Can you find the area of a rectangle?
Find the area of the rectangle shown.
width = $3$3 cm | |
length = $9$9 cm |
$\text{Area }$Area | $=$= | $\text{length }\times\text{width }$length ×width | cm2 | |
$\text{Area }$Area | $=$= | $\editable{}\times\editable{}$× | cm2 | (Fill in the values for the length and width.) |
$\text{Area }$Area | $=$= | $\editable{}$ | cm2 | (Complete the multiplication to find the area.) |
This video introduces the distributive property.
We want to use the distributive property to rewrite $2\times19$2×19 as easier multiplications.
This diagram shows how $2$2 groups of $19$19 objects can be split up.
Use the diagram to fill in the blank to make the statement true.
$2\times19=2\times\left(10+\editable{}\right)$2×19=2×(10+)
Fill in the blanks to show how $2$2 groups of $\left(10+9\right)$(10+9) can be split up into smaller multiplications.
$2\times\left(10+9\right)=2\times10+2\times\editable{}$2×(10+9)=2×10+2×
This video shows us how to use the distributive property to solve problems.
We want to find $2\times42$2×42.
Use the area model to complete the following:
$40$40 | $2$2 | ||||||||||||
$2$2 | |||||||||||||
$2\times42$2×42 | $=$= | $2\times\left(40+2\right)$2×(40+2) |
$=$= | $2\times\editable{}+2\times2$2×+2×2 | |
$=$= | $\editable{}+\editable{}$+ | |
$=$= | $\editable{}$ |
We can represent the distributive property as splitting a rectangle into two parts, finding the area of each part and then adding them together.