`log_100 4+2log_100 27`

Let log_(10)2=a and log_(10)3=b determine the following in term of a and b (i) log_(4)100+2log_(27)100 (ii) log_(144)sqrt(45)

Solve the equations log_100 |x+y| = 1/2 . log_10 y - log_10 |x| = log_100 4 for x and y

The value of log 10 + log 100 + log 1000 + … + log 10000000000 = ______.

Solve the equations log_1000 |x+y| = 1/2 . log_10 y - log_10 |x| = log_100 4 for x and y

Solve the equations log_1000 |x+y| = 1/2 . log_10 y - log_10 |x| = log_100 4 for x and y

The value of x and y satisfying the equations log_(100)abs(x+y)=1/2, log_10 y- log_10 absx=log_(100) 4 are

log_4 5, log_20 5, log_100 5 are in (A) A.P.(C) H.P.(B) G.P.(D) none of these

The value of log_(10)1 + log_(10) 10 + log_(10)100+ …….. log_(10)(10000000000)

If the ordered pairs (x_(1), y_(1)) and (x_(2), y_(2)) satisfying the system of equations log_(10)y-log_(10)|x|=log_(100)4 and log_(100)|x+y|=1/2 , find the value of (x_(1)+x_(2)+y_(1)+y_(2))