Mathematics

Mathematics, 21.08.2019 03:30, amandavertre

The sides of a rectangle are in the ratio 5: 7 and the perimeter of the rectangle is 96cm. what is the area of the rectangle?

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Mathematics, 24.07.2019 09:30, marie1211

Rectangle a is similar to rectangle b. rectangle a has sides that are one- half the length of the sides of rectangle b. what is the relationship between the areas of rectangles a and b? a) the area of rectangle b is 2 times the area of rectangle a. b) the area of rectangle b is one-half the area of rectangle a. c) the area of rectangle b is 4 times the area of rectangle a. d) the area of rectangle b is equal to the area of rectangle a.

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Mathematics, 26.07.2019 14:30, mrashrafkotkaat

The rectangle shown below has an area of 4(x+3) square units. a. use the distributive property to write an equivalent expression for the rectangle's are. b. if both of the dimensions of the original rectangle are doubled, what is the area of the new rectangle in terms of x? c. what is the ratio of the area of the new larger rectangle from b to the area of the original rectangle if the value of x is 7? d. if the dimensions of the original rectangle are halved, what is the ratio of the area of the new rectangle to the area of the original rectangle?

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Mathematics, 26.07.2019 15:30, keegandudley

The rectangle shown below has an area of 4(x+3) square units. a. use the distributive property to write an equivalent expression for the rectangle's are. b. if both of the dimensions of the original rectangle are doubled, what is the area of the new rectangle in terms of x? c. what is the ratio of the area of the new larger rectangle from b to the area of the original rectangle if the value of x is 7? d. if the dimensions of the original rectangle are halved, what is the ratio of the area of the new rectangle to the area of the original rectangle?

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Mathematics, 11.10.2019 01:00, guill41

Rectangle a is similar to rectangle b. rectangle b has sides that are 4 times longer than rectangle a. what is the relationship between the perimeters of rectangles a and b a. the perimeter of rectangle a is equal to the perimeter of rectangle b. b. the perimeter of rectangle b is 4 times the perimeter of rectangle a. c. the perimeter of rectangle b is 8 times the perimeter of rectangle a. d. the perimeter of rectangle b is one-fourth the perimeter of rectangle a.

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