${\log }_{121}\left(\frac{\sqrt{14641}}{121}\right)$= ____

log (a+b) + log (a-b) - log (a^(2) -b^(2))=

if x^(3) +y^(3)=-3xy (x+y). the log(x+y)^(3) =

if (logx)/(logy)= (log 49)/(log 7) , then the relation between x and y...

log(x) -log(2x-3)=1 then x = ?

If 2log(x+4) = log 16, then x=?

the value of x when log(x) 343=3,is

log(16)3.log(17)4,log(9)17=

log(2)[log(2) {log(2)(log(3) 81)}] =

log(11)3. log(3) 1331 =

(log(3)729+log(6)216)/(4+log(2)16-2log(4)64) =

The value of log(x^(n))y^(m) is

log(y)x = 2 then alog(a) (log(x)y)=

if p= log(6)216 and q = log(3) 27 then p^(q)=

2 ^(16-log(2)1024) =

2^(3log(2)2 - 3^(2log(3)2)=

log(a+b)(a^(3) +b^(3))-log(a+b) (a^(2) -ab +b^(2))=

16^(log(16)25)=

1/(log(xy)x + log(xy)y = ?

if y= = log(x-3)(x^(2)-6x+9) ,then find y.