Question:

A person skied from the top of a mountain to the base of the mountain with a balloon tied to each of her ski p

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Top (elevation = 9970 feet, TO = -10 oC, P623 mm Hg)

Bottom (elevation = 6920 feet, T = -5 oC, P = 688 mm Hg)

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  1. (p1t1)/V1=(p2T2).v2


  2. PV=nRT

    nR=PV/T

    (P1*V1)/T1=(P2*V2)/T2

    °K  = °C+273.15

    multiply each side by T2

    T2*(P1*V1)/T1=(P2*V2)

    Divide both sides by P2

    T2*(P1*V1)/(T1*P2)=V2

    (263.15°K  * 623 mm Hg * 2 L)/ (268.15°K  * 688 mm Hg) ≈ 1.78 L

  3. You would use the Ideal Gas Law to figure this out.

    PV = nRT

    where

    P = pressure

    V = volume

    n = the number of moles of gas

    R = the universal gas constant (which you can look up if you don't already know what this is)

    T = temperature

    (1) PV = nRT (using the values for the top of the mountain:  P, V, R, T)

    (2) solve for n

    (3) PV = nRT (using the values for the bottom of the mountain: P, n, R, T)

    (4) solve for V.

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