If `f(x)` is continuous in `[0,2]` and `f (0) = f(2)` then the equation `f(x)=f(x +1)` has

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If f(x) is continuous in [0,2] and f(0)=f(2). Then the equation f(x)=f(x+1) has If f(x) is continuous in [0,2] and f(0)=f(2). Then the equation f(x)=f(x+1) has
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If f:[0,1]→R is a continuous function, then ⁡∫(nf(x))/(1+n^2 x^2 )dx→π/2 f(0) as n→∞. If f:[0,1]→R is a continuous function, then ⁡∫(nf(x))/(1+n^2 x^2 )dx→π/2 f(0) as n→∞.
Let a function f be defined as f(x)=sin2x/x, when x≠0;=1when x=0.Examine whether f is continuous at Let a function f be defined as f(x)=sin2x/x, when x≠0;=1when x=0.Examine whether f is continuous at
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