If `1/3(log)_3M+3(log)_3N=1+(log)_(0. 008)5,` then `M^9 9/N` b. `N^9=9/M` c. `M^3=3/N` d. `N^9=3/M`

If 1/3log_(3)M+3log_(3)N=1+log_(0.008)5 , then

(1)/(3)log_(3)M+3log_(3)N=1+log_(0)*0085

If (1)/(3)log_(3)M+3log_(3)N=1+log_(0.008)5, then M^(9)(9)/(N) b.N^(9)=(9)/(M) c.M^(3)=(3)/(N) d.N^(9)=(3)/(M)

If (1)/(3)log_(3)M+3log_(3)N=1+log_(0.008)5, then M^(9)=(9)/(N)(b)N^(9)=(9)/(M)M^(3)=(3)/(N)(d)N^(9)=(3)/(M)

If 1/2 log_(3)M + 3log_(3)N = 1 , then express M in terms of N.

((log)_(2)3)(log)_(3)4(log)_(4)5(log)_(n)(n+1)=10 Find n=?

If m;n;a>0;a!=1;log_(a)(m^(n))=n log_(a)m

Express M in terms of N: 1/2 log_(3) M +log_(3)N=1

Express M in terms of N: log_(10)N=3 -2 log_(10)M