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What is the area of a square with side length of 5x?

what is the area of a square with a side length of 5x


What is the area of a square with a side length of 5x?

The area of square is : 25.0


What is the area of a square with a side length of5x?

The idea is to multiply the side length by itself (since both length and width are the same in the case of a square). In other words, just multiply 5x times 5x.


What is the perimeter of a square with a side of 5x?

4 * 5x = 20x


What is the area of a square with length 5x?

The area of square is : 25.0


Which expression best describes the volume of a rectangular prism that has a height of 5x 4 units and a square base with side lengths of 3x 4 units?

45x12units cube


If the perimeter of a square is 8x plus 6 what is its area?

Each side of the square is 2x+1.5 and its area is (2x+1.5) squared


The ratio if the side lengths of a rectangle are 2 5 2 5 If the perimeter is 224 what are the side lengths of the tectangle Please help?

Let the lengths be 2x and 5x If: 2*(2x+5x) = 224 then x = 16 So therefore the lengths are 32 and 80 because 32+80+32+80 = 224


What is the area off a rectangle 9x 5x?

It is 9x * 5x square units = 45x2 square units.


Given two sides with lengths 3x and 5x plus 4 which of the following lengths would NOT work for the third side of a triangle?

9x + 5


What is the perimeter of a triangle whose side lengths are x2 4 2x-1 and 5x?

Add them all together.


A circular mirror is surrounded by a square metal frame the radius of the mirror is 5x the side length of the metal frame is 15x what is the area of the metal frame write your answer in factored form?

To find the area of the metal frame, we first calculate the area of the circle and the area of the square. The radius of the mirror is (5x), so the area of the circle is (\pi (5x)^2 = 25\pi x^2). The side length of the square is (15x), so the area of the square is ((15x)^2 = 225x^2). The area of the metal frame is the area of the square minus the area of the circle: [ 225x^2 - 25\pi x^2 = (225 - 25\pi)x^2. ] Thus, the area of the metal frame in factored form is ((225 - 25\pi)x^2).