Question 1
How is \( \sqrt[3]{x^5 y^9 z^{14}} \) split based on the exponents?
Question 2
When simplifying \( \sqrt{x^5} \), how do you handle the pairs of x's?
Question 3
When simplifying \( \sqrt{32} \), how do you break down the term for simplification?
Question 4
In the expression \( \sqrt{50 x^3 y^{18}} \), what is the simplified form of \( \sqrt{50} \)?
Question 5
How would you simplify the expression \( \sqrt{x^7} \)?
Question 6
What is the outcome when simplifying \( \sqrt[3]{x^5 y^9 z^{14}} \)?
Question 7
What does \( \sqrt{200y^5} \) simplify to?
Question 8
In the expression \( \sqrt{50 x^3 y^{18}} \), what does \( \sqrt{y^{18}} \) simplify to?
Question 9
What is the simplified form of \( \sqrt{x^8} \)?
Question 10
How would \( \sqrt{81x^4y^2} \) simplify?
Question 11
For \( \sqrt[3]{27y^9} \), what is the simplified form?
Question 12
If you have \( \sqrt[3]{16 x^{14} y^{15} z^{20} / 54 x^2 y^9 z^{15}} \), what do you get after simplifying the numeric part?
Question 13
Which of the following results is correct for \( \sqrt[3]{54} \)?
Question 14
What is the result of simplifying \( \sqrt{75x^2y^4} \)?
Question 15
For \( \sqrt{32x^7y^{10}} \), how many times does 2 go into the exponent of x?