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Posted

None that I know of.

 

Surely you must be able to see that [imath]f(\pi) = \pi + \sin\pi[/imath]. Since [imath]\sin\pi = 0[/imath], clearly [imath]f(\pi) = \pi[/imath].

Posted
Given that f(x)=x+sinx :confused:

 

Hey .... If you can't get the answer, change the question

 

f(x) = (x/2) +sin(x)

 

Teee heee .... happy now! :D

 

The function given by YOU is continuous in and around PI, so, as our friend did it, you just have to substitute PI giving the result to be PI

Posted
The function given by YOU is continuous in and around PI, so, as our friend did it, you just have to substitute PI giving the result to be PI

But isn't the answer = pi radian?

Posted

OK. It is the same as the notation of sin pi =0

Thanks

But what if f(x)=x+cosx

f(pi)=pi radian-1

So shall we leave the answer in this form or

(pi-1)

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