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garik1379 [7]
4 years ago
10

How much power would you need to cool down a closed, 1 Liter container of water from 100°C to 20°C in 5 minutes? (a) 1.1W (b)1.1

kW (c)67kW (d)334 kJ
Engineering
1 answer:
qaws [65]4 years ago
8 0

Answer:

The power required to cool the water is 1.11Kw.

Hence the correct option is (b).

Explanation:

Power needed to cool down is equal to heat extract from the water.

Given:

Volume of water is 1 liter.

Initial temperature is 100C.

Final temperature is 20C.

Time is 5 minutes.

Take density of water as 100 kg/m3.

Specific heat of water is 4.186 kj/kgK.

Calculation:

Step1

Mass of the water is calculated as follows:

\rho=\frac{m}{V}

1000=\frac{m}{(1l)(\frac{1m^{3}}{1000l})}

m=1kg

Step2

Amount of heat extraction is calculated as follows:

Q=mc\bigtriangleup T

Q=1(4.186kj/kgk)(\frac{1000 j/kgk}{1 kj/kgk})\times(100-20)

Q=334880 j.

Step3

Power to cool the water is calculated as follows:

P=\frac{Q}{t}

P=\frac{334880}{(5min)(\frac{60s}{1min})}

P=1116.26W

or

P=(1116.26W)(\frac{1Kw}{1000 W})

P=1.11 Kw.

Thus, the power required to cool the water is 1.11Kw.

Hence the correct option is (b).

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Semenov [28]

Answer:

change in storage =  -310,500 ft^3

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Explanation:

Given data:

Rate of inflow = 350 cfs

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After 90 min,  rate of inflow = 250 cfs

Rate of outflow = 200 cfs

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calculating the average inflow and outflow

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total amount of water drain during the period of one hour

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change in storage is calculate as

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in acre-ft

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3 0
3 years ago
A commercial facility has a three-phase, 277 volt, 1200 Amp service. What is the required nominal transformer size needed for th
alekssr [168]

Answer:

The answer is "Option e".

Explanation:

Given value:

\to v_{ph}=277  \ \ \ \ \ \ \  I_{ph} =1200\\\\

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Answer:

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Concepts and reason

Moment of a force:

Moment of a force refers to the propensity of the force to cause rotation on the body it acts upon. The magnitude of the moment can be determined from the product of force’s magnitude and the perpendicular distance to the force.

Moment(M) = Force(F)×distance(d)

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azamat

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Explanation:

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