Question

If \(\int_{-8}^{6} y(s)ds = 16\) and \(\int_{-2}^{6} y(s)ds = 10.7\), what does the following integral equal? \(\int_{-8}^{-2} y(s)ds = \)

Name: If ∫-8^6 y(s)ds = 16 and ∫-2^6 y(s)ds = 10.7, what does the following integral equal? ∫-8^-2 y(s)ds =
Uploaded: 2023-10-17T07:40:08-08:00
Duration: 1 min 38 s
Channel: Adi S
Description: If ∫-8^6 y(s)ds = 16 and ∫-2^6 y(s)ds = 10.7, what does the following integral equal? ∫-8^-2 y(s)ds =

          If \(\int_{-8}^{6} y(s)ds = 16\) and \(\int_{-2}^{6} y(s)ds = 10.7\), what does the following integral equal? \(\int_{-8}^{-2} y(s)ds = \)

Added by Megan S.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Adi S

10/17/2023

Step 1

Since \int_{-8}^{6} y(s)ds = 16 and \int_{-2}^{6} y(s)ds = 10.7, we can use the property of adding and subtracting integrals to find the value of \int_{-8}^{-2} y(s)ds. Show more…

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If int_{-8}^{6} y(s)ds=16 int_{-2}^{6} y(s)ds=10.7 what does the following integral equal? int_{-8}^{-2} y(s)ds= If ysds=16 and ysds=10.7 what does the following integral equal? y(s)ds=