Question

Number of factors of ( a + b ) ^ 2

Answer 1

Answer: Therefore, has two factors, namely, (a+b) and (a+b).

Step-by-step explanation:

Answer 2

Given:

The algebraic expression (a+b)^{2}(a+b)

2

.

To Find:

The number of factors of the given expression.

Solution:

Let's first understand what is a factor.

A factor is a number/expression that divides the given number/expression completely, leaving zero as remainder.

OR When we multiply two expressions/numbers to obtain a number/expression, the number so used are called the factors.

So, when we talk about factors of (a+b)^{2}(a+b)

2

, we have to find the expression that divides it completely, or the expressions which can be multiplied to give this as result.

Now, (a+b)^{2} = (a+b)(a+b)(a+b)

2

=(a+b)(a+b)

Therefore, (a+b)^{2}(a+b)

2

has two factors, namely, (a+b) and (a+b).