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Oksana_A [137]
3 years ago
6

A force of 16,000 will cause a 1 1 bar of magnesium to stretch from 10 to 10.036 . Calculate the modulus of elasticity in . (Ent

er your answer to three significant figures.)
Engineering
1 answer:
Bad White [126]3 years ago
5 0

The modulus of elasticity is 44.4GPa

E<u>xplanation:</u>

Given

original length L1=10cm

New length L2=10.036 cm

Force F=16000N

dimensions\ of\ the\ bar\ is\ 1 cm\times1cm\\Area=1cm\times1cm=1cm^2=0.0001m^2

Stress of the bar σ=Force/Area

=16000/0.0001=16\times 10^7N/m^2

Change in length ΔL=L2-L1=10.036-10=0.036 cm

Strain is obtained by dividing the change in length by original length

Strain ε=ΔL/L1

=0.036/10=0.0036

Modulus of elasticity=stress/strain

=σ/ε

=16\times10^7/0.0036\\=4.44\times10^\ 10Pa

=44.4GPa

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8 0
2 years ago
Steam enters a turbine at 120 bar, 508oC. At the exit, the pressure and quality are 50 kPa and 0.912, respectively. Determine th
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Answer:

The turbine produces <u>955.53 KW</u> power.

Explanation:

Taking the turbine as a system. Applying Law of Conservation of Energy:

m(h₁ - h₂) - Heat Loss = P

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m = mass flow rate of steam = 1.31 kg/s

h₁ = enthalpy at state 1 (120 bar and 508°C)

h₂ = enthalpy at state 2 (50 KPa and x = 0.912)

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At,

T = 508°C

P = 120 bar = 12000 KPa = 12 MPa

we find that steam is in super-heated state with enthalpy:

Due to unavailibility of values in chart we approximate the state to 500° C and 12.5 MPa:

h₁ = 3343.6 KJ/kg

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From saturated steam table:

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5 0
3 years ago
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Aleksandr-060686 [28]

Answer:

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