What is the limit as x approaches pik of sin(1/x) ?

The limit as x approaches pik of sin(1/x) is sin(1/(pik))

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limit as x approaches pik of sin(1/x)

x \to πk lim (sin (\frac{1}{x}))

sin (\frac{1}{πk})

Solution steps

x \to πk lim (sin (\frac{1}{x}))

Plug in the value

x = πk

= sin (\frac{1}{πk})

y^{^{'}} - \frac{2}{x} y = 2 x^{- 1} y^{- 1}

\int x e^{y + 2 z} d y

x^{2} \frac{d y}{d x} - 4 x y = tan (3 x)

(4 \cdot y + 1) \cdot e

\frac{4 s}{s + 2}

What is the limit as x approaches pik of sin(1/x) ?
The limit as x approaches pik of sin(1/x) is sin(1/(pik))