Table of Contents
- 1 What is the largest perimeter for a rectangle with positive whole number dimensions and an area of 40cm2?
- 2 What is the largest perimeter possible for rectangle?
- 3 What is the maximum area a rectangle can have with a perimeter of 24 inches?
- 4 What is the greatest area of a rectangle with a perimeter of 24?
- 5 How to find the perimeter of a rectangle?
- 6 How do you find the area of a 100 cm rectangle?
- 7 What is the greatest possible area of a rectangle 25×25?
What is the largest perimeter for a rectangle with positive whole number dimensions and an area of 40cm2?
What is the largest perimeter possible for a rectangle with positive whole number dimensions and an area of 40 cm squared? – Quora. Perimeter = [2 *1] + [2 * 40] ==2 + 80 ==82 cm – the largest perimeter.
What is the largest perimeter possible for rectangle?
Maximum Area with Fixed Perimeter If the garden is rectangular, it will have the largest possible area when the length equals the width. In order to have a perimeter of 100 feet, that means that each side needs to be 25 feet long. The area would then be 25ft x 25ft, or 625ft2.
What is the maximum area of a rectangle the perimeter of which is 18 cm?
Hence, the maximum area is 20 cm² .
What is the maximum area a rectangle can have with a perimeter of 24 inches?
A rectangle which encloses the largest area is a square. If the perimeter is 24 inches, the side of the square is 6 inches and the area enclosed is 36 in^2.
What is the greatest area of a rectangle with a perimeter of 24?
With a perimeter of 24 units the greatest area that can be enclosed is that of a square of 24/4 or 6 units sides. Its area will be 36 sq.
What is the largest possible area of a rectangle whose perimeter is 16 inches?
p=16 unit , A=? If a rectangle with perimeter P =16 is a square, then each side = 4 and area = 16 square units. This is the maximum area of the rectangle.
How to find the perimeter of a rectangle?
We know the perimeter of rectangle = 2* (length + width) unit. Here 2* (length + width) = 100 cm So, length + width = 100/2 = 50 cm In rectangle length is always bigger than width.
How do you find the area of a 100 cm rectangle?
A rectangle has a perimeter of 100 cm. How do you find the greatest possible area for the rectangle? We know the perimeter of rectangle = 2* (length + width) unit. In rectangle length is always bigger than width. By assuming, If length & width equals, it becomes square and area is the biggest i.e. 25 * 25 = 625 sq cm. But, length will be bigger.
What is the formula for the size of the largest perimeter?
Perimeter = [2 *1] + [2 * 40] ==2 + 80 ==82 cm – the largest perimeter. 8 clever moves when you have $1,000 in the bank.
What is the greatest possible area of a rectangle 25×25?
By assuming, If length & width equals, it becomes square and area is the biggest i.e. 25 * 25 = 625 sq cm. But, length will be bigger. Hence greatest possible area of this rectangle will be if length is 26 cm and width is 24 cm.