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integral exponents,simplify; (27p^3q^6r^1)^1/3
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Find the distance between the points (6, 5) and (4, 3).
?
\[(27p^3q^6r^1)^{1/3}=27^{1/3}(p^3)^{1/3}(q^6)^{1/3} (r^1)^{1/3}\]
and then i use (ym)n=ymn?
I'm guessing you mean \((y^m)^n=y^{mn}\) , then yes :)
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so the answer will be 27^1/3 p^1 q^2 r^1/3?
yes. Although, you can simplify \(27^{1/3}\) even more!
okay then 27^1/3 will be 9?
9 p^1 q^2 r^1/3?
not quite. \(27=3\times 3 \times 3 = 3^3\) So: \(27^{1/3}=(3^3)^{1/3}=3^1=3\)
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also, you don't need to write \(p^1\), when you have 1's as exponents, you can just leave it as \(p\)
okay.thanks. :)
np
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