(1)/(3)log_(3)M

log_(3)(1+(1)/(3))+log_(3)(1+(1)/(4))+log_(3)(1+(1)/(5))+...+log_(3)(1+(1)/(242)) when simplified has the value equal to: 2 (b) 4 (c) 6 (d) log _(2)16

log_(3)(1-(1)/(3))+log_(3)(1+(1)/(4))+log_(3)(1+(1)/(5))+...+log_(3)(1+(1)/(242)) when simplified has the value equal to: 2 b.4c.6d.log_(2)16

If 1, (1)/(2) log_(3) (3^(1-x) + 2), log_(3) (4.3^(x)-1) are in A.P. then x equals

If 1,(1)/(2) log_(3)(3^(1-x)+2),log_(3)(4.3^(x)-1) are in A.P., then x equals :

log_(2)log_((1)/(2))log_(3)(3x+1)>0

Find the value of x satisfying the equation,sqrt((log_(3)(3x)^((1)/(3))+log_(x)(3x)^((1)/(3)))log_(3)(x^(3)))+sqrt((log_(3)((x)/(3))^((1)/(3))+log_(x)((3)/(x))^((1)/(3)))log_(3)(x^(3)))=2

given k=log_(3)2 find the value of (1)/(log_(3)4)+(1)/(log_(3)4)+(1)/(log_(3)3)+......+(1)/(log_(3)15)

(1)/(log_(4)3)+(1)/(log_(7)3)>3 is it true or not

The expression (1)/(log_(5)3)+(1)/(log_(6)3)-(1)/(log_(10)3) simplifies to

(1) / (log_ (3) e) + (1) / (log_ (3) e ^ (2)) + (1) / (log_ (3) e ^ (4)) + ... =