`sinh [ log (2+sqrt5)] +cosh [log (2+sqrt3)]=`

cosh-1x=log(2+sqrt(3)),x=?

log ( 7 + 5 sqrt2) =

I=int(log(t+sqrt(1+t^(2))))/(sqrt(1+t^(2)))dt=(1)/(2)(g(t))^(2)+c then g(2) is (A) 2log(2+sqrt(5)) (B) log(2+sqrt(5))(C)(1)/(sqrt(5))log(2+sqrt(5))(D)(1)/(2)log(2+sqrt(5))

Find the value of (log sqrt(27) + log sqrt(8) - log sqrt(125))/(log 6 - log 5)

If cosh ^(-1) x=log (2+sqrt(3)) then x=

The value of ("log" 49 sqrt(7) + "log" 25sqrt(5) - "log" 4sqrt(2))/("log" 17.5) , is

The value of ("log" 49 sqrt(7) + "log" 25sqrt(5) - "log" 4sqrt(2))/("log" 17.5) , is

If log_(sqrt(3))5=a and log_(sqrt(3))2=b then value of log_(sqrt(3))300 is

4^(5 log_(4sqrt(2)) (3-sqrt(6)) - 6 log_8(sqrt(3)-sqrt(2)))

int_0^3(3x+1)/(x^2+9)dx = (pi^)/(12)+log(2sqrt(2)) (b) (pi^)/2+log(2sqrt(2)) (c) (pi^)/6+log(2sqrt(2)) (d) (pi^)/3+log(2sqrt(2))