SOLUTION: The arena of a rectangle is x^2+3x+10. Find the dimensions of the rectangle in terms of x.

Algebra.Com
Question 881266: The arena of a rectangle is x^2+3x+10. Find the dimensions of the rectangle in terms of x.
Answer by Alan3354(69443)   (Show Source): You can put this solution on YOUR website!
The arena of a rectangle is x^2+3x+10. Find the dimensions of the rectangle in terms of x.
----
arena?
----
Not enough info.
could be x by (x^2+3x+10)/x
could be x^2 by (x^2+3x+10)/x^2
could be 3x by (x^2+3x+10)/(3x)
etc

RELATED QUESTIONS

A sports arena is in the shape of a rectangle. The arena has a length of (x − 3)... (answered by stanbon,Alan3354)
The length of a rectangle is 5 m less than three times the width. a. If the width of... (answered by solver91311)
The length of a rectangle is ( 3x + 4 ) feet and the width is ( 2x - 6 ) feet. Find the... (answered by Fombitz)
If the area of a rectangle is x^2+7x+10, what are the dimensions of said... (answered by unlockmath)
If a square of "x" is cut out of a rectangle whose dimensions are 10 by 12, express the... (answered by TutorDelphia)
The are of a rectangle of length x is given by 15x-x^2. Find the width of the rectangle... (answered by Fombitz)
The length of a rectangle is 2 cm more than twice its width. If the perimeter of the... (answered by Nate,pallavi)
using the appropriate perimeter formula, find the perimeter of the rectangle below in... (answered by Earlsdon)
using the appropriate perimeter formula, find the perimeter of the rectangle below in... (answered by rfer)