tan'- sin a = tan? a - sin"

Q: ( sin 3x sin 2x dx

A:

Q: ∫sin(8x)sin(x)dx

A: Solution:- =∫sin8xsinxdx Applying the Product-to-sum formulas,   sinxsiny=12[cosx-y-cosx+y]…

Q: | sin 5x sin xdx

A:

Q: Rang of : cosx - sinx

A: (2)

Q: VERIFY THE IDENTITIES

A:

Q: arcsin (sin) 4 f arccos (sin-

A: Part (a) The arcsine of x is defined as the inverse sine function of x when -1≤x≤1. Thus,…

Q: sin(sin 1 + tan (-3))

A: find the explanation below

Q: sin X 1/ガースゴ+スコービsinx

A: Given differential equation is  y" -3y' +2y=e^x sinx

Q: (csc β-sin β)/sin β

A: just I have used the trigonometrical identities and simplify the given expression.

Q: sin(tan-1))

A: SOLUTION-

Q: sin (-) 3.

A: Given data is: tan5π4 To find the value of tan5π4

Q: Sinß Tanß lim Sin 26 B-

A:

Q: sin(sin¬(-})) =

A:

Q: 2. sin 2x 1 - sin² x = 2 tan x

A: Aim: To show that sin(2x)1-sin2(x)=2tan(x)

Q: tan x - cot x Cos 2x Cot X t tanX

A: Given: tanx-cotxcotx+tanx=-cos2x

Q: sin x sec x tan x

A: As value of cosθ and sinθ revolves around +1 to -1 , they take different values depending on the…

Q: sin3 COs x

A:

Q: (cot β-tan β) • sin2 β

A:

Q: 1 2. 1-sinx 1+sinx

A: Simplifying the given expression

Q: Sinx×tanx

A:

Q: Sin(-

A: To evaluate the value of the sine function a the the given point

Q: sin t+ tan 15. tan !

A: Given: sint+tanttant Identity used: tant=sintcost

Q: sin(2 tan " (-} ))

A: Given,  sin2tan−1−83Formula→2tan−1x=sin−12xx2+1                 sinsin−1x=x

Q: arcsin(sin 30 ) = 1 2 O1 O -1 O 30

A: Given:        arcsinsin30∘

Q: sin sin %3D

A:

Q: Sin (플-) sec(-x) =

A: To solve sin[(π/2)-x] sec(-x)

Q: tan-1 (tanx)= x where..............

A: It is known that tan-1tanx=x for all values lies on -π2, π2.

Q: sinx Show that -dx= sin x +cos x 4

A:

Q: (rece - tan 0) de 2. J]

A:

Q: 3. sinx tan x + cos x

A: We can simplify the expression as below.

Q: sin-1 (-금).

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

Q: sin(tan-(x))

A:

Q: sin (tan- ()) :

A: Trigonometric identities help to find the value of the given expression. Inverse trigonometric…

Q: sin x Verify: cot x + = csc x 1+cos x

A:

Q: = Sin (msin'x)

A: Given that, y = sin(m sin-1x) We have to find (yn)0. Now we get, y = sin(m sin-1x) Differentiating y…

Q: sin tan - Vx² + 1

A:

Q: 1+tanx b) 1-tanx = tan (x + ²)

A:

Q: caliy Arcsinx (1-cos 2x) sin 2x sinx

A:

Q: sin (8x) sin(x) dx

A:

Q: 1-secx/tanx - tanx/1-secx

A:

Q: sin ( sin – 1 층 + + tan - 1 2) -

A:

Q: Sin inverse of half

A: Given expression: sin-112

Q: Differentiate Sin(x2 +1)

A: We have to differentiate

Q: (1-sinA) (1+sinA) =(secA-tanA)

A:

Q: sin: tan cos :: cot :

A:

Q: Sin °0 = Sec e-cos e Cos O = Sece-COs

A: Consider  sin2θcosθ=secθ-cosθ

Q: sin +x + sin = 1 - x-

A:

Q: 1 - sin x sin 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.