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matrenka [14]
3 years ago
5

Give the approximate temperature at which creep deformation becomes an important consideration for each of the following metals:

Engineering
1 answer:
IrinaVladis [17]3 years ago
8 0

Answer:

The creep temperature for different materials is as follows.

A. <u>Nickel :- </u>T_{c} = 690.4 K

B. <u>Copper :-  </u>T_{c} = 542.8 K

C.<u> Iron :-</u>T_{c} = 723.6 K

D.<u> Tungsten :-</u>T_{c} = 1469.2 K

E. <u>Lead :- </u>T_{c} = 240.2 K

F. <u>Aluminium :- </u>T_{c} = 373.2 K

Explanation:

Creep is the slow plastic deformation occur at high elevated temperature.

The approximate temperature for different metals is as follows at which creep becomes considerable.

A. <u>Nickel :-</u>  The relation between melting temperature & creep temperature is given by the formula.

T_{c}  = 0.4 T_{m}

The melting temperature of nickel = 1726 K

Creep temperature T_{c} = 0.4 × 1726

T_{c} = 690.4 K

B. <u>Copper :- </u>The relation between melting temperature & creep temperature for copper is given by the formula.

T_{c}  = 0.4 T_{m}

The melting temperature of copper = 1357 K

Creep temperature T_{c} = 0.4  × 1357

T_{c} = 542.8 K

C.<u> Iron :- </u>The relation between melting temperature & creep temperature for iron is given by the formula

T_{c}  = 0.4 T_{m}

The melting temperature of iron = 1809 K

Creep temperature T_{c} = 0.4  × 1809

T_{c} = 723.6 K

D.<u> Tungsten :- </u>The relation between melting temperature & creep temperature for tungsten is given by the formula

T_{c}  = 0.4 T_{m}

The melting temperature of iron = 3673 K

Creep temperature T_{c} = 0.4  × 3673

T_{c} = 1469.2 K

E. <u>Lead :-</u>The relation between melting temperature & creep temperature for lead is given by the formula

T_{c}  = 0.4 T_{m}

The melting temperature of lead = 600.5 K

Creep temperature T_{c} = 0.4  × 600.5

T_{c} = 240.2 K

F. <u>Aluminium :- </u>The relation between melting temperature & creep temperature for aluminium is given by the formula

T_{c}  = 0.4 T_{m}

The melting temperature of lead = 933 K

Creep temperature T_{c} = 0.4  × 933

T_{c} = 373.2 K

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3 years ago
Water vapor at 10bar, 360°C enters a turbine operatingat steady state with a volumetric flow rate of 0.8m3/s and expandsadiabati
Artyom0805 [142]

Answer:

A) W' = 178.568 KW

B) ΔS = 2.6367 KW/k

C) η = 0.3

Explanation:

We are given;

Temperature at state 1;T1 = 360 °C

Temperature at state 2;T2 = 160 °C

Pressure at state 1;P1 = 10 bar

Pressure at State 2;P2 = 1 bar

Volumetric flow rate;V' = 0.8 m³/s

A) From table A-6 attached and by interpolation at temperature of 360°C and Pressure of 10 bar, we have;

Specific volume;v1 = 0.287322 m³/kg

Mass flow rate of water vapour at turbine is defined by the formula;

m' = V'/v1

So; m' = 0.8/0.287322

m' = 2.784 kg/s

Now, From table A-6 attached and by interpolation at state 1 with temperature of 360°C and Pressure of 10 bar, we have;

Specific enthalpy;h1 = 3179.46 KJ/kg

Now, From table A-6 attached and by interpolation at state 2 with temperature of 160°C and Pressure of 1 bar, we have;

Specific enthalpy;h2 = 3115.32 KJ/kg

Now, since stray heat transfer is neglected at turbine, we have;

-W' = m'[(h2 - h1) + ((V2)² - (V1)²)/2 + g(z2 - z1)]

Potential and kinetic energy can be neglected and so we have;

-W' = m'(h2 - h1)

Plugging in relevant values, the work of the turbine is;

W' = -2.784(3115.32 - 3179.46)

W' = 178.568 KW

B) Still From table A-6 attached and by interpolation at state 1 with temperature of 360°C and Pressure of 10 bar, we have;

Specific entropy: s1 = 7.3357 KJ/Kg.k

Still from table A-6 attached and by interpolation at state 2 with temperature of 160°C and Pressure of 1 bar, we have;

Specific entropy; s2 = 8.2828 KJ/kg.k

The amount of entropy produced is defined by;

ΔS = m'(s2 - s1)

ΔS = 2.784(8.2828 - 7.3357)

ΔS = 2.6367 KW/k

C) Still from table A-6 attached and by interpolation at state 2 with s2 = s2s = 8.2828 KJ/kg.k and Pressure of 1 bar, we have;

h2s = 2966.14 KJ/Kg

Energy equation for turbine at ideal process is defined as;

Q' - W' = m'[(h2 - h1) + ((V2)² - (V1)²)/2 + g(z2 - z1)]

Again, Potential and kinetic energy can be neglected and so we have;

-W' = m'(h2s - h1)

W' = -2.784(2966.14 - 3179.46)

W' = 593.88 KW

the isentropic turbine efficiency is defined as;

η = W_actual/W_ideal

η = 178.568/593.88 = 0.3

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Answer:

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(b) 13.963 psia

Explanation:

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height = 28 in * (1 ft/12 in) = 2.33 ft

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The change in pressure = fluid density*acceleration due to gravity*height = 78*32.174*(28/12) = 5855.668 lbm*ft/(s^2 * ft^2) = 5855.668 lbf/ft^2

The we convert from lbf/ft^2 to psi:

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