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olga55 [171]
4 years ago
8

A mass of 7 kg undergoes a process during which there is heat transler frorn the mass at a rate of 2 kJ per kg, an elevation dec

rease of 40 m, and an increase in velocity from 13 m/s to 23 m/s. The specific internal energy decreases by 4 kJ/kg and the acceleration of gravity is constant at 9.7 m/s2. Determine the work for the process, in k.J
Engineering
1 answer:
irinina [24]4 years ago
4 0

Answer:44.61 KJ

Explanation:

Let h_1,V_1,Z_1 be the initial specific enthalpy,velocity&elevation of the system

and h_2,V_2,Z_2 be the Final specific enthalpy,velocity&elevation of the system

mass(m)=7kg

Applying Steady Flow Energy Equation

m\left [ h_1+\frac{v_1^2}{2g}+gZ_1\right ]+Q=\left [ h_2+\frac{v_2^2}{2g}+gZ_2\right ]+W

h_1-h_2=4 KJ/kg

V_1=13m/s

V_2=23m/s

Z_1-Z_2=40m

substituting values

7\left [ h_1+\frac{13^{2}}{2g}+gZ_1\right ]+7\times2 = \left [ h_2+\frac{23^2}{2g}+gZ_2\right ]+W

W=7\left [h_1-h_2+\frac{V_1^2-V_2^2}{2000g}+g\frac{\left (Z_1-Z_2 \right )}{1000}\right ]+Q

W=7\left [4+\frac{13^2-23^2}{2000g}+g\frac{\left (40 \right )}{1000}[\right ]+2\times 7

W=44.61KJ

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An equilibrium mixture of 3 kmol of CO, 2.5 kmol of O2, and 8 kmol of N2 is heated to 2600 K at a pressure of 5 atm. Determine t
garri49 [273]

Answer:

x_{CO}=0.0203\\x_{O_2}=0.0926\\x_{CO_2}=0.227\\x_{N_2}=0.660

Explanation:

Hello,

In this case, we consider the reaction:

CO(g)+\frac{1}{2} O_2(g)\rightleftharpoons CO_2

For which the law of mass action is expressed as:

Kp=\frac{n_{CO_2}}{n_{CO}*n_{O_2}^{1/2}} (\frac{P}{n_{Tot}} )^{1-1-1/2}

Whereas the exponents are referred to the stoichiometric coefficients in the chemical reaction. Moreover, in table A-28 (Cengel's thermodynamics) the natural logarithm of the undergoing reaction at 2600 K is 2.801, thus:

K=exp(2.801)=16.46

In such a way, in terms of the change x the equilibrium goes:

16.46=\frac{x}{(3kmol-x)*(2.5kmol-0.5x)^{0.5}} (\frac{5}{13.5kmol-0.5x} )^{-0.5}

Hence, solving for x:

x=2.754kmol

Thus, the moles at equilibrium:

n_{CO}=3-2.754=0.246kmol\\n_{O_2}=2.5-0.5(2.754)=1.123kmol\\n_{CO_2}=x=2.754kmol\\n_{N_2}=8kmol

Finally the compositions:

x_{CO}=\frac{0.246}{0.246+1.123+2.754+8} =0.0203\\\\x_{O_2}=\frac{1.123}{0.246+1.123+2.754+8} =0.0926\\\\x_{CO_2}=\frac{2.754}{0.246+1.123+2.754+8} =0.227\\\\x_{N_2}=\frac{8}{0.246+1.123+2.754+8} =0.660

Best regards.

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When you accelerate, the size of the front tire patch becomes____
vekshin1

Answer:

Larger

Explanation:

When a vehicle is accelerated, the weight of the vehicle and the driver is transferred to the front of the  rear of the car.

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At a certain college, 30% of the students major in engineering, 20% play club sports, and 10% both major in engineering and play
hodyreva [135]

At a certain college, 30% of the students major in engineering, 20% play club sports, and 10% both major in engineering and play club sports. A student is selected at random.

a) What is the probability that the student is majoring in engineering?

b) What is the probability that the student plays club sports?

c) Given that the student is majoring in engineering, what is the probability that the

student plays club sports?

d) Given that the student plays club sports, what is the probability that the student is

majoring in engineering?

e) Given that the student is majoring in engineering, what is the probability that the

student does not play club sports?

f) Given that the student plays club sports, what is the probability that the student is not

majoring in engineering?

Answer and Explanation

The venn diagram for the question is in the attachment.

Percentage majoring in engineering = 30% = 0.3

Percentage that plays club sport = 20% = 0.2

Percentage that major in engineering and play sport = 10% = 0.1

Percentage majoring in engineering & do not play club sport = 30 - 10 = 20% = 0.2

Percentage that plays club sport & do not major in engineering = 20 - 10 = 10% = 0.1

Total percentage = 100%

a) probability that student is majoring in Engineering P(E) = 30/100 = 0.3

b) probability that student plays club sport = 20/100 P(S) = 0.2

c) probability that the

student plays club sport given that the student is majoring in engineering, P(S|E) = (P(E and S))/(P(E))

P(E and S) = 10/100 = 0.1, P(E) = 0.3

P(S|E) = 0.1/0.3 = 0.3333

d) probability that the

student is majoring in engineering given that the student plays club sport, P(E|S) = (P(S and E))/(P(S))

P(S and E) = 10/100 = 0.1, P(S) = 0.2

P(E|S) = 0.1/0.2 = 0.5

e) probability that the

student does not play club sport given that the student is majoring in engineering, P(S'|E) = (P(E and S'))/(P(E))

P(E and S') = 20/100 = 0.2, P(E) = 0.3

P(S'|E) = 0.2/0.3 = 0.667

f) probability that the

student is not majoring in engineering given that the student plays club sport, P(E'|S) = (P(S and E'))/(P(S))

P(S and E') = 10/100 = 0.1, P(S) = 0.2

P(E|S) = 0.1/0.2 = 0.5

5 0
3 years ago
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