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KALYANI PUBLICATION-LOGARITHMS-EXERCISE
- Evaluate log4log(sqrt3) log(4) 64=
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- Prove that log8 log4 log(sqrt2) 256=1/3
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- Prove that log5 log2 log3 log2 512=0
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- Prove that log2 log2 log3 log3 19683=0
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- Determine x if log10 (log10 x)=1
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- Determine x if log2 (log2 x)=1
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- Determine x if log2 (log9 x)=-1
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- Determine x if log2 (log(sqrt3) x)=2
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- Determine x if log36 (log2) x=1/2
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- Determine x if log25 (log3 x)=1/2
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- Determine x if log5 {log3 (log2 x)}=0
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- Determine x if log3 {log2 (log2 x)}=1
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- Prove that loga frac(51)(16)+loga frac(44)(85)-loga frac(33)(40)=log...
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- Prove that logx frac(9)(14)+logx frac(35)(24)-logx frac(15)(48)=logx...
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- Prove that loga frac(p^2)(qr)+loga frac(q^2)(rp)+loga frac(r^2)(pq)...
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- Prove that log(x^2)+log(y^2)+log(z^2)=logxy+logyz+logzx
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- Prove that (log a)^2-(log b)^2=log (ab) log(a/b)
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- Prove that loga frac(25)(21)+loga frac(9)(35)+loga frac(49)(15)=0
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- Prove that log frac(75)(16)-2log frac(5)(9)+log frac(32)(243)=log2
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- Show that 7log(10/9)-2log(25/24)+3log(81/80)=log2
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