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Damm [24]
3 years ago
6

A 6cm OD, 2cm thick copper hollow sphere [k=386W/m.C] is uniformly heated at the inner surface at a rate of 150W/m2. The outside

surface is cooled with air at 20C with a heat transfer coefficient of 10W/m2.oC. Calculate the temperature of the outer surface
Engineering
1 answer:
Misha Larkins [42]3 years ago
6 0

Answer:

The outside surface temperature=21.66 C.

Explanation:

Given that

Outer diameter=6 cm

Inner diameter=2 cm

Heat\ flux\ at\ inner\ surface\q=150\frac{W}{m^2}

Outside temperature=20 C

Outside\ heat\ transfer\ coefficient=10\frac{W}{m^2-K}

To find the outside temperature

Heat out from sphere=Heat absorb by surrounding

q\times A_i=hA_o\Delta T

q\times d_i^2=hd_o^2(T_o-20)

Now by putting the values

150\times 2_i^2=10\times 6_o^2(T_o-20)

So\ T_o=21.66C

So the outside surface temperature=21.66 C.

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hello your question is incomplete attached below is the complete question

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Explanation:

B) The daily average asphalt content has to obtained in order to determine the upper and lower control limits using an average asphalt content of 5.5% +/- 0.5% everyday

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attached below is the required plot

C ) Not all the samples meet the contract specifications and the samples that do not meet up are samples from :

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D ) what can be observed is that the ASPHALT content fluctuates between the dates while the contract specification is fixed

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Refrigerant 134a enters an air conditioner compressor at 4 bar, 20 C, and is compressed at steady state to 12 bar, 80 C. The vol
sleet_krkn [62]

Answer:

Q=15.7Kw

Explanation:

From the question we are told that:

Initial Pressure P_1=4bar

Initial Temperature T_1=20 C

Final Pressure  P_2=12 bar

Final Temperature T_2=80C

Work Output W= 60 kJ/kg

Generally Specific Energy from table is

At initial state

 P_1=4bar \& T_1=20 C

 E_1=262.96KJ/Kg

With

Specific Volume V'=0.05397m^3/kg

At Final state

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 E_1=310.24KJ/Kg

Generally the equation for The Process is mathematically given by

 m_1E_1+w=m_2E_2+Q

Assuming Mass to be Equal

 m_1=m_1

Where

 m=\frac{V}{V'}

 m=frac{0.06666}{V'=0.05397m^3/kg}

 m=1.24

Therefore

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