Let B,C,P and L be positive real numbers such that ` log (B * L)+log (B*P) = 2;log (P * L) + log (P * C)=3;log (C*B) + log (C*L)=4` The value of the product (BCPL) equals (base of the log is 10)

Let G,O,E and L be positive real numbers such that log(G.L)+log(G.E)=3,log(E.L)+log(E.O)=4, log(O.G)+log(O.L)=5 (base of the log is 10) If the value of the product (GOEL) is lamda , the value of sqrt(loglamdasqrt(loglamdasqrt(loglamda....))) is a. 3 b. 4 c. 5 d. 7

Let G,O,E and L be positive real numbers such that log(G.L)+log(G.E)=3,log(E.L)+log(E.O)=4, log(O.G)+log(O.L)=5 (base of the log is 10) If log(G/O) and log(O /E) are the roots of the equation

Let G,O,E and L be positive real numbers such that log(G.L)+log(G.E)=3,log(E.L)+log(E.O)=4, log(O.G)+log(O.L)=5 (base of the log is 10) If log(G/O) and log(O /E) are the roots of the equation

Let G,O,E and L be positive real numbers such that log(G.L)+log(G.E)=3,log(E.L)+log(E.O)=4, log(O.G)+log(O.L)=5 (base of the log is 10) If log(G/O) and log(O /E) are the roots of the equation

Let G,O,E and L be positive real numbers such that log(G.L)+log(G.E)=3,log(E.L)+log(E.O)=4, log(O.G)+log(O.L)=5 (base of the log is 10) If log(G/O) and log(O /E) are the roots of the equation

If a,b,c are positive reral numbers such that (log a)/(b-c)=(log b)/(c-a)=(log c)/(a-b), then prove that

Let G,O,E and L be positive real numbers such that log(G.L)+log(G.E)=3,log(E.L)+log(E.O)=4, log(O.G)+log(O.L)=5 (base of the log is 10) If the minimum value of 3G+2L+2O+E is 2^(lamda)3^mu5^nu ,Where lamda,mu ,and nu are whole numbers, the value of sum(lamda^(mu)+mu^(nu)) is

Let G,O,E and L be positive real numbers such that log(G.L)+log(G.E)=3,log(E.L)+log(E.O)=4, log(O.G)+log(O.L)=5 (base of the log is 10) If the minimum value of 3G+2L+2O+E is 2^(lamda)3^mu5^nu ,Where lamda,mu ,and nu are whole numbers, the value of sum(lamda^(mu)+mu^(nu)) is

If a, b, c, are positive real numbers and log_(4) a=log_(6)b=log_(9) (a+b) , then b/a equals