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Factor each expression completely.

6(x+5)²-5(x+5)+1 .

User Hilary
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1 Answer

7 votes

Answer:

Explanation:

To factor the expression completely: 6(x+5)² - 5(x+5) + 1, we can use a common factoring technique.

Let's first notice that the expression has a common factor of (x+5). We can factor it out:

= (x+5)(6(x+5) - 5) + 1

Next, we simplify the expression within the parentheses:

= (x+5)(6x + 30 - 5) + 1

= (x+5)(6x + 25) + 1

Therefore, the factored form of the expression 6(x+5)² - 5(x+5) + 1 is (x+5)(6x + 25) + 1.

User Dave Enyeart
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