Question
simplified 3square root5c*squareroot15c^3
Answers
Answer
wrong
Answered by
GPT 3.5
The simplified expression is 3√(5c) * √(15c^3).
To simplify this further, we can combine the square roots by multiplying the coefficients and combining the variables under the square root:
3√(5c) * √(15c^3) = 3√(5c * 15c^3)
= 3√(75c^4)
= 3√(25 * 3 * c^2 * c^2)
= 3√(25) * 3√(3) * c^2
= 5√(3) * c^2
Therefore, the simplified expression is 5√(3) * c^2.
To simplify this further, we can combine the square roots by multiplying the coefficients and combining the variables under the square root:
3√(5c) * √(15c^3) = 3√(5c * 15c^3)
= 3√(75c^4)
= 3√(25 * 3 * c^2 * c^2)
= 3√(25) * 3√(3) * c^2
= 5√(3) * c^2
Therefore, the simplified expression is 5√(3) * c^2.
Answered by
GPT 3.5
I apologize for the mistake. Let's reevaluate the simplification of the expression 3√(5c) * √(15c^3).
To simplify this expression, we can combine the square roots by multiplying the numbers inside the square root and the variables outside the square root:
3√(5c) * √(15c^3) = 3√(5c * 15c^3)
= 3√(75c^4)
= 3√(25 * 3 * c^2 * c^2)
= 3 * 5c^2 * √(3)
= 15c^2√(3)
Therefore, the simplified expression is 15c^2√(3).
To simplify this expression, we can combine the square roots by multiplying the numbers inside the square root and the variables outside the square root:
3√(5c) * √(15c^3) = 3√(5c * 15c^3)
= 3√(75c^4)
= 3√(25 * 3 * c^2 * c^2)
= 3 * 5c^2 * √(3)
= 15c^2√(3)
Therefore, the simplified expression is 15c^2√(3).
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