Number of digits in integral part of `60^(12)-60^(-12)-60^(-15)is ("given log"2=0.3030.log3=0.4771)`

Number of digits in 60^(12)

Solve : (vi) 6^(3-4x).4^(x+5)=8 , given , log 2 = 0.3010, log 3 = 0.4771 .

Number of significant digits in 2^(20) times 3^(5) is ( log_(10)2 =0.30 , log_(10)3 =0.4771 ).

Find the number of digits in (72)^15 without actual computation. Given log2=0.301, log3=0.477.

Find the number of digits in (72)^(15) without actual computation.Given log2=0.301,log3=0.477

Number of zeros after decimal before first significant dign in the number (0.bar(3))^(10000) is (Given log_(10)3=0.4771)

If 2^(x).3^(2x)=100 , then the value of x is (log2=0.3010,log3=0.4771)

Number of zeros after decimal before first significant dign in the number (0.bar3)^10000 is (Given log_10 3 = 0.4771 )