Suppose `f(x)" "=[a+b x , x<1 4, x=1b-a x , x >1`

Suppose f(x) =[a+b x , x 1] and lim f(x) where x tends to 1 f(x) = f(1) then value of a and b?

Suppose f(x) = { (a+bx , x lt 1),(4 , x = 1), (b - ax , x gt 1) :} and if lim_(x rarr 1) f(x) = f(1) what are the possible values of a and b ?

Suppose f(x) = {{:(a+bx "," x lt 1),(4 "," " "x=1),(b-ax "," x gt 1):}

Suppose f(x)={(a+bx, x 1):} and if lim_(xto1) f(x)=f(1), what are the values of a and b?

Suppose f(x)={(a+bx, x 1):} and if lim_(xto1) f(x)=f(1) , what are the values of a and b?

Suppose f(x)= {(a+bx,x 1):} and if lim_(x rarr 1)f(x)=f(1) what are possible values of a and b ?

Suppose f(x)={:{(a+bx,x lt 1) ,(4,x=1), (b-ax,x gt 1):} and if lim_(x to 1) f(x)=f(1). What are possible values of a and b?

Suppose f(x)={{:(a+bx,if x lt 1),(4, if x =1),(b-ax, ifx gt 1):} If Lt_(x to 1-)f(x)=f(1), Lt_(x to 1+)f(x)=f(1) then find the possible values of a and b.

Suppose f(x) = (x - a) (x - b) - (1)/(2) (b - a) , where a b in R . If the minimum value of f(x) is -8.75 , then |b - a + 1| is equal to _______