Step 1: Understanding the factors affecting grain growth.
- A low deposition rate allows for better diffusion of the atoms on the substrate surface, which leads to the formation of larger grains.
- A high substrate temperature promotes atomic mobility, allowing atoms to settle in a more stable configuration, which also favors the growth of larger grains.
Step 2: Analyzing the options.
- Option (A) with a low deposition rate and low substrate temperature will result in small grains because the atoms do not have enough energy to diffuse and grow large grains.
- Option (B) with a low deposition rate and high substrate temperature favors the formation of larger grains due to enhanced diffusion and atomic mobility.
- Option (C) with a high deposition rate and low substrate temperature will lead to small grains because the fast deposition limits atomic mobility, preventing large grains from forming.
- Option (D) with a high deposition rate and high substrate temperature might lead to some larger grains, but the fast deposition rate inhibits grain growth.
Step 3: Conclusion.
The correct condition for the formation of larger grains is low deposition rate and high substrate temperature. The answer is (B).
Final Answer: (B) Low deposition rate and high substrate temperature
Potato slices weighing 50 kg is dried from 60% moisture content (wet basis) to 5% moisture content (dry basis). The amount of dried potato slices obtained (in kg) is ............ (Answer in integer)
Two Carnot heat engines (E1 and E2) are operating in series as shown in the figure. Engine E1 receives heat from a reservoir at \(T_H = 1600 \, {K}\) and does work \(W_1\). Engine E2 receives heat from an intermediate reservoir at \(T\), does work \(W_2\), and rejects heat to a reservoir at \(T_L = 400 \, {K}\). Both the engines have identical thermal efficiencies. The temperature \(T\) (in K) of the intermediate reservoir is ........ (answer in integer). 
A bar of length \( L = 1 \, {m} \) is fixed at one end. Before heating its free end has a gap of \( \delta = 0.1 \, {mm} \) from a rigid wall as shown in the figure. Now the bar is heated resulting in a uniform temperature rise of \( 10^\circ {C} \). The coefficient of linear thermal expansion of the material is \( 20 \times 10^{-6} / \degree C \) and the Young’s modulus of elasticity is 100 GPa. Assume that the material properties do not change with temperature.
The magnitude of the resulting axial stress on the bar is .......... MPa (in integer). 
A massless cantilever beam, with a tip mass \( m \) of 10 kg, is modeled as an equivalent spring-mass system as shown in the figure. The beam is of length \( L = 1 \, {m} \), with a circular cross-section of diameter \( d = 20 \, {mm} \). The Young’s modulus of the beam material is 200 GPa.
The natural frequency of the spring-mass system is ............ Hz (rounded off to two decimal places).
A simply-supported beam has a circular cross-section with a diameter of 20 mm, area of 314.2 mm\(^2\), area moment of inertia of 7854 mm\(^4\), and a length \( L \) of 4 m. A point load \( P = 100 \, {N} \) acts at the center and an axial load \( Q = 20 \, {kN} \) acts through the centroidal axis as shown in the figure.
The magnitude of the offset between the neutral axis and the centroidal axis, at \( L/2 \) from the left, is ............ mm (rounded off to one decimal place).