Suppose `U` denotes the number of digits in the number` (60)^(100)` and`M` denotes the number of cyphers after decimal, before a significant figure comes in `(8)^(-296)`. If the fraction U/M is expressed as rational number in the lowest term as `p//q` (given `log_(10)2=0.301` and `log_(10)3=0.477`) .
The value of p is

Suppose U denotes the number of digits in the number (60)^(100) and M denotes the number of cyphers after decimal, before a significant figure comes in (8)^(-296) . If the fraction U/M is expressed as rational number in the lowest term as p//q (given log_(10)2=0.301 and log_(10)3=0.477 ) . The equation whose roots are p and q, is

Suppose U denotes the number of digits in the number (60)^(100) and M denotes the number of cyphers after decimal, before a significant figure comes in (8)^(-296) . If the fraction U/M is expressed as rational number in the lowest term as p//q (given log_(10)2=0.301 and log_(10)3=0.477 ) . The equation whose roots are p and q, is

Suppose U denotes the number of digits in the number (60)^(100) and M denotes the number of cyphers after decimal, before a significant figure comes in (8)^(-296) . If the fraction U/M is expressed as rational number in the lowest term as p//q (given log_(10)2=0.301 and log_(10)3=0.477 ) . The equation whose roots are p and q, is

Suppose U denotes the number of digits in the number (60)^(100) and M denotes the number of cyphers after decimal, before a significant figure comes in (8)^(-296) . If the fraction U/M is expressed as rational number in the lowest term as p//q (given log_(10)2=0.301 and log_(10)3=0.477 ) . The equation whose roots are p and q, is

Let L be the number of digits in 3^(40) and M be the number of zeroes in 3^(-40) after decimal before a significant digit,then find (L-M).

If number of digits in 12^11 is 'd', and number of cyphers after decimal before a significant figure starts in (0.2)^9 is 'c' ,then '(d-c)' is equal to

Number of cyphers after decimal before a significant figure in (75)^(-10) is : (use log_(10)2=0.301 and log_(10)3=0.477)

Let a denotes number of digits in 2^(50),b denotes number of zero's after decimal and before first significant digit in 3^(50) and c denotes number of natural numbers have characteristic 3 with base 5, then (Given: log_(10)2=0.301 and log_(10)3=0.4771). The value of c-a xx b is

Let ‘m’ be the number of digits in 3^(40)" and " 'p' be the number of zeroes in 3^(-40) after decimal before starting a significant digit the (m + p) is (log 3 = 0.4771)

Let x=5^((log_5 2+log_5 3)) If 'd' denotes the number of digits before decimal in x^30 and 'c' denotes the number of naughts after decimal before a significant digit starts in x^(-20), then find the value of (d-c).