If `f(x)={:{(2x", if " x lt 2),(2", if " x=2),(x^(2)", if " x gt2):}`, then

At x = 0 , f(x) {:(=x-2", if " x lt 0 ),(= 1//2", if " x = 0 ),(=x^(2)", if " x gt 0 ):}} is

If f(x)={:{(x-1", for " 1 le x lt 2),(2", for " x=2),(2x-3", for " 2 lt x lt 3):} , then f has removable discontinuity at x=2 , if f(2)=

If f(x) {:(= 2x - 1 ", if " x gt 2 ),(= 2k ", if " x = 2 ), (=x^(2)-1", if " x lt 2 ) :} is continuous on R , then k = …….

Draw the graph of the function: f(x) = {(x," if " x le 0),(x^(2)," if " 0 lt x le 2),(x," if " x gt 2):}

f(x) {{:(-2"," if x le -1),(2x"," if -1lt x le 1),(2"," if x gt 1):}

f(x) {{:(-2"," if x le -1),(2x"," if -1lt x le 1),(2"," if x gt 1):}

If f(x)={:{(-2", for " x le -1),(2x", for " -1 lt x le 1),(2", for " x gt 1):} , then

If {(5/2,",", x lt 2),(1,",",x = 2),(x-3/2,",",x gt 2):} , then

If {(5/2,",", x lt 2),(1,",",x = 2),(x-3/2,",",x gt 2):} , then