A rectangle has an area of 36 inches squared. Write an equation to show how the length (l) varies inversely the width (w).
What is the equation of the line?
Answers
Answered by
5
Let x be Length
Y be Width
area= xy
xy= 36
x=36/y
hence the width and length are inversely related to each other
Y be Width
area= xy
xy= 36
x=36/y
hence the width and length are inversely related to each other
Answered by
10
Question -
A rectangle has an area of 36 inches squared. Write an equation to show how the length (l) varies inversely the width (w).
What is the equation of the line?
A) W = L/36
B) L = W/36
C) L = Wx36
D) L = 36/W
Answer :
Explanation -
Area of a rectangle = length x width
Area = 36 inches
Length = Area / width
Length = 36/W.
Hence :
Answer : L = 36/W
A rectangle has an area of 36 inches squared. Write an equation to show how the length (l) varies inversely the width (w).
What is the equation of the line?
A) W = L/36
B) L = W/36
C) L = Wx36
D) L = 36/W
Answer :
Explanation -
Area of a rectangle = length x width
Area = 36 inches
Length = Area / width
Length = 36/W.
Hence :
Answer : L = 36/W
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