area of a park. The clip points out that this type of problem is approached in the same way, regardless of whether the park's dimensions are whole
Subject: area
This clip includes practical problems that are solved by multiplying compound denominate numbers. The first of these involves figuring out the area
Subject: area
This clip explains how to multiply compound denominate numbers. The clip points out that, "
in multiplication, we don't work in columns as we do in addition
and, to multiply, the units must be the same
.(so) we convert both compound denominate nu...
Subject: area
This clip explains what a rectangle is and how to determine its area. "The formula is easy to remember," the clip states. "The area of a rectangle is
Subject: area
This clip explains that finding the area of a parallelogram is much like finding the area of a rectangle. "The area of a parallelogram equals the
Subject: area
area of a square is: "Area equals s squared." The clip includes two practical problems.
Subject: area
This clip explains that, to find the area of a circle, "
we multiply pi (approximately 3.14) by the radius squared. The clip also includes practical
Subject: area
at its base instead of a rectangle
to find the volume of a cylinder, we multiply the area of a circle by the height. The formula is pi times radius
Subject: area
This clip explains how to find the area of an irregular polygon that contains a right triangle and rectangle. "To solve the problem," the clips
Subject: area
This clip briefly introduces area and volume. "Area measures the surface of things that are flat," the clip explains, "such as the area of a rug
Subject: area