0
What is the volume of the solid figure (with congruent parallel bases) that has a height of 11 feet and the following base?
Wiki User
∙ 7y agoWant this question answered?
Be notified when an answer is posted
Add your answer:
Earn +20 pts
What is the formula to figure out the measure of any trapezoid?
Perimeter = sum of its 4 sides Area = 0.5*(sum of 2 parallel sides)*height
How do you find the height of a trapezoid if you already know the area?
1/2*(sum of parallel sides)*height = area height = (2*area) divided by (sum of parallel sides)
How do you figure out the area of a trapazoid?
-- Add the lengths of the two 'bases' (the two parallel sides). -- Multiply the sum by the height of the trapezoid. -- Take 1/2 of the product. That's the trapezoid's area.
When can one of the two congruent sides of an isosceles triangle can be used as the height of the triangle?
When it's a right triangle and it's sitting on one of the congruent sides.
The demension of a right trapezoid-shaped figure has bases of 28 inches and 16 inches and the slant height is 17 inches What is the lenght in inches of the height?
If you draw another altitude parallel to the height (the side which is perpendicular to the bases) of the trapezoid, you can see that a right triangle is formed.In this triangle the hypotenuse length is 17 in, and the base length equals to 28 - 16 = 12 in. From the Pythagorean theorem, height length = √(17 - 12) ≈ 12 in.Or find the measure of the angle (call it A) opposite to the height such as:cos A = 12/17A = cos-1 (12/17) ≈ 45⁰, which tells us that this right triangle is an isosceles triangle.Therefore, the height is (congruent with base) 12 inches long
How do you know what measurement of a prism is its height?
It is the distance between two congruent parallel faces.
How do you figure the height of a trapezoid?
1/2*(sum of both parallel bases)*height = area multiply both sides by 2 and then divide both sides by (sum of both parallel bases) height = (2*area) divided by (sum of both parallel sides)
How do you find the area of a compound figure with there is a trapezoid and a rectangle?
Work out each figure separately then add them together: Area of a trapezoid = 0.5*(sum of parallel bases)*height Area of a rectangle = length*height
What is the formula to figure out the measure of any trapezoid?
Perimeter = sum of its 4 sides Area = 0.5*(sum of 2 parallel sides)*height
What does base and height mean?
The base is the bottom of the figure and the height is how tall the figure is.
The measure of the shorter parallel side of b is 6 inches and that of the longer side is 8 inches the height of that figure is 10 inches what is the area?
70 square inches
How do you find the height of a trapezoid if you already know the area?
1/2*(sum of parallel sides)*height = area height = (2*area) divided by (sum of parallel sides)
The slant height of a pyramid and the altitude of a pyramid are congruent true or false?
False...
How do you figure out the area of a trapazoid?
-- Add the lengths of the two 'bases' (the two parallel sides). -- Multiply the sum by the height of the trapezoid. -- Take 1/2 of the product. That's the trapezoid's area.
When can one of the two congruent sides of an isosceles triangle can be used as the height of the triangle?
When it's a right triangle and it's sitting on one of the congruent sides.
Solid figures that have length width and height?
All solid figures have length, width and height and, conversely, if a figure has length, width and height then it is a solid figure.
The demension of a right trapezoid-shaped figure has bases of 28 inches and 16 inches and the slant height is 17 inches What is the lenght in inches of the height?
If you draw another altitude parallel to the height (the side which is perpendicular to the bases) of the trapezoid, you can see that a right triangle is formed.In this triangle the hypotenuse length is 17 in, and the base length equals to 28 - 16 = 12 in. From the Pythagorean theorem, height length = √(17 - 12) ≈ 12 in.Or find the measure of the angle (call it A) opposite to the height such as:cos A = 12/17A = cos-1 (12/17) ≈ 45⁰, which tells us that this right triangle is an isosceles triangle.Therefore, the height is (congruent with base) 12 inches long
