substitute…

Q: cos 2x 6. 4

A:

Q: Given sinx = 2/3 find the remaining trig. functions.

A: The trigonometric functions can be defined as the functions of an angle of the triangle. there are 6…

Q: CoS X F 2x 7x

A:

Q: Find (f-1)'(a). f(x) = tan-(x) + 6x², a = 0 (f-1)(a) =

A: To find the derivative of inverse functions

Q: Fill out the blank: x (x– 3) ² dx =,

A: Integration is summation of discrete data. The integral is calculated for the functions to find…

Q: esecx+lntanx -dp- 9. cos x

A:

Q: y = sinx sin2x

A: We will solve the problem.

Q: Evaluate tan |2x| dx F

A: The given definite integral,    ∫-π8π6tan2xdx

Q: sec(t) – cos(t) tan(t) Simplify to a single trig function with no fractions.

A:

Q: x tanx dx =?

A: Topic - integration

Q: Evaluate tan 0 sec 0 d0. 0.

A:

Q: 38) y= cos (-3x³ + 5)?

A: We can differentiate the function as below

Q: Graph the function. h(x) = 5 |sin(x)| 2x 8

A:

Q: Graph the function. f(x) = -5 + cos(x) -6 y

A: It is require to graph the function f(x)=-5 + cos(x)

Q: sec(t) – cos(t) sin(t) Simplify to a single trig function with no fractions.

A: Given expression, Let us write sec(t) in terms of sin or cos. We know that sec(t) = 1/cos(t).

Q: y varies directly as the nth power of x can be modeled by the equation

A: Giveny varies directly as the nth power of x can be modeled by the equation

Q: B1. By using substitution method, evaluate [5 tan x sec² x dx.

A: To solve the given integral using substitution

Fundamentals of Trigonometric Identities

Trigonometric Identities are the equalities that involve trigonometry functions and hold for all the values of variables given in the equation.