What is the simplified form of 15 times x to the fifth power over 20 times y to the sixth power times the fraction 6 times y to the fourth power over 5 times x-squared ?
\[15x^6/20y^5 * 6y^2/5x^4\]
@phi @tkhunny Hey guys, can yall help me with this, I've been stuck on it for like 20 minutes and my lesson really isn't of any help. Thanks
Well, your words don't match your notation. The exponents are switched in both fractions.
Oh woops, well the proper one is the equation itself.
The answer choices are: \[9x^2/10y^3\] \[9x^3/10y^2\] \[10x^3/9y^2\] \[10x^2/9y^3\]
@tkhunny
@phi
@amistre64 @dan815
What is the equation written properly?
nvm i got it
It's the first reply, right under the original question posted.
The exponents did not match each variable.
What would the first step be?
You're welcome.
15x^6/20y^5∗6y^2/5x^4 Rearrange \(\dfrac{15\cdot 6}{20\cdot 5}\cdot\dfrac{x^{6}}{x^{4}}\cdot\dfrac{y^{2}}{y^{6}}\) Does that look any easier?
wouldn't consider what I said rudeness, simply looking for a straight forward answer in a timely manner. AndI'm sorry, but not much @tkhunny I got the answer from the other guy's link, but if you walk me through how you do it, it would be greatly appreciated.
its a concept called "common factors", and something called an inverse property. not too sure where the disconnect would be without guiding you thru it with leading questions tho.
the variable parts are the simplest .... x^k and x^n have xs in common the number parts would have to be factored of simplified in some manner to see what they have in common
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