The original square was 6 ft along each side.
Let s be the side of the original square, then:
Area_square = s x s = s2
Area_new_square = (s + 4) x (s + 4) = s2 + 8s + 16
But:
Area_new_square = Area_square + 64
=> s2 + 8s + 16 = s2 + 64
=> 8s = 48
=> s = 6
Okay. If you have the percent increace, you cannot find the original price. BUT if you have the percent increace and the INCREACED PRICE than you take 100 and minus the percent increace and then divide adapted price by that number. than times THAT by 100. (EX. 75% INCREACE AND ENDING PRICE 15$) ( THAN 100-75=25 SO 15X25=375 THAN 375DIVIDEDBY100=3.75 3.75 ORIGINAL.
a
The same as the original vector. The scalar will change the numbers, but not the dimensions.
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1/4" scale blue prints show framing dimensions without drywall. Cabinet dimensions are taken after drywall and can be different than the original plans.
It doesn't make any difference what the original dimensions are. If they're both cut in half, the area is reduced to 1/4 of the original area.
Every part of the original scales by the same scale factor. By using a segment of the original you will determine the scale factor by dividing the length of the image by the length of the original.
Designate the side length of the original square by s. Then, from the problem statement, (s + 3)2 = 39 + s2. Multiplying out the binomial and collecting like terms yields 6s = 30 or s = 5.
plug your answer it to the original question
You have an original value and a new value. Take the new value and subtract the original value. Then divide that number by the original value.
"Man's mind, once stretched by a new idea, never regains its original dimensions." -Oliver Wendell Holmes, US author & physician (1809 - 1894)
A replacement part should be of the same dimensions.