Understanding Tina's Garden Dimensions

The video tutorial explains how to find the dimensions of Tina's rectangular garden given its perimeter and the relationship between its length and width. The problem is broken down into steps: understanding the problem, setting up equations, and solving for the width and length. The solution involves basic algebra and geometry concepts.

What is the perimeter of Tina's garden?

• 60 feet

• 30 feet

• 120 feet

• 40 feet

If the length of the garden is twice the width, how can we express the length in terms of width?

• Length = 2 times width

• Length = 3 times width

• Length = 4 times width

• Length = width

How do you calculate the perimeter of a rectangle?

• Add the length and width

• Multiply the length by the width

• Add twice the length and twice the width

• Multiply the length by 4

What equation represents the perimeter of Tina's garden in terms of width?

• 8w = 60

• 4w = 60

• 6w = 60

• 2w = 60

What is the value of 'w' when solving the equation 6w = 60?

• 20

• 15

• 10

• 5

What is the width of Tina's garden?

• 10 feet

• 20 feet

• 15 feet

• 5 feet

How do you find the length of the garden once you know the width?

• Multiply the width by 2

• Multiply the width by 3

• Add 5 to the width

• Subtract 2 from the width

What is the length of Tina's garden?

• 10 feet

• 20 feet

• 25 feet

• 15 feet

What are the final dimensions of Tina's garden?

• 15 by 10

• 20 by 15

• 10 by 5

• 20 by 10