y-3x +tan X

Q: Evaluate

A: Given,         ∫tan23xdx

Q: 11. sec(x) /sec(x)+ tan(x)dx

A: To find the value of the integral ∫secxsecx+tanxdxUsing Integration by partsAccording to it…

Q: x-y x+y -1 -1 tan - tan -

A:

Q: y' = y tan x – y² sec x

A: a. The given problem is                        y'=ytanx-y2secx ; x∈0,π2

Q: sec(x)tan(x) dx Vesec(x)

A: =?

Q: tan3x y = sec 2.x

A: We can make it easier for you

Q: - cos2X -tan2X =tanx CosS 2X %3D

A:

Q: sec2 (2x) -d.xp 2. Evalaute tan(2x)

A: Given:

Q: [5secx tan x dx

A: Using standard integral formula,

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

A:

Q: sec' x dx 1– tan x

A: We will find the integral as following.

Q: -3 y = (x* – 2x*) + tanx

A: Given,         y=x4-2x3-3+tanx

Q: 3. tan(xy) + xy -0

A: Question number 3,Given,           tanxy+xy=0To find : The second derivative, y'' of the given…

Q: Differentiate.

A:

Q: tan = {- y 8는: tan. X ( tano - tan e = tan e y

A: Use the Cartesian to polar coordinates conversion and take help of trigonometry Ratio.

Q: 6 tan²(x)dx

A:

Q: y = 5x2 + sin (x)

A:

Q: 1. y = (5x - 8)* + Sin(tan2x)

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

Q: y = 3y tan x+2 %3D

A:

Q: 10sinx-sin x-3=0

A: This question is based on quadratic equation solution.

Q: sec' x dx 1-tan? x

A: Solution; the objective is to find the value of the given integral

Q: sec“ x 8. dx 6 tan x – tan² x

A: One of the two main parts of calculus which are concerned with the study of integrals are opposed to…

Q: y =5 tan-(Vx) 2

A:

Q: y' + y tan(x) = sec(x)

A: The given linear differential equation is: On comparing this differential equation with the general…

Q: 2. S 2 tan x secx - tan x d.r

A:

Q: 7csc 2X= sec x Sin X

A: topic - trigonometric Identity

Q: y = esin(tan-¹ x)

A:

Q: • f(x) = = 2x – 3 tan-1x, domainf = reals

A: #Given function is f(x)=2x-3 tan-1x    domain f=Real we know that f(x) has a critical number at…

Q: @ y = x tan 2x

A:

Q: Differentiate.

A:

Q: A. Find y' if 2. y = sec3 x tan² x

A: Power rule of derivative: ddxxn=nxn-1 Chain rule of derivative: ddxu(v(x))=u'(v(x))ddxv(x) Product…

Q: 14) y = tan (x) b. a. 10- 10- -10- c. 10- 10- 10-

A:

Q: 2x2 tan x f(x) sec x

A:

Q: 1 4. y = tan-x 4

A: To draw the graph of the following function  4. y = tan(x/4)

Q: 4) y' + y tan(x) = sec(x)

A:

Q: y = tan(x)

A: Given: The given function is y=tanx. To find: The graph of the given function.

Q: 4.) y=3 tan(x-4)+1

A: We are given a function and we have to draw its graph.

Q: R-4 (1-tan x) (1+tan x) dx evaluates to

A: Introduction :Here we have asked to solve the given integration.

Q: 3. tan-'(x +) 2 4

A:

Q: ∫(〖sec〗^2 xdx)/(1+tanx)

A: Given: ∫sec2xdx1+tanx

Q: tan3x y = sec 2x

A:

Q: A. Find y' if 3. y = * x sec* x - tan

A: Derivative of function is the measure of ratio of change in vertical height of function curve to the…

Q: 5. f(x) = / tan¯ (3x’)

A:

Q: Graph y = 2 tan x/2 for -π < x < 3π.

A: to graph the given equation.

Q: a. y = x5 – 0.125x² + 0.25x b. y = 2 tan²x – sec²x

A:

Q: 3 tan x – V3 = 0

A: On solving the equation,we get

Q: y = 3 tan 2x + tan³ 2x

A:

Q: 6- y = (sec(2x) + tan(3x))-2

A: We have given function-  y = [sec(2x) + tan(3x) ]^-2

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.