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(2x+1)/(9x+y) = 24 find the value of x in the terms of y and vice versa .
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\[\frac{2x+1}{9x+y}=24\] \[2x+1=24(9x+y)\] \[2x+1=216x+9y\]
now you can solve more easily for x or for y
SATELITEEEEEEEEEEEEEEEEE.
your bike moves now.
hmm still a sensei i see. too much time on chat, note enough answering questions!
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check my process any1 : \[(2x+1)(9x+y) = 24\] doing cross multiplication \[2x+1 =24(9x+y)\] \[2x+1 = 216x+24y\] \[2x=216x+24y-1\] \[2x-216x=24y-1\] \[-214x = 24y-1\] \[x=(24y-1)/(-214)\] \[x=(-24y+1)/214\]
yes i bike moves and you have a bobblehead!
yea, im a bit tired & not im a mood to study! HAHA, right.
\[2x+1 =24(9x+y)\] \[2x+1 = 216x+24y\] y u wrote 9y ?
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@kushashwa you have it
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