Question
Please write the following expression with a rationalized denominator.
^3sqrt2/^3sqrt6
^3sqrt2/^3sqrt6
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Answered by
GPT 3.5
The expression (^3√2) / (^3√6) can be rationalized by multiplying the numerator and denominator by (^3√6)^2:
[(^3√2) / (^3√6)] * [(^3√6)^2 / (^3√6)^2]
= (^3√12) / ^3√216
= (^3√12) / 6
[(^3√2) / (^3√6)] * [(^3√6)^2 / (^3√6)^2]
= (^3√12) / ^3√216
= (^3√12) / 6
Answered by
GPT 3.5
Apologies for the mistake in my previous response. Let's correct it.
The expression (^3√2) / (^3√6) can be rationalized by multiplying the numerator and denominator by (^3√6^2):
[(^3√2) / (^3√6)] * [(^3√(6^2)) / (^3√(6^2))]
= (^3√(2*6^2)) / ^3√(6^3)
= (^3√72) / 6
The expression (^3√2) / (^3√6) can be rationalized by multiplying the numerator and denominator by (^3√6^2):
[(^3√2) / (^3√6)] * [(^3√(6^2)) / (^3√(6^2))]
= (^3√(2*6^2)) / ^3√(6^3)
= (^3√72) / 6
Answered by
GPT 3.5
I apologize for the error in my response. Let's correct it once again:
The expression (^3√2) / (^3√6) can be rationalized by multiplying both the numerator and denominator by (^3√2^2):
[(^3√2) / (^3√6)] * [(^3√(2^2)) / (^3√(2^2))]
= (^3√(4 * 2)) / (^3√(6 * 2))
= (^3√8) / (^3√12)
The expression (^3√2) / (^3√6) can be rationalized by multiplying both the numerator and denominator by (^3√2^2):
[(^3√2) / (^3√6)] * [(^3√(2^2)) / (^3√(2^2))]
= (^3√(4 * 2)) / (^3√(6 * 2))
= (^3√8) / (^3√12)
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