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Height = (Perimeter/2) - Base

Q: How do you find the height of a rectangle with the base and perimeter given?

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A rectangle is a good, simple shape to begin with. The area of a rectangle is equal to the product of the length of its base and the length of its height. The height is a segment that is perpendicular to the base. For a rectangle, the base and height are often called the "length" and the "width", and sometimes the height is referred to as the "altitude."

If it's a rectangle then:- Area = 15*12 = 180 square units Perimeter = 15+15+12+12 = 54 units of measurement

perimeter (P)=2(length+base) find length, area = length * base = (p/2-base)*base

The area of a parallelogram is base times perpendicular height With the dimensions given the perpendicular height of the rectangle will be greater than the parallelogram. Therefore the rectangle will have a greater area than the parallelogram.

6X squared

Related questions

all you have to do is add together the four sides. 2L+2W=Perimeter (L=length or base, W=Width or height)

2*(base) + 2*(height) = perimeter

20 in

increase

2 x base + 2 x height= perimeter

If you mean a 3 inches by 4 inches rectangle then its perimeter is 14 inches

It is 36 units.

44.3 mm

It is: perimeter minus hypotenus+base = height Area = 0.5*base*height

Height works out as: 33.7 mm Check: 2*(33.7+71.4) = 210.2 which is the perimeter

Well, the area of a rectangle is "base*height"You need to find the height in order to find the perimeterYou need to substitute everything you need to know in the area formulaEx: base=5 area=205*h=20Now you need to simplify the problemEx: h=4So now we know that the height is 4The perimeter formula is (2*base)+(2*height)Ex: (2*5)+(2*4)10+8Perimeter = 18

Assuming that this question should have read, "The perimeter of a rectangle is 38m. The base is four more than two times the height. What is the height?", the answer can be obtained as follows: The perimeter of a rectangle is the twice the sum of its base and height. Call the unknown height h. Then, from the problem statement, 2[h + (2h + 4)] = 38. Expanding and collecting like terms gives 6h = 30 or h = 5 m.