`f(x)={x+2, xlt=3; 8-x , x >3`, is continuous at `x=3`

f(x)={x+2,x 3, is continuous at x=3

If f(x)=[x+1,\ xlt=1 ,3 -a x^2,\ x >1 is continuous at x=1 then find the value of adot

Find k, if f(x) = [(x^2-9) , x!=3] , [k , x=3]] is continuous at x=3,

Find the relationship between ' a ' and ' b ' so that the function 'f' defined by f(x)={a x+1\ \ \ ,\ \ \ if\ xlt=3b x+3\ \ \ ,\ \ \ if\ x >3 is continuous at x=3 .

Find the relationship between ' a ' and ' b ' so that the function 'f' defined by f(x)={a x+1\ \ \ ,\ \ \ if\ xlt=3b x+3\ \ \ ,\ \ \ if\ x >3 is continuous at x=3 .

Find the values of a and b so that the function f given by f(x)={1, if xlt=3a x+b , if 3

Determine the value of the constant k so that the function f(x)={k x^2,\ \ \ if\ xlt=2 3,\ \ \ if\ x >2 is continuous at x=2 .

If f(x) = (sin [ 4(x-3)])/(x^(2)-9) , x != 3, is continuous at x = 3 then f(3) = ….

Is f(x) = x^(3) continuous at x = 2 ?

If the function f(x)={A x-B ,xlt=1 3x ,1