1 It is possible to obtain the fulcrum reaction force and sectional force of the static rigid frame, and to be able to draw a sectional force diagram.
2 Be able to draw a line of influence that is statically determined.
3 In a static truss, the fulcrum reaction force and member force can be obtained, and the line of influence can be drawn.
4 Able to perform calculations using Hooke's law and stress and strain.
5 Able to calculate cross-sectional quantities such as cross-sectional moment of inertia.
Outline:
This lecture is a continuation of the 2nd year Basic Structural Mechanics. First, we will learn about concepts such as stress and strain and how to calculate cross-sectional properties such as moment of inertia. In addition, students will learn how to think about and calculate cross-sectional forces for structures that model actual structures such as beams, trusses, and rigid frames. In order to deepen understanding, we plan to conduct exercises during class.
Style:
Classes are basically written on the blackboard. You may need to explain content that is not included in the textbook, so please write down what you have written on the board in your notebook.
Notice:
In class, we explain as many example problems as possible, and practice problems are given as homework as necessary. For examples and homework, please use paper and a pencil and try to understand the contents while thinking enough in your head. Since the amount of calculation will increase, please carefully transform the formula properly so as not to make a mistake.
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Theme |
Goals |
1st Semester |
1st Quarter |
1st |
Sectional force diagram of static rigid frame |
Able to understand the types of static rigid frame and find the fulcrum reaction force and sectional force.
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2nd |
Sectional force diagram of static rigid frame |
Able tocalculate the fulcrum reaction force and section force of a static rigid frame, and draw a section force diagram.
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3rd |
Sectional force diagram of static rigid frame |
Able tocalculate the fulcrum reaction force and section force of a static rigid frame, and draw a section force diagram.
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4th |
Influence line of statically determined beam |
A function of the line of influence of the statically determined beam can be calculated and the line of influence can be drawn.
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5th |
Influence line of statically determined beam |
A function of the line of influence of the statically determined beam can be calculated and the line of influence can be drawn.
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6th |
Influence line of statically determined beam |
A function of the line of influence of the statically determined beam can be calculated and the line of influence can be drawn.
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7th |
Influence line of statically determined beam |
The line of influence value can be used to calculate the fulcrum reaction force and sectional force of a statically defined beam.
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8th |
Midterm exam |
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2nd Quarter |
9th |
Member force of static truss |
Understand the types of trusses and their stability and instability.
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10th |
Member force of static truss |
The member force of a statically determinant truss can be obtained using the nodal method.
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11th |
Member force of static truss |
Member forces of statically deterministic trusses can be obtained using the nodal method.
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12th |
Member force of static truss |
Member forces of statically deterministic trusses can be obtained using the nodal method.
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13th |
Member force of static truss |
The member force of a statically determinate truss can be obtained using the section method.
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14th |
Member force of static truss |
The member force of a statically determinate truss can be obtained using the section method.
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15th |
Final exam |
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16th |
Answer return |
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2nd Semester |
3rd Quarter |
1st |
Static truss line of influence |
Able to draw the line of influence of a static truss.
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2nd |
Static truss line of influence |
Able to draw the line of influence of a static truss.
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3rd |
Static truss line of influence |
Able to draw the line of influence of a static truss.
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4th |
Stress and Strain |
Able to understand stress, strain, elastic modulus, and Poisson's ratio.
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5th |
Stress and Strain |
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6th |
Stress and Strain |
Able to obtain the elongation and axial force of a member using Hooke's law and the concept of stress and strain.
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7th |
Stress and strain |
Hooke's law and the concept of stress and strain can be used to obtain the elongation and axial force of a member.
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8th |
late midterm exam |
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4th Quarter |
9th |
Cross Sectional Quantities |
Understand the bending stress and neutral axis of beams.
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10th |
Cross Sectional Quantities |
Able to understand the primary moment of cross section and the centroid, and determine the position of the centroid.
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11th |
Sectional Quantities |
Able to understand geometrical moment of inertia and section modulus.
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12th |
Sectional Quantities |
Able to obtain the geometrical moment of inertia of a simple figure.
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13th |
Sectional Quantities |
Able to obtain the moment of inertia of a collective figure.
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14th |
Sectional Quantities |
Able to obtain the moment of inertia of a group of figures.
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15th |
Year end exam |
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16th |
Answer return |
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