Let `p=((log_2 2000)(log_5 2000)-4(log_5 2000))/(log_2 2000)`. Find `p in N`

[2/log_4(2000)^6+3/log_5(2000)^6]

[2/log_4(2000)^6+3/log_5(2000)^6]

[(2)/(log_(4)(2000)^(6))+(3)/(log_(5)(2000)^(6))]

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

let y=sqrt(log_2(3)log_2(12)log_2(48)log_2(192)+16)-log_2(12)log_2(48)+10 find y in N

Find the value of [2/log_4(2000)^6+3/log_5(2000)^6]

The reciprocal of (2)/(log_(4)(2000)^(6))+(3)/(log_(5)(2000)^(6)) is

The reciprocal of (2)/(log_(4)(2000)^(6))+(3)/(log_(5)(2000)^(6)) is

If log_(10)2 = 0.3010 , then log_(10) 2000 =

Let 'X' denotes the value of the product. (1+a+a^2+a^3+.........oo)(1+b+b^2+b^3+.............oo) where a and b are the roots of the quadratic equation 11x^2-4x-2=0 and Y denotes the numerical value of the infinite series. (log_b 2)^0 (log_b 5^4^0)+(log_2) (log_b,5^4^2)+............oo where b =2000 . Find (XY).