Answer:
Option a
Explanation:
Given is an expression

We have to find the cube root of this expression.
This is product of constant and 3 variables.
So let us find cube root for each separately and multiply at last to get the answer.
![\sqrt[3]{343} =7\\\sqrt[3]{x^9} =x^3\\\sqrt[3]{v^(12) } =v^4\\\sqrt[3]{z^6} =z^2](https://img.qammunity.org/2018/formulas/mathematics/high-school/naofd2cm2sp7oa9tv7yo3byg82yt4f68ik.png)
Thus cube root of given expression = product of these four
=

Option a is right