Question: Tutorial Exercise Evaluate the integral. *5/8 dx Step 1 n +1 An antiderivative of x, as long as n # -1, is 7 + 1

 Tutorial Exercise Evaluate the integral. *5/8 dx Step 1 n +1An antiderivative of x", as long as n # -1, is 7
+ 1 n +1 Step 2 Therefore, an antiderivative of f(x) =x3/8 is found as follows. F(X) = X X Submit Skip (you

Tutorial Exercise Evaluate the integral. *5/8 dx Step 1 n +1 An antiderivative of x", as long as n # -1, is 7 + 1 n +1 Step 2 Therefore, an antiderivative of f(x) = x3/8 is found as follows. F(X) = X X Submit Skip (you cannot come back)[3/12 Points] DETAILS PREVIOUS ANSWERS SCALC9 4.3.043.MI.SA. MY NOTES A This question has several parts that must be completed sequentially. If you skip a part of the question, you will not receive any points for the skipped part, and you will not be able to come back to the skipped part. Tutorial Exercise Evaluate the integral. 1 2 (3 + 24 ) 2 dy Step 1 To find an antiderivative of (3 + 2y) , we will first expand the expression to obtain (3 + 2y) = 9 $ 9 + 12 12 y + 4 v Step 2 An antiderivative of kx", as long as n # -1, is k Submit Skip (you cannot come back)

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