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Hunter-Best [27]
3 years ago
10

Air conditioners operate on the same principle as refrigerators. Consider an air conditioner that has 7.00 kg of refrigerant flo

wing through its circuit each cycle. The refrigerant enters the evaporator coils in phase equilibrium, with 54.0 % of its mass as liquid and the rest as vapor. It flows through the evaporator at a constant pressure and when it reaches the compressor 95% of its mass is vapor. In each cycle, how much heat Qc is absorbed by the refrigerant while it is in the evaporator? The heat of vaporization of the refrigerant is 1.50×105 J/kg
Physics
1 answer:
kozerog [31]3 years ago
4 0

Answer:

5.15J

Explanation:

First. 54% of the 7kg refrigerant is liquid

So we find mass of vapour at inlet generator

M1 = ( 1-0.54)*7= 3.2kg

At compressor mass of vapour will be

M2= 0.95*7= 6.7kg

So the Mass of vapour at exit generator is

M2-M1= 3.5kg

So to find heat absorbed by refrigerant in evaporation

Its using

Q= mh

°= 3.5x 1.50×10^5 J/kg

=5.15J

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FR<em>z </em>= 0 lbf

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2 . The water jet is exposed to the atmosphere, and thus the  pressure of the water jet before and after the split is the  atmospheric pressure which is disregarded since it acts on all  surfaces.

3. The gravitational effects are disregarded.

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We take the splitting section of water jet, including the splitter as the control volume, and designate the entrance by 1 and  the outlet of either arm by 2 (both arms have the same velocity and mass flow rate <em>M</em>). We also designate the horizontal  coordinate by x with the direction of flow as being the positive direction and the vertical coordinate by z.

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∑ F = ∑ (β*M*v) <em>out</em> - ∑ (β*M*v) <em>in</em>

We let the x- and y- components of the  anchoring force of the splitter be FR<em>x</em> and FR<em>z,  </em>and assume them to be in the positive directions. Noting that

v₂ = v₁ = v  and  M₂ = (1/2) M, the momentum equations along the x and z axes become

FR<em>x </em>= 2*(1/2) M*v₂*Cos ∅ - M*v₁ = M*v*(Cos ∅ - 1)

FR<em>z </em>= (1/2) M*(v₂*Sin ∅) + (1/2) M*(-v₂*Sin ∅) = 0

Substituting the given values,

FR<em>x </em>= (5865.6 lbm/s)*(18 ft/s)*(Cos (45°) - 1)(1 lbf / 32.2 lbm*ft/s²)

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FR<em>z </em>= 0 lbf

The negative value for FR<em>x</em> indicates the assumed direction is wrong, and should be reversed. Therefore, a force of 960.37 lbf  must be applied to the splitter in the opposite direction to flow to hold it in place. No holding force is necessary in the  vertical direction. This can also be concluded from the symmetry.

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