If [x] denotes the integral part of x and f(x)=[n+psin x], 0<x<π , n

1.	If [x] denotes the integral part of x and f(x)=[n+psin x], 0<x<π , n belongs to integers and p is a prime number, then the number of points , where f(x) is not differentiable is a) p-1 b) p c) 2p-1 d)2p+1
Answer» If [x] denotes the integral part of x and f(x)=[n+psin x], 0<x<π , n belongs to integers and p is a prime number, then the number of points , where f(x) is not differentiable is a) p-1 b) p c) 2p-1 d)2p+1

If [x] denotes the integral part of x and f(x)=[n+psin x], 0<x<π , n belongs to integers and p is a prime number, then the number of points , where f(x) is not differentiable is a) p-1 b) p c) 2p-1 d)2p+1

Answer»

If [x] denotes the integral part of x and f(x)=[n+psin x], 0<x<π , n belongs to integers and p is a prime number, then the number of points , where f(x) is not differentiable is

a) p-1

b) p

c) 2p-1

d)2p+1

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If [x] denotes the integral part of x and f(x)=[n+psin x], 0&lt;x&lt;π , n belongs to integers and p is a prime number, then the number of points , where f(x) is not differentiable is a) p-1 b) p c) 2p-1 d)2p+1

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If [x] denotes the integral part of x and f(x)=[n+psin x], 0<x<π , n belongs to integers and p is a prime number, then the number of points , where f(x) is not differentiable is a) p-1 b) p c) 2p-1 d)2p+1