9) Verify that the equation is an Identity. tan x + cot x = sec x cSC X +. +.

Q: tan? x 1+ 1+ sec x

A:

Q: All progression work must be shown Prove the identity: COSX secx cotx tanx = -cos²x cot²x

A:

Q: Verify that the equation is an identity. secx tanx Show that = cosx cotx tanx secx Statement secx…

A:

Q: = 2tano (Sec@-lane)PtH| Sece csc0-tano cScO

A: The objective of the question is proving the given equality of trigonometric functions.

Q: sec2@ 10. tan@ - - tan@

A:

Q: 2 (tan²x + 1)√sin2x.dx= (tan², 0

A: Find your answer below

Q: cos x = sin x tan² x cot³ x

A: To prove:- cosx=sinxtan2xcot3x

Q: 2. sec 0 tan 0 sec 8 = tan 0. sec 0 = 1 sec = sec 0 = sec 0

A:

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

A:

Q: 2 sin x cos x = V2 cos x Solve:

A: Given trigonometric equation is : 2 sinx cosx=2 cosx To find the value of x.

Q: cos 8 csc 0 + tan 0 sec 0 = 1 sin 0

A:

Q: 2- S tan x dx.

A: Given integral is: I=∫0πtan x dx We have to evaluate this integral.

Q: Simplify + cosx-1 cosx+ 1

A: Given, Simplify 1cos x+1+1cos x-1

Q: d (cot x) = da A) B C D - tan x - sec²x tan x -csc²x

A:

Q: Manipulate In|sec x + tan x|| so that it is expressed as a difference of logs.

A:

Q: cos x+ tan(-x) Simplify completely: + csC X sec X CsC X

A: Given,          cosx+3π2cscx+tan-xcscxsecx