sec2 xdx tan? x + 4

Q: sec 3x tan? 3xdx

A:

Q: lim sin(?) csc(5x) メ→0

A:

Q: sec2 x dx Evaluate 1+9 tan? x

A:

Q: 1. Simplify the expression tan? x 1-sec2 x

A: The given expression is tan2x1-sec2x.

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

A: Given:

Q: [5secx tan x dx

A: Using standard integral formula,

Q: sec? x dx V1- tan x

A:

Q: ((sin? 3x +x² tan' x)dx x) dx 2

A: Value is zero

Q: tan (x) = sec (x)

A: We know that  tan(x) = sin(x)/cos(x)  Sec(x) = 1/cos(x)  So ,  sin(x)/cos(x) = 1/cos(x)

Q: Differentiate.

A:

Q: sec x sin x

A:

Q: sec(-x) sin?x sinx X %3D

A:

Q: Sec? x cotx-cotx=tanx

A:

Q: SIMPLIFY : TAN (I18 °-2x) + TAN 32°t 2x) |- TAN (l18° -2x) TAN (32° t 2x)

A: Use formula for tan(A+B)

Q: V3 tan(x) = –1 %3D

A:

Q: f'(0) = sec0{ sec2 0 + tan2 0)

A: Assuming this expression is to simplify: Given: f'(0) =sec(0)( sec2 0 + tan2 0)

Q: y = tan-¹(¹+x) -1

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

Q: sec^2 x + tan x = 1

A:

Q: Verify the identity.

A: we have to verify the identity: sin2xtan4x3csc3xcot6x2=1

Q: tan (x) sec" (x)dæ

A:

Q: sec' a tan xdx

A: We rewrite the integral function and then using integration formula, we calculate the given…

Q: S 5 sec²(0) tan²(0) 25 - tan²(0) de

A:

Q: seë x doX 2 tan 2

A: The given integral can be estimated by substitution method. Let u = tan x. Then,

Q: 07 tanxtan2x + tan2xtan3x +. + tan5xtan6x-D14 tan6x calculate: tan x 15 10 20

A: It is known that tanA-B=tanA-tanB1+tanAtanB.

Q: Differentiate.

A:

Q: 5. y"+y= secx tan x

A:

Q: sec? x-1 sec2 sin“ x

A: We need to verify the identity sec2x-1sin2x=sec2x. So,          Manipulating left side…

Q: tan? x - 4 tan x - 5 = 0

A:

Q: sec x.tan x -csc x - tan? tan' x

A:

Q: te: sec(5 x + 4) tan(5 x + 4) dæ

A:

Q: | tan'x sec'x d.

A:

Q: (cos7x-cos5x)/(cos7+cos5x)=tan6xtanx

A:

Q: tan cx)-1 tan (x)-3

A:

Q: tan (3x) sec (2x)

A: We have to solve the problem

Q: Evaluate / tan*(x) sec*(x) dæ.

A: I=∫tan3(x)sec2(x)dxsubstitute  tanx=udiffrentiatesex2xdx=du

Q: V3 tan 0 = 3 0 =

A: Topic-trigonometry

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

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

Q: tan'3xsec"X

A: LetI=∫tan33xsec43xdxI=∫tan23x.tan(3x).sec43xdxWe know…

Q: (sec x + 1)(seс х — 1 ес х tan x

A: Explanation of the solution is given below...

Q: y-3x +tan X

A: To Find :  dy/dx  1) d/dx[ tan(x) + 3x] = d/dx[tan(x)] + 3.d/dx [x]

Q: B- A secx(secx+ tanx)dx

A: The given integral is a definite integral. First the indefinite integral is to be calculated then…

Q: Ctanx-tan3x tan3x find 1-Ctan2r

A:

Q: tan(2t) +1 =0

A:

Q: 2. sec x 4 tan<x + 7 tan x + 12

A:

Q: 2. 1-tan? A 3D1-2sin2 A 2. 1+tan² A

A:

Q: 1 +tanx = secx CSCX %3D tanx

A:

Q: Verify the identity.

A: Given  The identity is tanα2=tan αsec α + 1   Formula :- Half angle formula . tanx2=sinx1+cosx…

Q: tan x -1 X 1+ x?

A:

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.