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How do you simplify (16y6) 12? - Answers

To simplify ( (16y^6)^{12} ), apply the power of a product rule, which states that ( (ab)^n = a^n \cdot b^n ). This gives us ( 16^{12} \cdot (y^6)^{12} ). Calculating each part, ( 16^{12} = 2^{48} ) (since ( 16 = 2^4 )) and ( (y^6)^{12} = y^{72} ). Thus, the simplified expression is ( 2^{48} y^{72} ).



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How do you simplify (16y6) 12? - Answers

https://math.answers.com/math-and-arithmetic/How_do_you_simplify_(16y6)_12

To simplify ( (16y^6)^{12} ), apply the power of a product rule, which states that ( (ab)^n = a^n \cdot b^n ). This gives us ( 16^{12} \cdot (y^6)^{12} ). Calculating each part, ( 16^{12} = 2^{48} ) (since ( 16 = 2^4 )) and ( (y^6)^{12} = y^{72} ). Thus, the simplified expression is ( 2^{48} y^{72} ).



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https://math.answers.com/math-and-arithmetic/How_do_you_simplify_(16y6)_12

How do you simplify (16y6) 12? - Answers

To simplify ( (16y^6)^{12} ), apply the power of a product rule, which states that ( (ab)^n = a^n \cdot b^n ). This gives us ( 16^{12} \cdot (y^6)^{12} ). Calculating each part, ( 16^{12} = 2^{48} ) (since ( 16 = 2^4 )) and ( (y^6)^{12} = y^{72} ). Thus, the simplified expression is ( 2^{48} y^{72} ).

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      To simplify ( (16y^6)^{12} ), apply the power of a product rule, which states that ( (ab)^n = a^n \cdot b^n ). This gives us ( 16^{12} \cdot (y^6)^{12} ). Calculating each part, ( 16^{12} = 2^{48} ) (since ( 16 = 2^4 )) and ( (y^6)^{12} = y^{72} ). Thus, the simplified expression is ( 2^{48} y^{72} ).

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