Consider each expression. Select the expressions you can use to find the product 53²?

Find the product. (x – 12)(x + 12)

Find the product. (x – 13)(x – 13)

Find the product. (y + 9)(y + 9)

Write the product in standard form. (x + 2.5)(x – 2.5)

Use the product of sum and difference to find the product. 8397

Use the product of sum and difference to find the product. 3228

Use the square of a binomial to find the product. 72²

Use the square of a binomial to find the product. 56²

Find the product. (3x + 2)²

Multiply (x - 6)(x + 6).

Multiply (x + 2)(x - 2).

The product of the ages of Sally and Joey now is 175 more than the product of their ages 5 years prior. If Sally is 20 years older than Joey, what are their current ages?

There are two solutions of a quadratic equation.

In front of a school are several gardens in rectangular raised beds. For the area of the rectangular area given, use factoring to find the possible dimensions. Could the garden be square?
x² – 4y²

Here we used the concept of algebriac equations, trinomials and squares to factories the given expression. An expression with variables, constants, and algebraic operations is known as an algebraic expression (like subtraction, addition, multiplication, etc.). Terms comprise expressions. So, the side lengths are x + 2y and x – 2y. So, it has unequal length and width. Then it is a rectangle.

In front of the school are several gardens in rectangular raised beds. For the area of the rectangular area given, use factoring to find the possible dimensions. Could the garden be square?
x² + 32x + 256

Here we used the concept of algebriac equations, trinomials and squares to factories the given expression. An expression with variables, constants, and algebraic operations is known as an algebraic expression (like subtraction, addition, multiplication, etc.). Terms comprise expressions. So the side length is (x + 16) and all the sides are equal in length. So, it is a square.

Two pieces of fabric are being used for clothing designs for a fashion show at school. Expressions for the areas of the rectangular piece are shown.

Factor the expressions for the areas completely.

a²+2ab+b² = (a+b)².