The length and width of a rectangle is $4 x c m$ and $y c m$ respectively. If its length is $3 c m$ longer than its width, write an equation involving $x$ and $y$ .

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Solution

Given:
Length of the rectangle $= 4 x c m$
Width of the rectangle $= y c m$

Now according to the question, the Equation will be:
$4 x = y + 3$
Or, $4 x - y = 3$

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The length and width of a rectangle is 4xcm and ycm respectively. If its length is 3cm longer than its width, write an equation involving x and y.

Given:Length of the rectangle =4xcmWidth of the rectangle =ycmNow according to the question, the Equation will be:4x=y+3Or, 4x−y=3

The length and width of a rectangle is $4 x c m$ and $y c m$ respectively. If its length is $3 c m$ longer than its width, write an equation involving $x$ and $y$ .

Given:
Length of the rectangle $= 4 x c m$
Width of the rectangle $= y c m$

Now according to the question, the Equation will be:
$4 x = y + 3$
Or, $4 x - y = 3$