The revenue, in thousands of dollars, earned by a gas station when the price of gas is $p per gallon is R (p). (a) What are the units of R' (3)? Interpret this quantity. The units of R' (3) are This quantity represents (b) What are the units of (R-)' (6)? Interpret this quantity. The units of (R)' (6) are This quantity represents the price of gas when the revenue is $6000. the revenue when the price of gas is $6 per gallon. the change in revenue when the price of gas is $6. Save for Later

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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The revenue, in thousands of dollars, earned by a gas station when the price of gas is $p per gallon is R (p).
(a) What are the units of R' (3)? Interpret this quantity.
The units of R' (3) are
This quantity represents
the change in the price of gas when the revenue is $3000.
the revenue when the price of gas is $3 per gallon.
the price of gas when the revenue is $3000.
approximately how much the revenue changes if the price of gas increases by $1 per gallon from $3 per gallon.
Transcribed Image Text:The revenue, in thousands of dollars, earned by a gas station when the price of gas is $p per gallon is R (p). (a) What are the units of R' (3)? Interpret this quantity. The units of R' (3) are This quantity represents the change in the price of gas when the revenue is $3000. the revenue when the price of gas is $3 per gallon. the price of gas when the revenue is $3000. approximately how much the revenue changes if the price of gas increases by $1 per gallon from $3 per gallon.
The revenue, in thousands of dollars, earned by a gas station when the price of gas is $p per gallon is R (p).
(a) What are the units of R' (3)? Interpret this quantity.
The units of R' (3) are
This quantity represents
(b) What are the units of (R-)' (6)? Interpret this quantity.
The units of (R-)' (6) are
This quantity represents
the price of gas when the revenue is $6000.
the revenue when the price of gas is $6 per gallon.
the change in reenue when the price of gas is $6.
approximately how much the price of gas changes if the revenue increases by $1000 from $6000.
Save for Later
it Answer
Transcribed Image Text:The revenue, in thousands of dollars, earned by a gas station when the price of gas is $p per gallon is R (p). (a) What are the units of R' (3)? Interpret this quantity. The units of R' (3) are This quantity represents (b) What are the units of (R-)' (6)? Interpret this quantity. The units of (R-)' (6) are This quantity represents the price of gas when the revenue is $6000. the revenue when the price of gas is $6 per gallon. the change in reenue when the price of gas is $6. approximately how much the price of gas changes if the revenue increases by $1000 from $6000. Save for Later it Answer
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