If Kc for H2g- I2g- 2HIg is 50- then Kc for HIg 1-2H2- 1-2I2 is

H_2(g) + l_2(g) → 2Hl_(g) K_1 1/2H_2(g) + 1/2I_2(g) → Hl_(g) K_2 K_2 = 1/√(K_1) = 1/√(50) ...

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Polydispersity Index

If Kc for H2g...

Question

$I f K_{c} f o r H_{2 (g)} + I_{2 (g)} \to 2 H I_{(g)} i s 50, t h e n K_{c} f o r H I_{(} g) \frac{1}{2} H_{2} + \frac{1}{2} I_{2} i s$

$\frac{1}{50}$

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$\sqrt{50}$

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$\sqrt{\frac{1}{50}}$

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$\sqrt{25}$

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Similar questions

$I f K_{c} f o r H_{2 (g)} + I_{2 (g)} \to 2 H I_{(g)} i s 50, t h e n K_{c} f o r H I_{(} g) \frac{1}{2} H_{2} + \frac{1}{2} I_{2} i s$

500

K_{c}

5

\frac{1}{2} H_{2 (g)} + \frac{1}{2} I_{2 (g)} ⇌ H I_{(g)}

K_{c}

2 H I_{(g)} ⇌ H_{2 (g)} + I_{2 (g)}

K_{c}

2 H I (g) ⇌ H_{2} (g) + I_{2} (g)

K_{c}

H_{2} (g)

I_{2} (g)

H I ⇌ 1 / 2 H_{2} + 1 / 2 I_{2}

K_{c}

K_{c}

H_{2} + I_{2} ⇌ 2 H I

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