Question

Find y'. y=5xIn(4x) y'= DETAILS Suppose that the marginal revenue for a product is given by $MR = \frac{-42}{(2x+1)^2} + 42$ where x is the number of units and revenue is in dollars. Find the total revenue, R(x). R(x) = Submit Answer DETAILS Find the derivative of the function. y=4 In(6x+17) DETAILS Evaluate the definite integral. $\int_0^2 8x \,dx$

          Find y'.
y=5xIn(4x)
y'=
DETAILS
Suppose that the marginal revenue for a product is given by
$MR = \frac{-42}{(2x+1)^2} + 42$
where x is the number of units and revenue is in dollars. Find the total revenue, R(x).
R(x) =
Submit Answer
DETAILS
Find the derivative of the function.
y=4 In(6x+17)
DETAILS
Evaluate the definite integral.
$\int_0^2 8x \,dx$

Find y'.
y=5xIn(4x)
y'=
DETAILS
Suppose that the marginal revenue for a product is given by
MR = (-42)/((2x+1)^2) + 42
where x is the number of units and revenue is in dollars. Find the total revenue, R(x).
R(x) =
Submit Answer
DETAILS
Find the derivative of the function.
y=4 In(6x+17)
DETAILS
Evaluate the definite integral.
∫0^2 8x dx

Added by Kelsey P.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Avinash Vishwakarma

Step 1

In this case, y' = 5 - 1/(4x). 9b) R(x) represents the total revenue. In this case, R(x) = -42(2x + 12). 9c) Show more…

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9a) y' = 9b) R(x) = 9c) Find the derivative of the function 9d) Evaluate the definite integral. Please don't answer if you cannot fulfill all answers. Find y: y = 5x - In(4x) DETAILS MY NOTES ASK YOUR TEACHER Suppose that the marginal revenue for a product is given by -42 MR = 42 2x + 12, where x is the number of units and revenue is in dollars. Find the total revenue, R(x). R(x) = Submit Answer DETAILS MY NOTES ASK YOUR TEACHER Find the derivative of the function. y = 4In(6x) + 17 DETAILS MY NOTES ASK YOUR TEACHER Evaluate the definite integral. âˆ«(x^2) dx from 0 to 10