If `f(x)=[(|x^2-5x+6|) for x lt 2 and ax-b for x leq 2` continuous at `x = 2`, then the values of ` 'a' & 'b'` can not be

If f(x)= {:(2x^(2)-3", ... if " x lt2 ),(5ax ", ... if " x ge 2 ) :} is continuous at x = 2 , then : a =

If f(x) {:(=x^(2)-1", if "x lt 3 ),(= 2ax ", if "x le 3 ) :} is continuous at x = 3 , then a = ……

If f(x)={(ax^2+b if x lt1),(1 if x=1),(2ax-b if xgt1):} is continuous at x=1, then find a and b.

If f(x)={:{(ax^(2)-b", for " 0 le x lt1),(2", for " x=1),(x+1", for " 1 lt x le 2):} is continuous at x=1 , then the most suitable values of a, b are

f(x)={(x^2+2x, "" xle0,),(ax+b, "" x >0,):} is continuous and differentiable at x =0, find the values of a and b

{:(f(x),=(x^(2)-4)/(x-2)+a,",","for" x lt 2),(,=8,",","for"x = 2),(,=x+b+4,",","for"x gt 2):} is continuous at x = 2 , then the value of a and b are respectively

{:(f(x),=(x^(2)-4)/(x-2)+a,",","for" x lt 2),(,=8,",","for"x = 2),(,=x+b+4,",","for"x gt 2):} is continuous at x = 2 , then the value of a and b are respectively

if the function f(x)=AX-B X =2 is continuous at x=1 and discontinuous at x=2 find the value of A and B

If the function f(x)={(Ax-B ,, x le 1),(3x ,,1 lt x lt 2),(Bx^2-A ,, x ge 2):} is continuous at x=1 and discontinuous at x=2 , find the values of A and B .

If the function f(x)={(Ax-B ,, x le 1),(3x ,,1 lt x lt 2),(Bx^2-A ,, x ge 2):} is continuous at x=1 and discontinuous at x=2 , find the values of A and B .