Question: Evaluate the integral by making the given substitution. [$423) tan(22:) dsc, u = 2:: Answer: C] +0 Evaluate x edx. If the integral does not

 Evaluate the integral by making the given substitution. [$423) tan(22:) dsc,u = 2:: Answer: C] +0 Evaluate x edx. If the integraldoes not exist, enter DNE. Definite Integral =Evaluate x2 cos(x3 ) dx.Definite Integral =Evaluate the definite integral: 2xvx + 2 da =Evaluate thefollowing definite integral. -12 17 c = 4 3x 5Evaluate the definiteintegral. TT / 4 sin(4t) dtEvaluate 1 1+ . dx. If theintegral does not exist, enter DNE. Definite Integral =Evaluate 1/2 3sin xdx. V1 -x2 If the integral does not exist, enter DNE. DefiniteIntegral =\fEvaluate the indefinite integral. 24 (23 + 5) 12 da Integral= [NOTE: Remember to enter all necessary *, (, and ) !Enter arctan(x) for tan x , sin(x) for sin x . ]\fFindthe following integral. Note that you can check your answer by differentiation.In' (z) dz = z\fEvaluate the indefinite integral get - dx ex+ 1 Note: Any arbitrary constants used must be an upper-case "C".Evaluatethe indefinite integral. dx [NOTE: Remember to enter all necessary *, (,and ) ! ]Evaluate xvx - 2 dx. If the integral doesnot exist, enter DNE. Definite Integral =image text in transcribed

Evaluate the integral by making the given substitution. [$423) tan(22:) dsc, u = 2:: Answer: C] +0 Evaluate x edx. If the integral does not exist, enter DNE. Definite Integral =Evaluate x2 cos(x3 ) dx. Definite Integral =Evaluate the definite integral: 2xvx + 2 da =Evaluate the following definite integral. -12 17 c = 4 3x 5Evaluate the definite integral. TT / 4 sin(4t) dtEvaluate 1 1+ . dx. If the integral does not exist, enter DNE. Definite Integral =Evaluate 1/2 3sin x dx. V1 -x2 If the integral does not exist, enter DNE. Definite Integral =\fEvaluate the indefinite integral. 24 (23 + 5) 12 da Integral = [NOTE: Remember to enter all necessary *, (, and ) ! Enter arctan(x) for tan x , sin(x) for sin x . ]\fFind the following integral. Note that you can check your answer by differentiation. In' (z) dz = z\fEvaluate the indefinite integral get - dx ex + 1 Note: Any arbitrary constants used must be an upper-case "C".Evaluate the indefinite integral. dx [NOTE: Remember to enter all necessary *, (, and ) ! ]Evaluate xvx - 2 dx. If the integral does not exist, enter DNE. Definite Integral =

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