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Given that log a to base 2 = log 4 to base 8, find a
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Given that log a to base 2 = log 4 to base 8, find a
Given that log a to base 2 = log 4 to base 8, find a
Given that `log_(a^(2))(a^(2)+1)=16` find the value of `log_(a^(32))\'(\'a+1/a\')\&ap...
Given that `log_(a^(2))(a^(2)+1)=16` find the value of `log_(a^(32))'('a+1/a')'`
Given that log(x - y) to base 3 = 1 and log(2x+y) to base 3 = 2, find the values of x and y
Given that a=log4/5, b=log5/7 and c = 2log2-log7, find the value of 11^(a+b-c). LOGARITHMS
Evaluating a logarithm with the given value of another log
Given that `log_2 a=s, log_4 b=5^2 and log_(c^2) (8)=2/(s^3+1).` Write `log_2 (a^2b^3)/(c^4)`
Given that log P/(y-z) = log Q/(z-x) = log R/(x-y) = 10. What is P.Q.R = ? . A problem asked in CSAT
Solving Logarithmic Equations Step-by-Step #satprep #satmath
Given log x to the base 10=a, log y to the base 10=b, Write down 10^(a+1) in terms of x
Master Logarithms: Solve Complex Log Expressions with Given Log Values
Given log_(10 )x = 2a and log_(10) y = (b)/(2). Write 10 ^(2b+1) in terms of y . | 9 | CHAPTE...
Given that `log 2 =0.301,` find the number of digits before decimal in the solution to the equ
Given that (𝑙𝑜𝑔)_𝑎 𝑥=1/𝛼, (𝑙𝑜𝑔)_𝑏 𝑥=1/𝛽, (𝑙𝑜𝑔)_𝑐 𝑥=1/𝛾 Find (𝑙𝑜𝑔)_𝑎𝑏𝑐 𝑥...
Given that log _2 a=s, log _4 b=s^2 and log _c^2(8)=2/s^3+1. Write log _2a^2 b^5/c^4 as a functio...
Given that log 2 to the base 10 = 0.30103, log 3 to the base 10 = 0.47712 (approximately)...........
Given that `log_(10)(2) = 0.3010...`, number of digits in the number `2000^(2000)` is
Evaluate a Logarithmic Expression given Facts about a log (Properties of the Log)
Given 3 log x + (1)/(2) log y = 2, express y in term of x. | 9 | LOGARITHMS | MATHS | ICSE | D...
〖Given that; log〗_Sinx〖cotx+log_cosx〖tanx=0〗 〗 Find the value(s) of x...
Given log x = m + n and log y = m - n, express the value of log (10 x)/(y^(2)) in terms of m and...
Given log_(10 )x = 2a and log_(10) y = (b)/(2).If log_(10)P = 3a - 2b express P in terms of x a...
Given \( \log 2=0.3010, \log 3=0.4771 \) and \( \log 5=0.6990 \); find : \( \log 162 \)
