Find the value of `49^((1-log_7(2)))+5^(-log_5(4)` is

Let L denote antilog 320.6 and M denote the number of positive integers which have the characteristic 4, when the base of log is 5, and N denote the value of 49^((1-log_(7)2))+5^(-log_(5)4) Find the value of (LM)/(N) .

Let M denote antilog ""_(32) 0.6 and N denote the value of 49^((1-log_(7)2))+5^(-log_(5)4) . Then M.N is :

Let M denote antilog ""_(32) 0.6 and N denote the value of 49^((1-log_(7)2))+5^(-log_(5)4) . Then M.N is :

Let L denote antilog_32 0.6 and M denote the number of positive integers which have the characteristic 4, when the base of log is 5, and N denote the value of 49^((1-(log)_7 2))+5^(-(log)_5 4.) Find the value of (L M)/Ndot

Let L denote antilog_32 0.6 and M denote the number of positive integers which have the characteristic 4, when the base of log is 5, and N denote the value of 49^((1-(log)_7 2))+5^(-(log)_5 4.) Find the value of (L M)/Ndot

Let L denote antilog_32 0.6 and M denote the number of positive integers which have the characteristic 4, when the base of log is 5, and N denote the value of 49^((1-(log)_7 2))+5^(-(log)_5 4.) Find the value of (L M)/Ndot

Find the value of (1/49)^(1+log_(7)2) + 5^(-log_((1//5))(7) .

Find the value of (1/49)^(1+log_(7)2) + 5^(-log_((1//5))(7) .

Find the value of (1/49)^(1+log_(7)2) + 5^(-log_((1//5))(7) .