Answer:
19
Explanation:
Assuming that
represents length and
represents width, we can make a systems of equations and solve for l and w.
, since the perimeter of a rectangle will be double the length plus double the width.
Also we can make the equation
, as stated in the last part of the question.
We can now substitute the value of
into the equation
as l.
![2(2w-3) + 2w = 60\\\\4w-6+2w=60\\\\6w-6=60\\\\6w=66\\\\w = 66/6\\\\w = 11](https://img.qammunity.org/2021/formulas/mathematics/college/tevafmk5kbcgodf99nyv519ntm1hgww706.png)
So we know the width is 11. Now that we know the width, we can substitute it back into the equation
to find the length.
![l=2\cdot11-3\\\\l=22-3\\\\l=19](https://img.qammunity.org/2021/formulas/mathematics/college/c7m2mf16cji64dao7hf7645h6yep2cfrni.png)
So the length is 19.
Hope this helped!