Can someone please give answer and show how you got it please. The width is to be 1 foot less than 2 times the height. Find the width and the height if the carpenter expects to use 26 feet of lumber to make it
this is a perimeter problem. The formula for the perimeter is P = 2L + 2W, with L as the length and W as the width. He has 26 feet of lumber, so the P value is 26, and you need to find the W and the L.
I used length instead of height. But same thing...
If you have a length (Or height) of L, and they tell you that they width is 1 foot less than twice the length, we can make a substitution for the width and put it in terms of the length. You do that to eliminate one of the variables. You can only solve a single equation for one unknown, and if you have an unknown width and an unknown length, you would be stuck with no place to go. So here...
|dw:1410577394875:dw|
So we can suitably make that substitution now for W, like this:
|dw:1410577500473:dw|
Solve that for L. Can you do that?
@IMStuck 27=6L......L=4.5?
height equals 14/3 width 25/3
The equation comes to 26 = 2L + 4L - 2 26 = 6L - 2 24 = 6L L = 4
same equation as that of @IMStuck
The height and the width are not those numbers, though, because you didn't have the whole equation there. the answers are not 14/3 and 25/3. Not even close.
|dw:1410578147287:dw|
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