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- find an antiderivative for each function. Do as manyas you can mentally. Check your answers by differentiation. √x + 1/√xarrow_forward2. Find the following definite and indefinite integrals. O Parts a, b, and c: For the indefinite integrals, you do not need to simplify your final O a. answer. Parts d and e: For the definite integrals, simplify your answer and write your answer in exact form. Do not use a calculator. [(x-3 + 5x5/2+√3)dx [(-e² +13) dx d. e. (²2-√x) dx (ex - x)dx L² (2x - J-3 (2x - 1)dx Oarrow_forwardHello. I got an answer from you just a little bit ago, but I am having trouble understanding the math from the trinomial to the final solution to my problem. I no longer need the previous steps explained, just this litte bit. Can you please help me? Thank you.arrow_forward
- Complete the following problems related to Definite Integrals and F.T.O.C II Homework Problems: Use geometry to evaluate the following definite integrals. Sketch a graph of the function, show the region in question, and interpret your result. 1. (8 – 2x) dx 2. ²₂(2x + 4) dx 3. √16 - x² dxarrow_forwardPlease solve both questionsarrow_forwardSolve each of the following (a-e), Show your Complete Solutions (This is all about Calculus: Differentiation of Exponential and Logarithmic Functions)(Required:Answers must be the same in my answers I provided). I already provided the answers I just need the COMPLETE SOLUTIONS.(ANSWERS ARE IN THE PHOTO I PROVIDED)arrow_forward
- A student wants to complete a problem for extra credit. The work for the definite integral is shown in the process below. Review the work of the student and determine whether the student has earned extra credit for the problem. If not, then explain where the student needs to correct any work or improve the work shown. Then find the correct value of the definite integral by showing the correct evidentiary work. If it is determined the student’s work is correct, then explain where the student can improve their work.arrow_forwardUp.arrow_forward1 Find the root of x+÷= 3(x ±0)arrow_forward
- Algebra & Trigonometry with Analytic GeometryAlgebraISBN:9781133382119Author:SwokowskiPublisher:Cengage