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Solve: log(2)(7x-1)-log(2)(x-1)=4
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simple again log(a/b)= loga - logb
\[\log_2 ( 7x-1) - \log_2 (x-1) 4\log _2 2\]
MISSED THE = again! >_<
\[\log_{2}(7x-1)-\log_{2}(x-1)=4 \]\[\log_{2}(7x-1/x+1)=4 \]\[7x-1/x+1=2^{4}\]\[7x-1=16(x+1)\]\[7x-1=16x+16\]\[-9x=17\]x=-17/9
@Boxman61 yeahh ryt... u knw it very well..:)
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been awake for awhile so everythings blending together... thank you
trying to prove... \[\log_{2}(7(-17/9)-1)-\log_{2}(-17/9+1)=4 \]\[\log_{2}(-128/9)-\log_{2}(-8/9)=4 \] im stuck there
are apply abe formula only.. it will work... consider a= (-128/9) and b= (-8/9)
apply the same formula*
ohh here u mean there is no x to be find out.... so simply prove lhs=rhs...
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