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just to double check my answer @ganeshie8
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\[If~\log_ax=1+\log_a(7x-10a)\]express x in terms of a.
i got x=3a/2 and x=-10a^2/(1-7a)
but i think the second answer is wrong
Hmm I understand where the second answer came from... but where is this 3a/2 coming from?
actually,i hv two workings..i will show the working here..
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\[\log_ax=\log_aa+\log_a(7x-10a)\]\[\log_ax-\log_a(7x-10a)=\log_aa\]\[\log_a(x-7x+10a)=\log_aa\]\[-6x=-9a\]\[x=\frac{ 3 }{ 2 }a\]
log(m) - log(n) is not same as log(m-n)
\[\log_ax-\log_a(7x-10a)=\log_aa\]\[\log_a \frac{ x }{ (7x-10a) }=\log_aa\]\[\frac{ x }{ 7x-10a }=a\]
\[x=-\frac{ 10a^2 }{ 1-7a }\]
This is my second working..
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oh i c.. xD Thank you @ganeshie8 @zepdrix
yw :)
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