How to find the area of a parallelogram - Math

A parallelogram's area is found by multiplying its height by the base. The height of the parallelogram is not the side. It is the line that makes a right angle with the base. Therefore, the area of this parallelogram is:

A parallelogram's area is found by multiplying its height by the base. The height of the parallelogram is not the side. It is the line that makes a right angle with the base. Therefore, the area of this parallelogram is:

The formula to calucate a parallelogram's area is:

You calculate the parallelogram's area by multiplying its base by its height. Therefore,

The formula to calucate a parallelogram's area is:

You calculate the parallelogram's area by multiplying its base by its height. Therefore,

To solve, simply use the formula for the area of a parallelogram. Thus,

The area of a parallelogram is so the answer would be .

Find the area of the given parallelogram:

To find the area of a parallelogram, simply do the following:

Where b is the base, and h is the height. Note that the height is the length of the perpendicular line connecting both bases. In this case, our height is 12mi and our base is 144 miles.

Find the area of the given parallelogram:

To find the area of a parallelogram, simply use the following formula for area of a parallelogram:

Where b is the base, and h is the height. Note that the height is the length of the perpendicular line connecting both bases. In this case, our height is 12 mi and our base is 144 mi.

To find the area of a parallelogram, you use the formula,

.

Since the height in this problem is not known, you cannot solve for area.

The area of a parallelogram is found by computing . In this situation, you would have the base which is the bottom side but you would not have the height measurement. Since you would not be able to solve for the area with just the side lengths, the statement is .

The base of the parallelogram is 10, while the height is 5.

The area of a parallelogram can be determined using the following equation:

Therefore,

To find the area of a parallelogram, we will use the following formula:

where b is the base and h is the height of the parallelogram.

Now, we know the base has a length of 6 inches. We also know it has a height of 9 inches. Knowing this, we can substitute into the formula. We get

Write the area formula of a parallelogram.

Substitute the dimensions into the formula.

The answer is:

Since is acute, a right triangle can be constructed with an altitude as one leg and a side as the hypotenuse, as is shown here. The height of the triangle must be less than its sidelength of 8 inches.

The height of the parallelogram must be less than its sidelength of 8 inches.

The area of the parallelogram is the product of the base and the height - which is

Therefore,

(B) is greater.

The area of a parallelogram is the product of its height and its base; its slant length is irrelevant. Both parallelograms have the same height (8 inches) and the same base (1 foot, or 12 inches), so they have the same areas.

A rhombus, by definition, has four sides of equal length. Therefore, . Also, since and are the midpoints of their respective sides,

We will assign to the common length of the four half-sides of the rhombus.

Also, both and are altitudes of the rhombus; the are congruent, and we will call their common length (height).

The figure, with the lengths, is below.

Rectangle has dimensions and ; its area, 150, is the product of these dimensions, so

The area of the entire Rhombus is the product of its height and the length of a base , so

.

The answer is . You can find the area of this box by multiplying the length by its width:

Foil

If you chose , you added the sides to get the perimeter.

Just remember, the width is 12 added to . Not 12 times the side of .

The perimeter of a square is geven by and the area of a square is given by .

Thus

so .

The original side is reduced by a factor of which results in a new side of . The area of the new square is geven by