18 144 7. If a = log12;b = log84, then (ab) ? 8 (ab)2 - = = 1 is 4 9
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Step-by-step explanation:
a=log218log212=1+2log322+log32−(1)
b=log5424
b=log542log242=1+3log323+log32−(2)
From equation 1
2a+at=1+2t
2a−1=(2−a)t
t=2a−12−a−(a)
3a+bt=1+3t
3b−1=t(3−b)
t=3b−13−b−(b)
From a and b
2a−12−a=3b−13−b
6a−2ab−33+b=6b−2−3ab+b
6a−2ab+b−6b+3ab−a=3−2
ab+5a−5b=1
ab+5(a−b)=1.
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