How many rectangles each having a perimeter of 12 cm can be drawn?

Step-by-step explanation: There are 3 distinct rectangles that meet the 12 cm perimeter requirement. *Note: A square is a rectangle having all sides and all angles equal.

How many rectangles can you make with a perimeter?

The perimeter of a rectangle is given by 2(a+b)=P, which implies that the perimeter is equal to double of the sum of the sides of the rectangle. Starting with a = 6, b = 6. Thus all we can say 6 rectangles are possible and the following are those rectangles: 6, 6, 6, 6.

How many rectangles can you make with 12 squares?

12 squares an inch on a side have a total area of 12 square inches. So, your rectangle will also be 12 square inches. That’s it. Three possible rectangles, using all 12 squares per rectangle.

How many types of rectangles can you form by using 12 squares whose sides are equal?

Answer: The side of the square is 1 centimetre. Following figure shows the possible rectangles using 12 such squares. There are 7 rectangles.

How many rectangles can you make with a parameter of 12 square Centimetre find the area of each?

Following figure shows the possible rectangles using 12 such squares. There are 7 rectangles. 2 rectangles are of size 1 x 12 centimetre.

What shape has a perimeter of 12?

One example of a triangle with perimeter of 12 and area of 6 is a 3-4-5 right triangle.

How many rectangles can 18 perimeter?

Therefore 4 rectancles can be made if dimensions are in integer otherwise infinite rectangles can be made .

How many shapes can you make with 12 squares?

The 12 pentominoes can form 18 different shapes, with 6 of them (the chiral pentominos) being mirrored.

How many rectangles can you make with the perimeter of 12 square cm find the area of each?

Step-by-step explanation: there are no rectangles with a perimeter of 12 sq CM. because perimeter are not measured in sq units. if the perimeter were 12 CM. the answer will be an infinite no.

How many different rectangles can be formed?

Textbook solution There can be many rectangles made with perimeter equal to 24. For example, one rectangle of sides 5cm and 7cm have perimeter 24, similarly, a rectangle of sides 4cm and 8cm have perimeter 24. So, there can be many rectangles of dimensions such as (5,7), (4,8), (3,9), (3.6,8.4), etc.

How many rectangles can you make with the perimeter of 12 square Centimetre find the area of each?

there are no rectangles with a perimeter of 12 sq CM. because perimeter are not measured in sq units. if the perimeter were 12 CM. the answer will be an infinite no.

How many different rectangles with an area of 120 square units can be formed?

+ 1×13+2×2+2×3+2×4+2×5. The total area of these rectangles is 119, so I have 1 square unit left. So I’ll add that to the 1×13 rectangle to create a 1×14 rectangle instead. So I have 17 different rectangles whose total area is 120.

How many rectangles are there in 12?

So, the number of rectangles is 3, one with 1 width and 12 length, one with 2 width and 6 length, and one with 3 width and 4 length. 12 can be expresses as 1 x 12, 2 x 6, 3 x 4.

How many types of rectangles can be formed using a unit square?

Hence we can have three rectangles of dimensions 1 by 12, 2 by 6 and 3 by 4 that can be formed using a unit square. If it is not a repetition we also can have 12 by 1, 6 by 2 and 4 by 3 rectangles also using a unit square, making it 6 types in all. Groundbreaking “quit-smoking trick” taking country by storm.

How many rectangles of area 120 can be formed?

For the question as asked, the answer is infinitely many rectangles of area 120 can be formed. Place the rectangle in the x y-plane with the lower left corner at the origin and sides along the positive x and y axes. Pick any point (a,0) on the positive x-axis and then locate the upper right corner at the point (a, b) where b=a/120.