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Paul [167]
3 years ago
10

A structural component in the form of a wide plate is to be fabricated from a steel alloy that has a plane strain fracture tough

ness of and a yield strength of 1400 MPa (205,000 psi). The flaw size resolution limit of the flaw detection apparatus is 4.0 mm (0.16 in.). If the design stress is one half of the yield strength and the value of Y is 1.0, determine whether or not a critical flaw for this plate is subject to detection.
Engineering
1 answer:
sp2606 [1]3 years ago
5 0

Answer:

Not subject to detection

Explanation:

Assuming the value of strain fracture toughness is 77 Mpa \sqrt m

The design stress is half hence \sigma=0.5\times 1400=700 Mpa

Critical flaw size, a_c=\frac {1}{\pi}(\frac {K_{1c}}{Y/sigma})^{2}

Where Y is dimensionless parameter, \sigma is applied stress, K_{1c} is plane strain fracture toughness, a_c is critical length of surface crack

a_c=\frac {1}{\pi}(\frac {77}{1*700})^{2}= 0.0038515496\approx 0.00385m

The critical length of surface crack is therefore 3.85 mm, which is less than detection apparatus size given as 4 mm

Since the critical flaw size is less than the resolution limit of flaw detection apparatus, the critical flaw for this plate is not subjected to detection.

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Answer:

A)W'/m = 311 KJ/kg

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Dividing through by m, we have;

(Q'/m) - (W'/m) + (h1 - h2) = 0

Rearranging, we have;

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T1 is initial temperature

T2 is exit temperature

We are given;

Q'/m = -30 kj/kg (negative because it leaves the turbine)

T1 = 980 k

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Plugging in the relevant values;

W'/m = -30 + 1.1(980 - 670)

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B) The Entropy produced from the entropy balance equation in a control volume is given by the formula;

(Q'/T_boundary) + m(s1 - s2) + σ'_gen = 0

Dividing through by m gives;

((Q'/m)/T_boundary) + (s1 - s2) + σ'_gen/m = 0

Rearranging, we have;

σ'_gen/m = -((Q'/m)/T_boundary) + (s2 - s1)

Under the conditions given in the question, this transforms normally to;

σ'_gen/m = -((Q'/m)/T_boundary) - c_p•In(T2/T1) - R•In(p2/p1)

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We are given;

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σ'_gen/m = 0.0952 + 0.4183 + 0.3979

σ'_gen/m = 0.9113 KJ/kg.k

6 0
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