196k views
0 votes
Find the simplified product:
\sqrt{2x^(3) }-\sqrt{18x^(5) }

User Nitronoid
by
5.1k points

2 Answers

3 votes

Answers For Entire Assignment:

--> Page 1: D, C

Page 2: B, C

Page 3: D

Page 4: B

Page 5: A, C

Page 6: B,C

Trust The Milk. Get that 100.

User Paul Nispel
by
5.4k points
6 votes

Correct Question: Find the simplified product:
√(2x^3)*√(18x^5)

Answer:


6x^4

Explanation:

Based on the rules of radicals, since
√(2x^3) and
√(18x^5) has the same index (square root), therefore:


√(2x^3)*√(18x^5) = √(2x^3 * 18x^5)

To simplify this, multiply their bases together, and add their exponents.


= \sqrt{2*18x^(3+5)


= \sqrt{36x^(8)

Simplify further


= √(36)*√(x^8)


= √(6*6)*√(x^4*x^4)


= 6x^4

User Mehdi Jahed Manesh
by
4.9k points
Welcome to QAmmunity.org, where you can ask questions and receive answers from other members of our community.