Which of the following pairs of the inequations has same solution set. `([x]` represents greatest integerfunction and `{x}` represents fractional part function)

lim_(xrarrc)f(x) does not exist for wher [.] represent greatest integer function {.} represent fractional part function

lim_(xrarrc)f(x) does not exist for wher [.] represent greatest integer function {.} represent fractional part function

lim_(xrarrc)f(x) does not exist for wher [.] represent greatest integer function {.} represent fractional part function

Solve the following inequalities (where [*] denotes greatest integer function and {*} represent fractional part function) [2x^(2)-x]<1

[2x]-2[x]=lambda where [.] represents greatest integer function and {.} represents fractional part of a real number then

[2x]-2[x]=lambda where [.] represents greatest integer function and {.} represents fractional part of a real number then

[2x]-2[x]=lambda where [.] represents greatest integer function and {.} represents fractional part of a real number then

FInd lim_(x->alpha^+) [(min (sin x, {x}))/(x-1)] where alpha is the root of the equation sinx+1 =x Here [.] represents greatest integer function and {.} represents fractional part function

The set of all values of x satisfying {x}=x[xx] " where " [xx] represents greatest integer function {xx} represents fractional part of x