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Tutors Answer Your Questions about Rectangles (FREE)
Question 169119: Perimeter of a rectangle. What is the width of a rectangular playground that is
2x-5 feet and the length is 3x+9 feet. Can you please write a polynomial P(x) that represents the perimeter and then evalute this perimeter polynomial if x is 4 feet? Thanks!
Click here to see answer by checkley77(7049)  |
Question 171804: Hi there,
I have a question about geometry for homework. My problem is: "A rectangle with a perimeter of 64 inches has one side that is 4 inches shorter than the other. What are the dimensions of the rectangle?"
I don't know how to solve it but this is what I tried:
64 divided by 4 = x
I don't think this is right, please help me.
Thank you!
-Jenn
Click here to see answer by jim_thompson5910(13788)  |
Question 171903This question is from textbook Algebra & Trigonometry
: This problem is in the review section about the farmer and fencing.
A farmer with 10,000 meters of fencing wants to enclose a rectangular field and then divide it into two plots with a fence parallel to one of the sided. What is the largest area that can be enclosed?
I really have no clue even where to start by solving this problem, I have searched it and found that we need to maximize the area by using a formula that looks something like(2wx2L=?) but after applying it to my problem I came up with this formula (2Lx3W=10,000. I have no clue if I am even going in the right direction. I used the two lengths because we have two long sides, and 3 widths because there is also the dividing line of fence that has to be accounted for. Any help is appreciated.
Thanks,
KimThis question is from textbook Algebra & Trigonometry
Click here to see answer by Alan3354(6079)  |
Question 171903This question is from textbook Algebra & Trigonometry
: This problem is in the review section about the farmer and fencing.
A farmer with 10,000 meters of fencing wants to enclose a rectangular field and then divide it into two plots with a fence parallel to one of the sided. What is the largest area that can be enclosed?
I really have no clue even where to start by solving this problem, I have searched it and found that we need to maximize the area by using a formula that looks something like(2wx2L=?) but after applying it to my problem I came up with this formula (2Lx3W=10,000. I have no clue if I am even going in the right direction. I used the two lengths because we have two long sides, and 3 widths because there is also the dividing line of fence that has to be accounted for. Any help is appreciated.
Thanks,
KimThis question is from textbook Algebra & Trigonometry
Click here to see answer by stanbon(26273)  |
Question 173688: I am trying to help my son but we are hiting what seems to be a cultural or langage problem.
In French when a rectangle is high and thin ,we call the short side the width.
If the same rectangle is lying down, we still call the narrow side the width .
Is it the sama in English .Dictionnaries do not help here.
Click here to see answer by Mathtut(3670)  |
Question 178241: Jenny wants to utilize a portion of her garden for growing flowers. Being a designer herself, she visualizes a triangular area with different lengths for each side. For this Jenny decides to keep a side of the triangular area 3 feet shorter and the other 2 feet longer than the third side. She also wants to restrict the perimeter of the triangular area to 32 feet, so that it does not cover a huge area of the garden. Determine the maximum length of each side of the triangular area that Jenny has visualized.
Click here to see answer by josmiceli(3007)  |
Question 178241: Jenny wants to utilize a portion of her garden for growing flowers. Being a designer herself, she visualizes a triangular area with different lengths for each side. For this Jenny decides to keep a side of the triangular area 3 feet shorter and the other 2 feet longer than the third side. She also wants to restrict the perimeter of the triangular area to 32 feet, so that it does not cover a huge area of the garden. Determine the maximum length of each side of the triangular area that Jenny has visualized.
Click here to see answer by nerdybill(2446)  |
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