A rational number which is 50 times its own logarithm to the base 10, is

A rational number which is 50 xx its own logarithm to the base 10, is

There exists a natural number N which is 50 xx its own logarithm to the base 10, then N is divisible by

The rational number that is equal to its negative.

1 is the only number which is its own reciprocal.

1 is the only number which is its own reciprocal.

Number of integers whose characteristic of logarithms to the base 10 is 3, is

The logarithm of number to the base sqrt(2) is k. what is its logarithm to the base 2sqrt(2)?

If A is the number of integers whose logarithms to the base 10 have characteristic 11 and B then of integers,the logarithm of whose reciprocals to the base 10 have characteristic 4, then the (log_(10)A-log_(10)B) is equal to

If P is the number of natural numbers whose logarithms to the base 10 have the the charecteristic p and Q is the numbers of natural numbers logarithms of whose reciprocal to the base 10have the charecteristics -q. then find the value of log_(10)P-log_(10)Q

Let N=10^(log2-2log(log10^(3))+log(log10^(6))^(2)) where base of the logarithm is 10. The characteristic of the logarithm of N the base 3, is equal to (a) 2 (b) 3 (c) 4 (d) 5