Algebraic Fractions. Oh no! [(2a^2-9a-35)/(12x^3)]x[(9x^2)/(2a^2-3a-20)] I got the answer of... [3(a-7)]/[4(a-4)x] But it says that it is wrong.. Helpp! Thank you!
I don't know how to use the equation thing to make it look normal, so I hope you can understand! Sorry!
\[\large{\frac{2a^2-9a-35}{12x^3}\times x \times \frac{9x^2}{2a^2-3a-20}}\] is this the question?
There is no x in the middle, it is just multiplying the two fractions. Sorry if that was confusing..
ok no problem : \[\large{\frac{2a^2-9a-35}{12x^3} \times \frac{9x^2}{2a^2-3a-20}}\] \[\large{\frac{2a^2+14a-5a-35}{12\cancel{x^3}^x}\times \frac{9\cancel{x^2}^1}{2a^2-3a-20}}\]
Wouldn't +14a-5a give you +9 ?a
**+9a
very right my mistake sorry : \[\large{\frac{2a^2-14a+5a-35}{12\cancel{x^3}^x}\times \frac{9\cancel{x^2}^1}{2a^2-3a-20}}\]
Okay, just checking !
\[\large{\frac{2a^2-14a+5a-35}{12\cancel{x^3}^x}\times \frac{9\cancel{x^2}^1}{2a^2-3a-20}}\] \[\large{\frac{2(a-7)+5(a-7)}{12x}\times \frac{9}{2a^2-8a+5a-20}}\] \[\large{\frac{(2a+5)(a-7)}{12x}\times \frac{9}{(2a+5)(a-4)}}\]
\[\large{\frac{\cancel{2a+5}^1(a-7)}{12x}\times \frac{9}{\cancel{2a+5}^1(a-4)}}\] \[\large{\frac{(a-7)}{12x}\times \frac{9}{a-4}}\]
Ohh. Okay. & One question.. Wouldn't it be 2(a^2-7) ?
In your second step on the left numerator
Well I guess technically, your third.
no i meant : it was : 2a(a-7)
Oh, right ! Oh, well thank you. You made it super easy to see when I originally made my mistake :) Thank you soo much ! (:
welcome @theequestrian and sorry for the mistakes made byy me
Oh no problem!!
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