asked 53.5k views
3 votes
What is the cube root of 216x^9y^18?

asked
User Jney
by
8.5k points

2 Answers

6 votes

Answer:

B- 6x3y6

Explanation:

The guy above me.

answered
User Varotariya Vajsi
by
7.7k points
2 votes

Answer:

The cube root of given expression is
6x^3y^6.

Explanation:

The given expression is


\sqrt[3]{216x^9y^(18)}

It can be written as

Use the exponent property:
a^(mn)=(a^m)^n


\sqrt[3]{216x^9y^(18)}=\sqrt[3]{6^3(x^3)^3(y^6)^(3)}


\sqrt[3]{216x^9y^(18)}=\sqrt[3]{(6x^3y^6)^(3)}


\sqrt[3]{216x^9y^(18)}=6x^3y^6

Therefore the cube root of given expression is
6x^3y^6.

answered
User Ziyad
by
7.7k points

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