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tangare [24]
3 years ago
8

Heat is applied to a rigid tank containing water initially at 200C, with a quality of 0.25, until the pressure reaches 8 MPa. De

termine the amount of heat added. Draw this process on a T-v diagram with respect to the saturation curve. For full credit this sketch of the process must accurately represent the process

Engineering
1 answer:
creativ13 [48]3 years ago
3 0

Answer:1747.53KJ/kg

Explanation:

Given data

Initial Temprature\left ( T_i\right )=200^{\circ}

Quality\left ( \chi\right )=0.25

Final pressure\left ( P_2\right )=8MPa

Given tank is rigid therefore specific Volume remains same

now calculating properties at 200^{\circ}

\nu _f=0.001156m^3/kg

\nu {fg}=0.126434m^3/kg

h_f=852.26KJ/kg

h_{fg}=1939.8KJ/kg

Now Specific volume of steam at 200^{\circ}

\nu _1=\nu _f+\chi \times \nu {fg}

\nu _1=0.001156+0.25\times 0.126434

\nu _1=0.03276m^3/kg

h_1=h_f+\chi \times h_{fg}

h_1=852.26+0.25\times 1939.8

h_1=1337.21 KJ/kg

Now \nu_1=\nu_2

0.03276=\nu_2

At 8 MPa and \nu =0.03276m^3/kg

\nu _g=0.02356

Since \nu _2\ is\ greater\ than \nu _g

therefore final state of steam is superheated at T=381^{\circ}

at this state h_2=3084.74 KJ/kg(obtained from steam table)

Therefore heat added

Q=h_2-h_1=3084.74-1337.21=1747.53 KJ/kg

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For some metal alloy, a true stress of 345 MPa (50040 psi) produces a plastic true strain of 0.02. How much will a specimen of t
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Complete Question

For some metal alloy, a true stress of 345 MPa (50040 psi) produces a plastic true strain of 0.02. How much will a specimen of this material elongate when a true stress of 411 MPa (59610 psi) is applied if the original length is 470 mm (18.50 in.)?Assume a value of 0.22 for the strain-hardening exponent, n.

Answer:

The elongation is =21.29mm

Explanation:

In order to gain a good understanding of this solution let define some terms

True Stress

       A true stress can be defined as the quotient obtained when instantaneous applied load is divided by instantaneous cross-sectional area of a material it can be denoted as \sigma_T.

True Strain

     A true strain can be defined as the value obtained when the natural logarithm quotient of instantaneous gauge length divided by original gauge length of a material is being bend out of shape by a uni-axial force. it can be denoted as \epsilon_T.

The mathematical relation between stress to strain on the plastic region of deformation is

              \sigma _T =K\epsilon^n_T

Where K is a constant

          n is known as the strain hardening exponent

           This constant K can be obtained as follows

                        K = \frac{\sigma_T}{(\epsilon_T)^n}

No substituting  345MPa \ for  \ \sigma_T, \ 0.02 \ for \ \epsilon_T , \ and  \ 0.22 \ for  \ n from the question we have

                     K = \frac{345}{(0.02)^{0.22}}

                          = 815.82MPa

Making \epsilon_T the subject from the equation above

              \epsilon_T = (\frac{\sigma_T}{K} )^{\frac{1}{n} }

Substituting \ 411MPa \ for \ \sigma_T \ 815.82MPa \ for \ K  \ and  \  0.22 \ for \ n

       \epsilon_T = (\frac{411MPa}{815.82MPa} )^{\frac{1}{0.22} }

            =0.0443

       

From the definition we mentioned instantaneous length and this can be  obtained mathematically as follows

           l_i = l_o e^{\epsilon_T}

Where

       l_i is the instantaneous length

      l_o is the original length

Substituting  \ 470mm \ for \ l_o \ and \ 0.0443 \ for  \ \epsilon_T

             l_i = 470 * e^{0.0443}

                =491.28mm

We can also obtain the elongated length mathematically as follows

            Elongated \ Length =l_i - l_o

Substituting \ 470mm \ for l_o and \ 491.28 \ for \ l_i

          Elongated \ Length = 491.28 - 470

                                       =21.29mm

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Answer:

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