I would like to repost this question as I have not gotten an answer to it yet.

I have clarified about the question that was asked

Guest Sep 13, 2019

#1**+1 **

Let m be the distance the squares overlap on the long edges.

First, express the area of the region the squares don't overlap in terms of the variable. (You can probabally skip this part, I'm just struggling to find more ways to use the variable :/ )

Area=2(7*(7-m))

The 2 comes from there being two rectangles, 7 is the height and 7-m is the width.

Now express the length of the total idth in terms of the variable.

14-m

With no overlap, the width would be 14, but to find the width after overlaping you have to subtract the distance they overlap

14-m=10

Set it equal to 10

-m=-4

Sutract 14 from each side

m=4

Divide by -1

Now that we have the distance they overlap, plug it into the equation from the beginning to get the answer.

2(7*(7-4))

2(7*3)

2*21

The area the squares don't overlap is 42

power27 Sep 14, 2019

#2**0 **

This question is flawed....to see why....

If the squares overlapped to a width of 10....it would mean that each square would have to contribute a width of 10.....but.....the width of each square is only 7, so this is impossible

Mathematically.....let x be the width of each of the unshaded rectangles

Then....the width of the overlap must just be 7 - x

And this equals 10

So

7 - x = 10

-x = 3

x = -3 which is impossible

CPhill Sep 14, 2019