Differentiate csc x-cot x

Q: y = arc cot x + arc csc/1+x²

A:

Q: Challenge Problem Prove: cot!x = tan

A: cot-1(x)=tan-11x

Q: (1) tanx=cot tanx= cot

A:

Q: tan x

A: Given y = tan x1 + tan x

Q: cscax sin(xth Sind dx

A: Here given as As we know

Q: csc(x) cot(x) sec(x)tan(x)

A:

Q: - csc x sin x + cot² x

A: Given that  csc(x)sin(x)+cot2(x)

Q: Simplify: (csc x+ 1) (csc x- 1) O tan x o 1 O cot x

A: here option D is true

Q: csc" x cot xVcsc x – 1 dx - 6.

A:

Q: 1. + tan e cose 1. tan e cose

A: In this question, the concept of a trigonometric function is applied. Trigonometric Function The…

Q: 5. csc x sec x= seC x+ csc x cot x

A: Consider the given trigonometric expression as csc2xsecx

Q: Establish each identity.

A: cosθ(tanθ + cotθ)=cscθ

Q: (csc²(x)-csc(x)) cot(x) dx CsS

A: The given integral is: ∫csc2x-cscxcotx dx So, we have: I=∫csc2x-cscxcotx dx

Q: tanβcotβ=1

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Q: CSC X csc x - sin x - dx

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Q: S(csc x cot x + 7x°)dx sec x + x'+c csc x + x' +c - sec x + x' +c - sin x + x' + c csc x + x' +c

A:

Q: Differentiate y = csc x(x + cot x). ||

A: Differentiate the following

Q: (a). cot x[cot(-x) + tan(-x)] = – csc² x CSC² x |

A:

Q: 1-cos x (csc x – cot x)² 1+cos x

A:

Q: 1 + csc x  / cos x + cot x

A: Given information:

Q: cot2 dx

A: Our Aim is to integrate ∫cot2 (x) dx-(i)

Q: 1 1 sec2 x+cot2 x csc2 x+tan? x ||

A:

Q: cSc x ycsc x + cot x dx

A:

Q: 1+tan^2x+sec^2xcot^2x/csc^2x+cot^2xcsc^2

A: we have to solve the given trigonometry equation,  1+tan22x+sec22x cot22xcsc22x+cot22x csc22x

Q: tan x+ cot x csc(2x) = %3D

A:

Q: 4 cot x = cot x Sin 2 X

A:

Q: [cot xcscxdx X CScxdx dx Cos X

A: The given integral is,∫cot2x cscx dx

Q: simplify: csc(x)-cos(x)cot(x)

A: simplify: cscx-cosxcotx

Q: S(csc x cot x + 7x°)dx - sin x + x' +c x7 Csc x + x' + c sec x + x' +c csc x + x' +c -

A:

Q: Verify the identity: (csc x - sec x)/(csc x + sec x) = (cot x - 1)/(cot x + 1)

A: The given identity to prove is , cscx-secxcscx+secx=cotx-1cotx+1 Proof : Take LHS of the given…

Q: (1 – sin x)(1 + cscx) = cos x * cot x

A: (1-sinx)(1+cscx) 1+ cscx - sinx - 1 cscx - sinx 1/sinx - sinx 1 - sin^2x/sinx  cos^2x/ sinx…

Q: tan(csc^−1(4/x))

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Q: (tan 2x + cot 2x)² dx

A:

Q: cotx cotx CSC X -1 CSC X +1

A: Solve:             cotxcosecx-1-cotxcosecx+1

Q: | cot* xcsc' xdx x csc"

A: Let the given integral be y -y = ∫cot4xcsc4xdxy = ∫cot4xcsc2xcsc2xdxy = ∫cot4x1+cot2xcsc2xdx…

Q: 1 1 cSc x-cotx cscx+cotx tan x

A: Topic = Trigonometric ratios

Q: S(csc x cot x + 8x")dx - sin x + x8 + c - sec x + x° + c CSc x + x° +c CSc x + x° +c - sec x + x° +c

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Q: fex) Cos X ノ

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Q: Differentiate y = csc x(x + cot x).

A:

Q: y - cot xy = cscx,

A:

Q: csc x - cot x = cot x sec x -1

A:

Q: 3 cSC x cot x dx

A:

Q: esecx+ln tanx 9. cos x

A: topic - indefinite integral

Q: 51. cot 0 + tan 0 = sec 0 csc 0

A: Topic- trigonometry

Q: 9 csc(x) dx csc (x) - cot(x) ||

A:

Q: csc x cot x dx

A:

Q: 1. csc² x cot rV csc x –1 dx

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.