`Let f(x)` be a polynomial satisfying `lim_(xtooo) (x^(2)f(x))/(2x^(5)+3)=6" and "f(1)=3,f(3)=7" and "f(5)=11.` Then
The value of `f(0)` is

Let f(x) be a polynomial satisfying lim_(xtooo) (x^(2)f(x))/(2x^(5)+3)=6" and "f(1)=3,f(3)=7" and "f(5)=11. Then lim_(xto1) (x-1)/(sin(f(x)-2x-1)) is equal to

Let f(x) be a polynomial satisfying lim_(xtooo) (x^(2)f(x))/(2x^(5)+3)=6" and "f(1)=3,f(3)=7" and "f(5)=11. Then lim_(xto1) (x-1)/(sin(f(x)-2x-1)) is equal to

Let f(x) be a polynomial satisfying lim_(x rarr oo)(x^(2)f(x))/(2x^(5)+3)=6, also f(1)=3,f(3)=7 and f(5)=11, then find the value of ((f(6)+5f(4))/(29))

Let f (x) be a polynomial satisfying lim _(x to oo) (x ^(4) f (x))/( x ^(8) +1)=3 f (2) =5, f(3) =10, f (-1)=2, f (-6)=37 The value of lim _(x to -6) (f (x) -x ^(2) -1)/(3 (x+6)) equals to:

Let f (x) be a polynomial satisfying lim _(x to oo) (x ^(4) f (x))/( x ^(8) +1)=3 f (2) =5, f(3) =10, f (-1)=2, f (-6)=37 The value of lim _(x to -6) (f (x) -x ^(2) -1)/(3 (x+6)) equals to:

Let f(x) be a polynomial satisfying f(0)=2 , f'(0)=3 and f''(x)=f(x) then f(4) equals

Let f(x) be a polynomial satisfying f(0)=2 , f'(0)=3 and f''(x)=f(x) then f(4) equals