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If N(2) gas is bubbled through water at ...

If `N_(2)` gas is bubbled through water at `293 K`, how many millimoles of `N_(2)` gas would dissolve in`1 L` of water. Assume that` N_(2)` exerts a partial pressure of 0.987 bar. Given that Henry law constant for `N_(2)` at `293 K` is 76.48 kbar.

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To solve the problem of how many millimoles of \( N_2 \) gas would dissolve in 1 L of water at 293 K with a partial pressure of 0.987 bar, we can use Henry's Law. Here’s a step-by-step breakdown of the solution: ### Step 1: Write down the known values - Partial pressure of \( N_2 \) gas, \( p_{N_2} = 0.987 \, \text{bar} \) - Henry's Law constant for \( N_2 \) at 293 K, \( k_H = 76.48 \, \text{kbar} = 76480 \, \text{bar} \) ### Step 2: Use Henry's Law to find the mole fraction of \( N_2 \) According to Henry's Law, the mole fraction \( x_{N_2} \) of the gas in the solution can be calculated using the formula: ...
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If N_(2) gas is bubbled through water at 293 K, how many millimoles of N_(2) gas would dissolve in 1 litre of water ? Assume that N_(2) exerts a partial pressure of 0.987 bar. Given that Henry's law constant for N_(2) at 298 K is 76.48 kbar.

If N_2 gas is bubbled through water at 293 K , how many millimoles of N_2 gas would dissolve in 1 litre of water? Assume that N_2 exerts a partial pressure of 0.987 bar. Given that Henry’s law constant for N_2 at 293 K is 76.48 k bar.

Knowledge Check

  • N_(2) exerts a pressure of 0.987 bar. The mole fraction of N_(2) ia (K_(H)=74.48 k bar)

    A
    `7.648 xx 10^(-3)`
    B
    `9.87 xx 10^(-5)`
    C
    `1.3 xx 10^(-5)`
    D
    `2.6 xx 10^(-5)`
  • If N_(2) gas is dissolved in the blood, it causes

    A
    Blindness
    B
    Headache
    C
    Bends
    D
    All
  • N_(2) gas is bubbled through water at 293 K and the partial pressure of N_(2) is 0.987 bar .If the henry's law constant for N_(2) at 293 K is 76.84 kbar, the number of millimoles of N_(2) gas that will dissolve in 1 L of water at 293 K is

    A
    `1.29`
    B
    `0.716`
    C
    `2.29`
    D
    `7.16`
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