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The points of discontinuity of the function f(x) = [x] sin Π / [x+1] where[.] denotes the gretest integer function, are (a) x belonging to I - {-1,0} (b) x belonging to I - {0} (c) x belonging to I - {-1} (d)none of these
f(x)= n/sin(pi/n+1) where n<=x<n +1 where n is an integer so the function is continuous everywhere except x= -1
f(x)= n/sin(pi/n+1) where n<=x<n +1 where n is an integer
so the function is continuous everywhere except x= -1
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