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Nina [5.8K]
3 years ago
8

3 Water within a piston–cylinder assembly, initially at 10 lbf/in.2 , 500°F, undergoes an internally reversible process to 80 lb

f/in.2 , 800°F, during which the temperature varies linearly with specific entropy. For the water, determine the work and heat transfer, each in Btu/lb. Neglect kinetic and potential energy effects.
Physics
1 answer:
Goryan [66]3 years ago
6 0

Answer:

109.779BTU/lbm and 220.179BTU/lbm

Explanation:

We have the values of Pressure and Temperature,

P_1 = 10psi\\T_1 = 500\°F\\P_2 = 80psi\\T_2 = 800\°F

At the tables, this conditions are for enthalpy and specific energy,

s_1=1.9693BTU/lbm.R\\s_2=1.8704BTU/lbm.R\\u_1=1182.2BTU/lbm\\u_2=1292.6BTU/lbm

We calculate now the heat transfer for the system,

q_{1-2}=\frac{T_1+T_2}{2}(s_1-s_2)

q_{1-2}=\frac{(500+460)(800+460)}{2}(1.9693-1.8704)

q_{1-2}=109.779BTU/lbm

We can calculate now the work transfer given by,

w=q-\Delta u

w= 109.779-(1182.2-1292.6)

w=220.179BTU/lbm

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Someone stuck a piece of chewing gum on the outer edge of a blade on a ceiling fan. The radius (r) of where the gum is from the
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2 years ago
A uniform disk with a mass of 5.0 kg and diameter 30 cm rotates on a frictionless fixed axis through its center and perpendicula
Marina86 [1]

Answer:\alpha =10.66 rad/s^2

Explanation:

Given

mass of disk m=5 kg

diameter of disc d=30 cm

Force applied F=4 N

Now this force will Produce  a  torque of magnitude

T=F\cdot r

T=4\dot 0.15

T=0.6 N-m

And Torque is given Product of moment of inertia and angular acceleration (\alpha )

T=I\cdot \alpha

Moment of inertia for Disc I= \frac{Mr^2}{2}

I=0.05625 kg-m^2

0.6=0.05625\cdot \alpha

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3 0
3 years ago
a force of 5 N extends a spring of natural length 0.5m by 0.01, what will be the length of the spring when the applied force is
vova2212 [387]

Answer:

L_new =L+x^2  = L_new = 0.54_m.

Explanation:

Given data:

Force in the first case,  

F_1 = 5N

Force in the second case,  

F_2 = 20 N

Natural length of spring,  

L= 0.5

Extension in the first case,  

x_1 = 0.01m

Let the force constant of the spring be k.

Thus,

F_1=kx_1

5 = k × 0.01  

⇒ k = 500 N/m.

The extension in the spring in the second case can be given as,

F_2=kx_2

20 = 500x_2

⇒ x_2 = 0.04 m.

Thus, the effective length of the spring would be,

L_new =L+x^2

L_new = 0.5+0.04

L_new = 0.54_m.

5 0
3 years ago
Two blocks, with masses M2>M1, are connected by ropes. You pull to the right on a second rope, with external force "T1".The b
Gre4nikov [31]

Answer:

(M_1 + M_2) a > M_2 a

Becuase M_1 +M_2> M_2

So then we can conclude that:

T_1 > T_2

And that makes sense since the force T_1 needs to accelerate the two masses and T_2 just need to accelerate M_2.

So the best option for this case would be:

a. T1 > T2

See explanation below.

Explanation:

For this case we consider the system as shown on the figure attached.

Since the system is connected the acceleration for both masses are equal, that is a_{M_1}= a_{M_2} = a

From the second Law of Newthon we have that the force applied for the mass M_2 is F_{M_2}= M_2 a and we know that the force acting on the x axis for the mass 2 is F_{M_2}= T_2 so then we have that T_2= M_2 a

Now when we consider the system of M_1 +M_2 as a whole mass, this system have the same acceleration a and on this case we will see that the only force acting on the entire system would be T_1 and then by the second law of Newton we have that:

F_{M_1 +M_2} = T_1 = (M_1 +M_2) a

And then if we compare T_1 and T_2 we see that :

(M_1 + M_2) a > M_2 a

Becuase M_1 +M_2> M_2

So then we can conclude that:

T_1 > T_2

And that makes sense since the force T_1 needs to accelerate the two masses and T_2 just need to accelerate M_2.

So the best option for this case would be:

a. T1 > T2

6 0
3 years ago
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