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Find y' by (a) applying the Product Rule and (b) multiplying the factors to produce a sum of simpler terms. y = (8x^2 + 1)(6x + 5 + 8/x) a. Apply the Product Rule. Let u = (8x^2 + 1) and v = (6x + 5 + 8/x). d/dx(uv) = (8x^2 + 1)() + (6x + 5 + 8/x)() b. Multiply the factors of the original expression, u and v, to produce a sum of simpler terms. y = (Simplify your answer.) Find y'. y' =

          Find y' by (a) applying the Product Rule and (b) multiplying the factors to produce a sum of simpler terms.
y = (8x^2 + 1)(6x + 5 + 8/x)
a. Apply the Product Rule. Let u = (8x^2 + 1) and v = (6x + 5 + 8/x).
d/dx(uv) = (8x^2 + 1)() + (6x + 5 + 8/x)()
b. Multiply the factors of the original expression, u and v, to produce a sum of simpler terms.
y = 
(Simplify your answer.)
Find y'.
y' =

Find y' by (a) applying the Product Rule and (b) multiplying the factors to produce a sum of simpler terms.
y = (8x^2 + 1)(6x + 5 + 8/x)
a. Apply the Product Rule. Let u = (8x^2 + 1) and v = (6x + 5 + 8/x).
d/dx(uv) = (8x^2 + 1)() + (6x + 5 + 8/x)()
b. Multiply the factors of the original expression, u and v, to produce a sum of simpler terms.
y =
(Simplify your answer.)
Find y'.
y' =

Added by Yolanda L.

Calculus: Early Transcendentals

James Stewart 8th Edition

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11/03/2022

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Step 1: Apply the Product Rule to find y': Let u = 8x^2 + 1 and v = 6x + 5 + 8 Then, y' = u'v + uv' Show more…

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Find y' by (a) applying the Product Rule and (b) multiplying the factors to produce the sum of simpler terms. y = (8x^2 + 1)(6x + 5 + 8/x) Apply the Product Rule: Let u = (8x^2 + 1) and v = (6x + 5 + 8/x) d/dx(uv) = (8x^2 + 1) + (6x + 5 + 8/x) Multiply the factors of the original expression, u and v, to produce a sum of simpler terms. y = (Simplify your answer.) Find y'. y' =

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