The quantity of tomatoes harvested is f(x) = 2x + 9 hundred pounds when x inches of rain fall. (a) Give the slope of the line defined by the equation. (b) Write the rate of change of the function in a sentence of interpretation. The quantity of tomatoes harvested is --Select- by pounds per inch of rain. (c) Evaluate f(0). f(0) = Give a sentence of interpretation for f(0). When inches of rain fall hundred pounds of tomatoes are harvested. Need Help? Read It

Algebra for College Students
10th Edition
ISBN:9781285195780
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter8: Functions
Section8.CT: Test
Problem 19CT
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For the linear model, do the following.
The quantity of tomatoes harvested is f(x) = 2x + 9 hundred pounds when x inches of rain fall.
(a) Give the slope of the line defined by the equation.
(b) Write the rate of change of the function in a sentence of interpretation.
The quantity of tomatoes harvested is --Select-
| by
pounds per inch of rain.
(c) Evaluate f(0).
f(0) =
Give a sentence of interpretation for f(0).
When
inches of rain fall
hundred pounds of tomatoes are harvested.
Need Help?
Read It
Transcribed Image Text:For the linear model, do the following. The quantity of tomatoes harvested is f(x) = 2x + 9 hundred pounds when x inches of rain fall. (a) Give the slope of the line defined by the equation. (b) Write the rate of change of the function in a sentence of interpretation. The quantity of tomatoes harvested is --Select- | by pounds per inch of rain. (c) Evaluate f(0). f(0) = Give a sentence of interpretation for f(0). When inches of rain fall hundred pounds of tomatoes are harvested. Need Help? Read It
For the linear model, do the following.
The profit is f(x) = 8x – 9.5 thousand dollars when x hundred units are sold.
(a) Give the slope of the line defined by the equation.
(b) Write the rate of change of the function in a sentence of interpretation.
The profit is --Select--
| by
) thousand dollars per hundred units.
(c) Evaluate f(0).
f(0) =
Give a sentence of interpretation for f(0).
When
units are sold the profit is
thousand dollars.
Transcribed Image Text:For the linear model, do the following. The profit is f(x) = 8x – 9.5 thousand dollars when x hundred units are sold. (a) Give the slope of the line defined by the equation. (b) Write the rate of change of the function in a sentence of interpretation. The profit is --Select-- | by ) thousand dollars per hundred units. (c) Evaluate f(0). f(0) = Give a sentence of interpretation for f(0). When units are sold the profit is thousand dollars.
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