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loris [4]
2 years ago
13

A food department is kept at â12°c by a refrigerator in an environment at 30°c. the total heat gain to the food department is

estimated to be 3300 kj/h and the heat rejection in the condenser is 4800 kj/h. determine the power input to the compressor, in kw and the cop of the refrigerator
Physics
1 answer:
slava [35]2 years ago
3 0

As per energy conservation in the reversible engine we can say

Q_2 + W = Q_1

here we know that

Q_2 = 3300 kJ/h

Q_1 = 4800 kJ/h

now from above equation

3300 + W = 4800

W = 1500 kJ/h

now we can convert it into kW

W = 1500\times \frac{kJ}{3600s}

W = 0.42 kW

so above is the power input to the refrigerator

now to find COP we know that

COP = \frac{Q_2}{W}

COP = \frac{3300}{1500} = 2.2

so COP of refrigerator is 2.2

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Lucy has three sources of sound that produce pure tones with wavelengths of 60cm, 100cm, and 124cm.
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a) We see that the tubes of lengths 15, 45 and 75 resonate with this wavelength

b) There is resonance for the lengths 25 and 75 cm

c) Resonance occurs for tubes with length 31 and 93 cm

Explanation:

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              λ = 4L

The next resonance called first harmonic    λ₃ = 4L / 3

The next fifth harmonic resonance               λ₅ = 4L / 5,

WE see that the general form is                    λ ₙ= 4L / n          n = 1, 3, 5 ...

Let's use these expressions for our problem

Let's start with the shortest wavelength.

a) Lam = 60 cm

Let's look for the tube length that this harmonica gives

               L = λ n / 4

To find the shortest tube length n = 1

               L = 60 1/4

              L = 15 cm

For n = 3

              L = 60 3/4

              L = 45 cm

For n = 5

              L = 60 5/4

              L = 75 cm

For n = 7

             L = 60 7/4

             L = 105cm

We see that the tubes of lengths 15, 45 and 75 resonate with this wavelength, in different harmonics 1, 3 and 5

.b) λ = 100 cm

For n = 1

         L = 100 1/4

        L = 25 cm

For n = 3

        L = 100 3/4

       L = 75 cm

For n = 5

       L = 100 5/4

      L = 125 cm

There is resonance for the lengths 25 and 75 cm in the fundamental and third ammonium frequency

c) λ=  124 cm

       L = 124 1/4

       L = 31 cm

For the second resonance

      L = 124 3/4

      L = 93 cm

Resonance occurs for tubes with length 31 and 93 cm in the fundamental harmonics and third harmonics

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