Solve this math problem?
回答 (3)
2020-06-04 6:39 pm
(16x^8y^12)^(1/4) x (3xy^3)
=(2^4)^(1/4)(x^8)^(1/4)(y^12)^(1/4) x 3xy^3
= (2x^2y^3)(3xy^3)
= 6x^3y^6 Answer//
=(2^4)^(1/4)(x^8)^(1/4)(y^12)^(1/4) x 3xy^3
= (2x^2y^3)(3xy^3)
= 6x^3y^6 Answer//
2020-06-04 5:29 pm
Most people seem to miss these, and it would not even surprise me if your answer key had it wrong.
(16x⁸y¹²)^(1/4) × (3xy³)
= 2x²|y³| × (3xy³)
= 6x³|y³|y³
= 6x³y⁶sgn(y)
The hard part is with (y¹²)^(1/4), which cannot be negative even if y is negative. That is why it simplifies to |y³| rather than y³.
(16x⁸y¹²)^(1/4) × (3xy³)
= 2x²|y³| × (3xy³)
= 6x³|y³|y³
= 6x³y⁶sgn(y)
The hard part is with (y¹²)^(1/4), which cannot be negative even if y is negative. That is why it simplifies to |y³| rather than y³.
2020-06-04 5:23 pm
48. [(16x^8)(y^12)]^(1/4) X (3xy^3) = (2x^2)(y^3)(3xy^3) = (6x^3)y^6 = 6(xy^2)^3.
收錄日期: 2021-04-24 07:50:57
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