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Which has area and perimeter numerically equal?

Which has area and perimeter numerically equal?

Answer: A) An equilateral triangle of side 1 cm. Hope it helps you!

What is the numerical value of side when the perimeter and area of a square are numerically equal?

Complete step by step solution: According to the question, the numerical value of the area of the square is equal to its perimeter. Thus, the side of a square is 4 units.

Is the perimeter of a square equal to its area?

The perimeter of a square is numerically equal to its area.

What will be the length of the side of a square if it’s area and perimeter are same?

If the perimeters of a square and rectangle are equal, then: 4s = 2(l+w), where s is the side length of the square (since all sides are equal), and l and w are length and height.

Why does the rectangle have a perimeter and area that are numerically equal?

We found that the 6 by 3 rectangle works, because 6+3+6+3=18 and 6×3=18, so this has equal area and perimeter. The perimeter will always be even, because the length is multiplied by 2, making it even, and is added to the width which has been multiplied by 2, also making it even.

Can a square ever have a numerical value for its perimeter that is the same as the numerical value for its area?

But in order to engage in the problem at all, students must ignore another property of length and area measure: the units differ in dimension and so, though the perimeter and area can “have the same numerical value,” perimeter and area can’t be “equal.” You may need, at times, to make clear that it is permitted to look …

What should be the side of a square in Centimetre if its perimeter is equal to its area?

If they are given in different units, change them to the same unit. Look at the above figure. You can see that the area of a square having sides 2 cm each is equal to the area of 4 squares of sides 1 cm each = 4 cm2. It can also be expressed as 2 cm × 2 cm = 4 cm2….Area of a Square.

Unit of Side Unit of Area
km square km (sq km) or km2

Can you draw a shape in which the area is numerically equal to its perimeter?

A two-dimensional equable shape (or perfect shape) is one whose area is numerically equal to its perimeter. For example, a right angled triangle with sides 5, 12 and 13 has area and perimeter both have a unitless numerical value of 30.

Can two rectangles have the same perimeter but different areas?

Objective: Students will discover that multiple rectangles can have the same perimeter, yet their area can be different.

Is it possible to have a rectangle that has the same numerical area and perimeter?

David says: We found that the 6 by 3 rectangle works, because 6+3+6+3=18 and 6×3=18, so this has equal area and perimeter. But if both the length and the width are odd, then the area will be odd, meaning that it is impossible for the perimeter to be the same as the area.

What is the perimeter and area of 1cm by 1cm square?

The area of a square with sides of length 1cm is 1cm². The area of other squares can be found by counting squares or by multiplying the length of the sides. The perimeter of a square is the total length of the four sides.