0.1 π/2 13) (cscx - sin x dx π/4 π/4 14) S sin x-cos³ x dx -π/4 Cos² x

65/15 sin¹ (5x) dx = 0

1//2 x° Evaluate: 8 sin" (1-2x') + cos"(2xv1-x"}} dx. 2x²)+ cos 1-x4 -1/V2

T/4 sin2 x 2. :- cos? dx CoS2 COS x 7/4

d/dx[(sin x)/(1 - 2cos x)] = (cos x - 2)/(1 - 2cos x)² %3D Select one: True O False d/dx(xe2X) = 2xe2X + 2e2x Select one: O True False

Find cos(u+v) sinu= -4/5 with 3pi/2 <u<2pi and cosv= -5/13 with pi/2 <v<pi

1/2 sin? x + sec² x ) dx (1+ cosx)2

If csc e = 1/3t, then where defined, cos 0 A Square root of (1 – 9t2) B) 3t/squareroot of (1 – 9t2) c) Square root of (1 - 3t2) 3t/square root of (1 – 3t²)

b. sin² x + cos²x sin² x use trig identities to integrate dx

Solve the Bernoulli's equation given below: dy -y cot2x = y' csc2x dx A. [(y )^(- 2)] sin 2x = - x + C B. [(y)^(- 2)] sin 2x = - 2x + C C. [(y )^(- 2)] cos 2x = - x + C O D. [(y )^(- 2)] cos 2x = - 2x + C