Path To College Mathematics
1st Edition
ISBN: 9780134654409
Author: Martin-Gay, K. Elayn, 1955-
Publisher: Pearson,
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Textbook Question
Chapter E, Problem 14ES
Write en equation to describe each variation Use
varies directly as
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Write an equation that relates the quantities
The perimeter p of a rectangle varies jointly with the sum of the lengths of its sides l and w. The constant of proportionality is 2.
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Write an equation to describe the variation. Use k for the constant of proportionality.
r varies inversely as x
Chapter E Solutions
Path To College Mathematics
Ch. E - Write a direct variation equation, y=kx, that...Ch. E - Write a direct variation equation, y=kx, that...Ch. E - Write a direct variation equation, y=kx, that...Ch. E - Write a direct variation equation, y=kx, that...Ch. E - Write a direct variation equation, y=kx, that...Ch. E - Write a direct variation equation, y=kx, that...Ch. E - Write a direct variation equation, y=kx, that...Ch. E - Write a direct variation equation, y=kx, that...Ch. E - Write an inverse variation equation, y=kx, that...Ch. E - Write an inverse variation equation, y=kx, that...
Ch. E - Write an inverse variation equation, y=kx, that...Ch. E - Write an inverse variation equation, y=kx, that...Ch. E - Write en equation to describe each variation Use k...Ch. E - Write en equation to describe each variation Use k...Ch. E - Write en equation to describe each variation Use k...Ch. E - Write en equation to describe each variation Use k...Ch. E - Write en equation to describe each variation Use k...Ch. E - Write en equation to describe each variation Use k...Ch. E - Write en equation to describe each variation Use k...Ch. E - Write en equation to describe each variation Use k...Ch. E - Write en equation to describe each variation Use k...Ch. E - Write en equation to describe each variation Use...Ch. E - Solve. See Examples 2, 5, and 6. y varies directly...Ch. E - Solve. See Examples 2, 5, and 6. y varies directly...Ch. E - Solve. See Examples 2, 5, and 6. y varies directly...Ch. E - Solve. See Examples 2, 5, and 6. y varies directly...Ch. E - Solve. See Examples 2, 5, and 6. z varies directly...Ch. E - Solve. See Examples 2, 5, and 6. s varies directly...Ch. E - Solve. See Examples 2, 5, and 6. a varies...Ch. E - Solve. See Examples 2, 5, and 6. p varies...Ch. E - Solve. If needed, round money amounts to 2 decimal...Ch. E - Solve. If needed, round money amounts to 2 decimal...Ch. E - Solve. If needed, round money amounts to 2 decimal...Ch. E - Solve. If needed, round money amounts to 2 decimal...Ch. E - The distance a spring stretches varies directly...Ch. E - The weight of an object varies inversely as the...Ch. E - For a constant distance, the rate of travel varies...Ch. E - The distanced that an object fails is directly...Ch. E - The distance needed for a car to stop d, is...
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- Write an equation that relates the quantities The square of the length of the hypotenuse c of a right triangle varies jointly with the sum of the squares of the lengths of its legs a and b. The constant of proportionality is 1.arrow_forwardWrite an equation that relates the quantities The volume V of a sphere varies directly with the cube of its radius r. The constant of proportionality is 4π/3 .arrow_forwardWrite an equation to describe the variation. Use k for the constant of proportionality. u varies inversely as t^2arrow_forward
- Write an equation that relates the quantities The area A of a triangle varies jointly with the lengths of the base b and the height h. The constant of proportionality is 1/2arrow_forwardWrite an equation that expresses the following relationship. p varies directly with the square of d and inversely with u In your equation, use k as the constant of proportionality.arrow_forwardWrite an equation that expresses the following relationship. u varies jointly with p and the square root of d In your equation, use k as the constant of proportionality.arrow_forward
- A machine in a shoe factory produces shoelaces. The number of shoelaces it produces is proportional to the time. It can produce twelve shoelaces in three minutes. Write an equation to represent this proportional relationship. In your answer, make sure to define the variables you used.arrow_forwardWrite an equation to describe the variation. Use k for the constant of variation. x varies directly as y and z and inversely as rarrow_forwardWrite an equation that expresses the following relationship. p varies directly with d and inversely with the square root of u. In your equation, use k as the constant of proportionality.arrow_forward
- Write an equation that expresses the following relationship. u varies directly with the cube of p and inversely with d In your equation, use k as the constant of proportionality.arrow_forwardwrite an equation that expresses the statement. (use k as the constant of proportionality.) v is inversely proportional to z. _________arrow_forwardWrite an equation that expresses the statement. y is proportional to s and inversely proportional to t.arrow_forward
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