To determine the fraction of eutectoid ferrite, we can use the lever rule from phase diagrams. The lever rule states that the fraction of a phase in a two-phase region is given by: \[ f_{\alpha} = \frac{C_{\beta} - C_0}{C_{\beta} - C_{\alpha}}, \] where: - \( f_{\alpha} \) is the fraction of eutectoid ferrite,
- \( C_0 \) is the composition of the specimen, which is 0.7 weight % carbon,
- \( C_{\alpha} \) is the composition of ferrite, which is 0.022 weight % carbon,
- \( C_{\beta} \) is the composition of cementite, which is 6.67 weight % carbon.
Now, substituting the values into the equation: \[ f_{\alpha} = \frac{6.67 - 0.7}{6.67 - 0.022} = 0.74. \] Thus, the fraction of eutectoid ferrite lies between 0.72 and 0.76. This is the portion of the steel that is in the eutectoid ferrite phase after cooling below the eutectoid temperature.
A simply supported beam \( AB \) of span \( L \) is shown in the figure. A moment \( M \) is applied at point \( C \). The magnitude of the reaction force at point A is:

A through hole of 10 mm diameter is to be drilled in a mild steel plate of 30 mm thickness. The selected spindle speed and feed for drilling hole are 600 revolutions per minute (RPM) and 0.3 mm/rev, respectively. Take initial approach and breakthrough distances as 3 mm each. The total time (in minute) for drilling one hole is ______. (Rounded off to two decimal places)
In a cold rolling process without front and back tensions, the required minimum coefficient of friction is 0.04. Assume large rolls. If the draft is doubled and roll diameters are halved, then the required minimum coefficient of friction is ___________. (Rounded off to two decimal places)