Machine Design II and Gears Quiz

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What is the purpose of mechanical drives?

Mechanical drives are intended to transmit power over a certain distance.

What are the three types of mechanical drives mentioned?

Belt drive (friction), chain drive (engagement), and gears (engagement).

What is the advantage of gear drives?

Gear drives transmit power by means of successive engagement of teeth, resulting in a constant velocity ratio.

What is the center distance between gears in gear drives?

<p>The center distance between the gears in gear drives is small, resulting in a compact construction.</p> Signup and view all the answers

What provision can be made in the gearbox of gear drives?

<p>A provision can be made in the gearbox for gear shifting, thus changing the velocity ratio over a wide range.</p> Signup and view all the answers

What are the salient features that dictate a selection of explicit/implicit time integration schemes?

<p>The salient features that dictate a selection of explicit/implicit time integration schemes are stability, accuracy, and computational efficiency.</p> Signup and view all the answers

Obtain expressions for order of accuracies in space and time with the help of Taylor series expansions.

<p>To obtain expressions for order of accuracies in space and time with the help of Taylor series expansions, the Taylor series expansion of the discretized equation can be used to determine the leading order terms in the error.</p> Signup and view all the answers

Why are indirect methods used to solve a system of linear equations in CFD?

<p>Indirect methods are used to solve a system of linear equations in CFD because they are typically more computationally efficient and robust than direct methods for large-scale systems.</p> Signup and view all the answers

Provide the expressions for Jacobi-iteration and Gauss-Seidel to compute an update of O variable.

<p>The expressions for Jacobi-iteration and Gauss-Seidel to compute an update of O variable are: Jacobi-iteration: $O^{(k+1)}<em>{i,j} = \frac{1}{4}(O^{(k)}</em>{i+1,j} + O^{(k)}<em>{i-1,j} + O^{(k)}</em>{i,j+1} + O^{(k)}<em>{i,j-1})$ Gauss-Seidel: $O^{(k+1)}</em>{i,j} = \frac{1}{4}(O^{(k)}<em>{i+1,j} + O^{(k+1)}</em>{i-1,j} + O^{(k)}<em>{i,j+1} + O^{(k+1)}</em>{i,j-1})$</p> Signup and view all the answers

Among Jacobi-iteration, Gauss-Seidel and Gauss-Seidel successive over-relaxation (SOR) solvers, which is expected to perform fastest?

<p>Among Jacobi-iteration, Gauss-Seidel and Gauss-Seidel successive over-relaxation (SOR) solvers, Gauss-Seidel is expected to perform fastest.</p> Signup and view all the answers

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