sin x dx 7+ cos x 2

Q: sin x dx cos3 x – 8 - 8

A:

Q: sin(x) dx Cos(X

A: Given - ∫sin(x)cos(x)dx

Q: | sin'x-cos'x dx

A:

Q: Evaluate the integral.

A:

Q: Use graphs to evaluate

A: Given  and

Q: cos x dx 1+2 sin x

A:

Q: Find integral.

A: We can use substitution technique of integration. In The substitution technique of integration , we…

Q: (sin' x. cos' x dx

A: here given as Consider sinx=t thus cos x dx= dt Thus

Q: sin x + cos x dx V1 + sin 2x

A: Given {sin x +cos x   dx   [1+sin 2 x] We have to evaluate the given integral

Q: (cos x)(sin x)V1 – sin x dx

A: Let sin x = t , hence, cos x dx=dt . The integral, ∫(cos x)(sin x)1-sin xdx can be written as ∫(sin…

Q: sin(x) cos²(x)dx

A:

Q: sin 2x V2 – cos 2x dx

A:

Q: |sin x cos x dx. X COS X d.x.

A:

Q: sin x dx 1-2 cos x

A:

Q: sin x dx coos x 6.

A:

Q: sin x dx cos2 х

A: To integrate: ∫sinx dxcos2x Solution: Let t=cosx Differentiating both sides, we get…

Q: sin x dx 2. cos x 4

A: For the given Definite integral is evaluate by using change of variable method as shown below

Q: cos' x dx 1-sin x

A:

Q: | sin x (3cosx)dx 2: VZ 3x dx V1- x4 3:

A: SOLUTION-

Q: Evaluate the integrals

A: Given integral: ∫π6π2sin2x2sinxdx

Q: sin x dx 2- cos²x CoS

A:

Q: cosx y = x 2 (sin -1 x) 3 y=ー cos X 6. 5.

A:

Q: 9. sin“ x cos“ x dx

A:

Q: sin x dx 1- sin2 x 4. cos x dx 2+3 sin x 5.

A:

Q: Find integral.

A: Here given integration I=∫cos x-4/3sin x dx Consider cos x=t-sin x dx=dt

Q: |sin (x)cos (x) dx

A:

Q: sin x (cos x + 4) dx 1+cos²x

A: SOLUTION-

Q: 7 sin x dx = 1 + cos x

A: ∫0π27 sin x1+ cos xdx

Q: sin(x) dx J1- cos²(x)

A: ∫sinx dx1-cos2x Put, cosx=t⇒-sinx=dtdx⇒-sinx dx=dt⇒sinx dx=-dt

Q: sin (x'0 + 4) dx = %3D

A:

Q: sin x (1- cosx) dx (1– cos² x)

A: To evaluate the integral: ∫sinx1-cosx1-cos2xdx Solution: Evaluating the given integral:…

Q: sin x dx 2+ cos x 4. - T

A:

Q: | sin x (3cos*)dx 2:

A:

Q: 2. sin x dx

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

Q: sin x dx 2 (1+ cos x)² 12.

A:

Q: (2 cos x–sin x )" dæ sin x

A: Given: I=∫2cosx-sinx2sinxdx   We know that; The trigonometric identities; 1). sin2x+cos2x=1 2).…

Q: sin x cos x dx 4

A: We have to evaluate the given integral.

Q: •π * (sin³ x)√1 + cos x dx 2

A:

Q: 5. sin n° x cos x dx >

A: The question is taken from the calculus in which we have to find the value of the given integral, We…

Q: Cos"x Sin x dx

A:

Q: sin (x) dx (2+3 cus(x))² 3(2+3 cos(x)) с

A:

Q: sin’ x cos x dx.

A: Let us consider

Q: (sin x + cos x)dy + (cos x – sinx)dx = 0

A:

Q: a) / sin°(x) cos(x) dx = » / sin(x)(cos(x))² dx =

A:

Q: sin x dx Cos.x 42.

A:

Q: Evaluate the following:

A: Given:∫0π2sinx1+cosx dx

Q: cos“(x)sin*(x)dx

A: To evaluate: ∫0π2cos6x sin4x dx Solution:  We know that, ∫0π2sinmx cosnx dx=┌m+12┌n+122┌m+n+22 We…

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.