Find an integer `x` such that `x+1=0` (ii) `x+5=0`

Find an integer x such that (i) x+1=0 (ii) x+5=0

Find an integer x such that 7+x=0 (ii) x+0=0

Find an integer x such that -3+x=0 (ii) x+(-8)=0

Find an integer x such that (i) 7+x=0 (ii) x+0=0

Find an integer x such that (i) -3+x=0 (ii) x+(-8)=0

If an algebraic expression is denoted by f(x) and f(x)=((x+5)(7-x)^(3)(x-1))/((3x+7)^(2)(x-10)x^(5)) then (a) find set of all values of x such that f(x) 0 (c) find least negative integer such that f(x)<0

(a)Let f(x)={(x,if x is an integer),(0,if x is not an integer)) .Show that underset (x rarr 1)Lt f(x)=0 .

Let f(x) be a function defined in [0,5] such that f^(2)(x)=1AA x in[0,5) and f(x) is discontinuous only at all integers in [0,5]. Find total number of possible functions.

Find the range: (i) f(x) = 1+x (ii) f(x) = (1)/(x) , x != 0