Determine the value(s) of constant(s) involved in the definition so that the given function is continuous: `f(x)={k x+5\ \ \ ,\ \ \ if\ xlt=2x-1\ \ \ ,\ \ \ if\ x >2`

Determine the value(s) of constant(s) involved in the definition so that the given function is continuous: f(x)={k x+5\ \ \ ,\ \ \ if\ xlt=2\ \ \ \ \ x-1\ \ \ ,\ \ \ if\ x >2

Determine the value(s) of constant(s) involved in the definition so that the given function is continuous: f(x)={2, if x =5

Determine the value(s) of constant(s) involved in the definition so that the given function is continuous: f(x)={5\ \ \ \ ,\ \ \ if\ xlt=2, \ \ \ \a x+b\ \ \ ,\ \ \ if\ x>2

Determine the value(s) of constant(s) involved in the definition so that the given function is continuous: f(x)={(sin2x)/(5x)\ \ \ ,\ \ \ if\ x!=0 3k\ \ \ ,\ \ \ if\ x=0

Determine the value(s) of constant(s) involved in the definition so that the given function is continuous: f(x)={4\ \ \ ,\ \ \ if\ xlt=-1,\ \ \ \a x^2+b\ \ \ ,\ \ \ ifx> -1

Determine the value(s) of constant(s) involved in the definition so that the given function is continuous: f(x)={4\ \ \ ,\ \ \ if\ xlt=-1,\ \ \ \a x^2+b\ \ \ ,\ \ \ ifx> -1

Determine the value(s) of constant(s) involved in the definition so that the given function is continuous: f(x)={kx+5quad ,quad if quad x 2

Determine the value(s) of constant(s) involved in the definition so that the given function is continuous: f(x)={k(x^2+3)\ \ \ ,\ \ \ if\ x<0 and\ \ \ \ \cos2x\ \ \ ,\ \ \ if\ xgeq0

Determine the value(s) of constant(s) involved in the definition so that the given function is continuous: f(x)={k(x^(2)+3x)quad ,quad if quad x =0

Determine the value(s) of constant(s) involved in the definition so that the given function is continuous: f(x)={2 , if xlt=3a x+b , if 3