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Mathematics
Geometry
Rectangles
A rectangle has a 60-centimeter perimeter. What is the greatest possible area the rectangle could have?
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How about a square that measures 15 centimeters on each side?
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use a centimeter squared paper to create as many different rectangle as you can with a perimeter of 18 cm find the area of each
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2w+2L = 18 w+L = 9 8 and 1 ---> 8 7 and 2 ---> 14 6 and 3 ---> 18 5 and 4 ---> 20 note - the closer
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If the rectangles width is trippled and its length is doubled the perimeter of the new rectangle is 92 centimeter greater than
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original p = 2 w + 2 L final p = 2 (3w) + 2 (2L) 2 (3w) + 2 (2L) = 92 + 2 w + 2 L 3 w + 2 L = 46 + w
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If the rectangles width is trippled and its length is doubled the perimeter of the new rectangle is 92 centimeter greater than
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original perimeter = 2L + 2w new length = 2L new width = 3W new perimeter = 4L + 6w 4L+6w - (2L+2w)
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given lengths of the a rectangle are x and y show that the greatest rectangle having a perimeter of 200 cm square and thus find
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This question is not clear, bordering on nonsense.
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If the length of a rectangle with a constant area varies inversely with its width, how could you determine the greatest
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there is no greatest perimeter. The least perimeter is when the rectangle is a square. Consider an
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I cant upload pics. Its a rectangle with 12cm at the bottom and theres a
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6 years 😂
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Draw 2 different rectangles with a the perimeter of 8cm. One rectangle has the least area. The other rectangle has the greatest
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the largest rectangle would be the square 2W + 2L = 8 W+L=4 for a square each side is 2 cm, and the
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help me PLEASE HELP ME thx
1. If the dimensions of a rectangle are whole numbers, what is the greatest perimeter you can make
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L = Length W = Width If the dimensions of a rectangle are whole numbers possible dimensions are: 1 x
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The sides of a rectangle are increased by a scale factor of 4. The perimeter of the smaller rectangle is 20 cm. What is the
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WOW SHE LIED FR, YALL JUST GOT FINESSED 😂😂ðŸ˜
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