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PEARSON IIT JEE FOUNDATION-LOGARITHMS-short answer type questions
- Prove that log5040 = 4log2 + 2log3 + log5 + log7
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- find the value of log(2^(-1)) ( 0.0625)
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- Express the following as a single logarithm. 1/3 log x - 8/5 log y +...
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- if x^(2)+y^(2)= 25 xy then prove that 2log(x+y) = 3log 3 + log x + log...
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- if x^(2) + y^(2) = z^(2) then prove that log(y)(z+x) + log(y) (z-x)=2
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- Prove that log(2) [log(4) {log(5) (625)^(4)}]=1
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- if log(10)2= 0.3010, then find the number of digits in (16)^(10)
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- If log2= 0.3010, log3= 0.4771 and log 7 = 0.8451 then find the value ...
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- if x^(4) + y^(4) = 83 x^(2)y^(2) then prove that log((x^(2) -y^(2))/9)...
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- prove that 2log 35/192 + 2log114/91 + log 48 + 21 log (13/19) = log...
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- solve for x: logx + log5 = 2+ log 64
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- if x^(4) -y^(4)-x^(2)y^(2)-2xy^(3)= z^(6) then prove that log(z)(x^(...
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- Find the value of root4((32)^(8))
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- Find the value of root3([0.12^(3)])
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- Given log 3= 0.4771 ,then the number of digits in 3^(1000) is
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