Area and Perimeter of a Rectangle

Which statement is true?

• The figures have the same perimeter but different areas.

• The figures have different perimeters but the same area.

• The figures have the same area and perimeter.

• The figures have different perimeters and areas.

What is true about the two rectangles below?

• They have the same area and the same perimeter

• They have the same area but different perimeter

• They have different area but the same perimeter

• They have different area and different perimeter

Wendy used square tiles to make a rectangle. The rectangle has a perimeter of 10 units and an area of 6 units. Which picture shows Wendy's rectangle?

• 
• 
• 
• 

Larry drew 2 rectangles in his notebook.

Which statement about the perimeters and areas of the rectangle is true?

• The areas are the same, but the perimeters are different.

• The areas are different, but the perimeters are the same.

• The two rectangles have the same area and perimeter.

• The two rectangles have different areas and perimeters.

A wall with the length and width shown in the figure was used to practice tennis. How do I find the area?

(hint: Length x Width)

• 9+10

• 9x10

• 9+9+10+10

• 9x9+10+10

How would you find the area of a rectangle that’s 11 units long and 5 units wide?

• add 11 + 5

• add 11 + 11 + 5 + 5

• multiply 11 x 5

• multiply 11 x 11 x 5 x 5

What is the Area of this rectangle?

• 8 units

• 12 units

• 18 units

• 14 units

What is the Area of this rectangle?

• 8 units

• 12 units

• 18 units

• 14 units

Find the area.

• 45ft

• 80ft

• 18ft

• 24ft

How do you find the area of a rectangle?

• Length + Length + Length + Length

• Length + Width

• Length x Width

• Width x Width