Reason for the spiral curve is a useful easement curve

Question

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Answer 1

Question

Chapter 24, Problem 24.1P

To determine

Reason for the spiral curve is a useful easement curve

Expert Solution & Answer

Explanation of Solution

The spiral curve makes an exceptional easement curve because the radius is reduced to infinity of the curve where the tangent of the curve meets.

The easement of the curve is achieved by the spiral curve when the curvature at the junction of the tangent of a circular curve reduces to the sudden changes.

Conclusion:

The easement of the curve is best provided by the spiral curve due to its decrease in radius.

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Answer 2

Question

Chapter 24, Problem 24.1P

To determine

Reason for the spiral curve is a useful easement curve

Expert Solution & Answer

Explanation of Solution

The spiral curve makes an exceptional easement curve because the radius is reduced to infinity of the curve where the tangent of the curve meets.

The easement of the curve is achieved by the spiral curve when the curvature at the junction of the tangent of a circular curve reduces to the sudden changes.

Conclusion:

The easement of the curve is best provided by the spiral curve due to its decrease in radius.

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Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 3

Question

Chapter 24, Problem 24.1P

To determine

Reason for the spiral curve is a useful easement curve

Expert Solution & Answer

Explanation of Solution

The spiral curve makes an exceptional easement curve because the radius is reduced to infinity of the curve where the tangent of the curve meets.

The easement of the curve is achieved by the spiral curve when the curvature at the junction of the tangent of a circular curve reduces to the sudden changes.

Conclusion:

The easement of the curve is best provided by the spiral curve due to its decrease in radius.

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Answer 4

Question

Chapter 24, Problem 24.1P

To determine

Reason for the spiral curve is a useful easement curve

Expert Solution & Answer

Explanation of Solution

The spiral curve makes an exceptional easement curve because the radius is reduced to infinity of the curve where the tangent of the curve meets.

The easement of the curve is achieved by the spiral curve when the curvature at the junction of the tangent of a circular curve reduces to the sudden changes.

Conclusion:

The easement of the curve is best provided by the spiral curve due to its decrease in radius.

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Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 5

Chapter 24, Problem 24.1P

To determine

Reason for the spiral curve is a useful easement curve

Expert Solution & Answer

Explanation of Solution

The spiral curve makes an exceptional easement curve because the radius is reduced to infinity of the curve where the tangent of the curve meets.

The easement of the curve is achieved by the spiral curve when the curvature at the junction of the tangent of a circular curve reduces to the sudden changes.

Conclusion:

The easement of the curve is best provided by the spiral curve due to its decrease in radius.

Answer 6

Chapter 24, Problem 24.1P

To determine

Reason for the spiral curve is a useful easement curve

Expert Solution & Answer

Explanation of Solution

The spiral curve makes an exceptional easement curve because the radius is reduced to infinity of the curve where the tangent of the curve meets.

The easement of the curve is achieved by the spiral curve when the curvature at the junction of the tangent of a circular curve reduces to the sudden changes.

Conclusion:

The easement of the curve is best provided by the spiral curve due to its decrease in radius.

Answer 7

Chapter 24, Problem 24.1P

To determine

Reason for the spiral curve is a useful easement curve

Answer 8

Expert Solution & Answer

Explanation of Solution

The spiral curve makes an exceptional easement curve because the radius is reduced to infinity of the curve where the tangent of the curve meets.

The easement of the curve is achieved by the spiral curve when the curvature at the junction of the tangent of a circular curve reduces to the sudden changes.

Conclusion:

The easement of the curve is best provided by the spiral curve due to its decrease in radius.