Let `g(x)` is a polynomial function satisfying `g(x)g(y)=g(x)+g(y)+g(xy)-2` for all `x,y epsilon R` If `g(2]=5`, find `g(3)`.

Let g(x) be a polynomial function satisfying g(x).g(y) = g(x) + g(y) + g(xy) -2 for all x, y in R and g(1) != 1 . If g(3) = 10 then g(5) equals

If g(x) is a polynomial satisfying g(x)g(y)=g(x)+g(y)+g(xy)-2 for all real x and y and g(2)=5 then lim_(x rarr3)g(x) is

If g(x) is a polynomial satisfying g(x)g(y)=g(x)+g(y)+g(xy)-2 and g(2)=5 then value of g(3) is

Let g(x) be a function satisfying g(0)=2,g(1)=3,g(x+2)=2g(x)-g(x+1), then find g(5)

Let g(x) be a function satisfying g(0) = 2, g(1) = 3, g(x+2) = 2g(x+1), then find g(5).

Let f(x) be a function satisfying f(x+y)=f(x)+f(y) and f(x)=x g(x)"For all "x,y in R , where g(x) is continuous. Then,

Let f(x,y) be a periodic function satisfying f(x,y)=f(2x+2y,2y-2x) for all x,y Define g(x)=f(2^(x),0). Show that g(x) is a periodic function with period 12 .

Let g:R rarr R be a differentiable function satisfying g(x)=g(y)g(x-y)AA x,y in R and g'(0)=a and g'(3)=b. Then find the value of g'(-3)