Writing a system of equations to find the length and width of a rectangle, given the perimeter, and using the formula for finding the perimeter of a
Subject: width
Transcript: NARRATOR: HERE'S AN EXAMPLE THAT USES THE FORMULA FOR FINDING THE PERIMETER OF A RECTANGLE. 2 TIMES THE LENGTH PLUS 2 TIMES THE WIDTH EQUALS THE
This clip provides three practical problems to demonstrate when the ability to multiply fractions is useful. One example involves figuring out the area of a park. The clip points out that this type of problem is approached in the same way, regardles...
Subject: width
This clip explains that before we address the topic of multiplying two fractions, we need to remind ourselves of one important use of multiplication. It then offers two examples of multiplication being used to determine the total area of a rug and a...
Subject: width
This clip presents practical square root problems involving a garden and swimming pools. It explains that if we know the area of a square, we can figure out its side, because the side must be the square root of the area.
Subject: width
This clip includes practical problems that are solved by multiplying compound denominate numbers. The first of these involves figuring out the area of a rug, followed by a problem about the square footage of an office and the amount of rent due each...
Subject: width
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: width
This clip explains that fluid units are not the only means by which to measure the volume inside a container. "We can also measure volume with cubic units," the clip states. "Both volumes measure the same amount of space; these are just different wa...
Subject: width
equal to the length times the width." Three practical problems follow that are solved by utilizing the formula.
Subject: width
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 base times the height," the clip states. The clip further notes that, "
if we cut a parallelogram in h...
Subject: width
This clip explains that a square is a special kind of rectangle whose 4 sides are the same length. The clip states that the formula for finding the area of a square is: "Area equals s squared." The clip includes two practical problems.
Subject: width