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Maths-

General

Easy

Question

Divide the remaining figure into two rectangles. What is the area of each rectangle?

hint Hint:

A square has all its sides equal whereas a rectangle has its opposite sides equal.

The correct answer is: y2/2

When we divide the red shaded area into two equal rectangles, it can be shown as

The dimension of each rectangle is $y cross times y over 2$
Area of each rectangle = $y cross times y over 2 equals y squared over 2$ unit²
Final Answer:
Hence, we have divided the remaining figure into two rectangles and the Area of each rectangle is $y squared over 2$ unit².

Related Questions to study

Find the length of the boundary of the swimming pool.

Find the length of the boundary of the swimming pool.

Find the perimeter of the rectangle.

Find the perimeter of the rectangle.

$5 plus 8 y squared minus 12 y squared plus 3 y equals$

$5 plus 8 y squared minus 12 y squared plus 3 y equals$

parallel

Simplify. Write the answer in the standard form.
$3 x plus 2 x squared minus 4 x plus 3 x squared minus 5 x$

Simplify. Write the answer in the standard form.
$3 x plus 2 x squared minus 4 x plus 3 x squared minus 5 x$

Polynomial A has degree 2; polynomial B has degree 4. What can you determine about the name and the degree of the sum of the polynomials if polynomial A is a binomial and polynomial B is a monomial?

Polynomial A has degree 2; polynomial B has degree 4. What can you determine about the name and the degree of the sum of the polynomials if polynomial A is a binomial and polynomial B is a monomial?

Describe the given statement as always, sometimes or never true.
A cubic monomial has a degree of 3.

Describe the given statement as always, sometimes or never true.
A cubic monomial has a degree of 3.

parallel

Describe the given statement as always, sometimes or never true.
A trinomial has a degree of 2.

Describe the given statement as always, sometimes or never true.
A trinomial has a degree of 2.

Describe the given statement as always, sometimes or never true.
A linear binomial has a degree of 0.

Describe the given statement as always, sometimes or never true.
A linear binomial has a degree of 0.

What is the missing term in the equation?
$open parentheses a squared plus ? plus 1 close parentheses minus left parenthesis ? plus a plus ? right parenthesis equals 4 a squared minus 2 a plus 7$

What is the missing term in the equation?
$open parentheses a squared plus ? plus 1 close parentheses minus left parenthesis ? plus a plus ? right parenthesis equals 4 a squared minus 2 a plus 7$

parallel

What is the missing term in the equation?
$left parenthesis a plus 7 right parenthesis plus left parenthesis 2 x minus 6 right parenthesis equals negative 4 x plus 1$

What is the missing term in the equation?
$left parenthesis a plus 7 right parenthesis plus left parenthesis 2 x minus 6 right parenthesis equals negative 4 x plus 1$

Find the degree of the given monomial.
I) $x over 4$
II) $negative 7 x y$

Find the degree of the given monomial.
I) $x over 4$
II) $negative 7 x y$

Divide the remaining figure into two rectangles. What are the dimensions of each rectangle?

Divide the remaining figure into two rectangles. What are the dimensions of each rectangle?

parallel

What is the product of (3𝑥² − 4𝑦)(3𝑥² + 4𝑦)?

This question can be easily solved by using the formula
(a + b)(a - b) = a2 - b2

What is the product of (3𝑥² − 4𝑦)(3𝑥² + 4𝑦)?

This question can be easily solved by using the formula
(a + b)(a - b) = a2 - b2

Write the product in the standard form. ( $2 over 5$ 𝑥 + $1 fifth$ )²

This question can be easily solved by using the formula
(a + b)2 = a2 + 2ab + b2

Write the product in the standard form. ( $2 over 5$ 𝑥 + $1 fifth$ )²

This question can be easily solved by using the formula
(a + b)2 = a2 + 2ab + b2

Write the product in the standard form. (0.4𝑥 + 1.2)²

This question can be easily solved by using the formula
(a + b)2 = a2 + 2ab + b2

Write the product in the standard form. (0.4𝑥 + 1.2)²

This question can be easily solved by using the formula
(a + b)2 = a2 + 2ab + b2

parallel

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