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Evaluate:

 i. \(log5\sqrt[4]{\cfrac{25}{625}}\)

 ii. \(log_{10}\left(\cfrac{12}{15}\right)\)\(log_{10}\left(\cfrac{25}{21}\right)\)\(log_{10}\left(\cfrac{2}{7}\right)\)

iii. \(log_{10}\left(\cfrac{15}{16}\right)\)\(log_{10}\left(\cfrac{64}{81}\right)\)-  \(log_{10}\left(\cfrac{20}{27}\right)\)

iv. log102+16 log10\(\left(\cfrac{16}{15}\right)\)+ 16 log10\(\left(\cfrac{25}{24}\right)\)+ 7 log10\(\left(\cfrac{81}{80}\right)\)

v.  log10\(\left(\cfrac{351}{539}\right)\) + 2 log10\(\left(\cfrac{91}{110}\right)\) - 3 log10\(\left(\cfrac{39}{110}\right)\) 

1 Answer

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Best answer

i. log5\(\cfrac{\sqrt[4]{25}}{625}\)= = log5\(\left(\cfrac{(25)^{1/4}}{625}\right)\)

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