How to calculate the area of a rectangular prism?
The area of a rectangular prism with a known length, height and base is equal to the length multiplied by the height multiplied by the area of a base. The base area of a rectangular prism is equal to the product of the length and the width, divided by four.
How to calculate the area of a rectangular prism with all sides equal?
A rectangular prism is a three-dimensional solid whose faces are all regular polygons. The area of a rectangular prism with all sides equal measures the sum of the areas of all the faces. If you have a prism with height h, width w and length l, the area of the rectangular prism is given by the following equation: A = h w l.
How to calculate the area of
To calculate the area of a rectangular prism, use the following equation: base × height × length. The base is the length of the two opposing sides on each end of the prism — again, the two sides that are parallel to the floor. The height is the vertical length of the prism. Lastly, the length is the length of the remaining two sides, which is the length of the two sides that are perpendicular to the floor.
How to calculate the area of a rectangular prism with two sides equal?
To find the area of a rectangular prism whose two sides are equal, you can take the area of a similar-shaped, isosceles triangle. To do this, you can either use the Pythagorean Theorem or the cosine law. The Pythagorean Theorem states that the sum of the squares of the legs of a right triangle is equal to the square of the hypotenuse. Using this relationship, you can find the area of a right triangle with two legs that are
How to calculate the area of a rectangular prism with sides of equal length?
The area of any rectangular prism is equal to the product of its sides. To find the area of a rectangular prism with sides of equal length, you need to multiply each of the sides by the length of the base. The base is the common base of the three sides and is equal to the length of any two sides of the rectangular prism.