23*18f(x)={[ax+1," if "x>=1],[x+2," if "x<1]" is continuous then find 'a' "

If f(x)=[[ ax+1 , if x>=1 ],[ x+2, if x<1 ]} is continuous then a =

Find "a" and "b" such that the function f(x)={3ax+b, if x>1 11 if x=1 is continuous. 5ax-2b, if x<1

int f(x)dx, where f(x)={4x+3, if 1<=x<=23x+1, if 2<=x<=4

A=(1,2,3,4) and f(x)=2x^(2),x inA If f(x)=18, then find x.

If f(x) {:(=x+1", if " x le 1 ),(= 3 + ax^(2)", if "x gt 1 ) :} is continuous on R , then a = ………

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

If f(x)=|[a,-1 ,0],[ax,a,-1],[a x^2,a x, a]|, using properties of determinants, find the value of f(2x)-f(x)dot

If f(x)=|[a,-1 ,0],[ax,a,-1],[a x^2,a x, a]|, using properties of determinants, find the value of f(2x)-f(x)dot