<< Click to Display Table of Contents >> Navigation: Getting Started Tutorials - MechDesigner > Tutorial 13: Forces: Introduction > Step 13.1B: Slider |
This topic uses the Force Vectors: Calculate and Force Vectors : Display tools with a Slider.
•Slider = Part + Slide-Joint + Motion-Dimension FB.
Note:
Motions for this Step: Motions for Tutorial13-1B Download the ZIP file, extract the MTD.
Use MotionDesigner > Open and Append to load the motions into MotionDesigner.
Position of a Line in a Part |
The top image shows the Slider in the Part-Editor.
The bottom image shows the Slider.
Mass of the Slider
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4x Point in a Slide-Joint |
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Schematic- Linear Slide-Block and Slide-Rail. |
Note: This is a schematic of a typical Linear Slider Rail with a Slide Block, that you might use in a machine design. 1, 2, 3, and 4 - in the image - are approximately equivalent to the start-Points and end-Points of the two Lines in a Slide-Joint In your model you should make sure that the Points (1,2,3,4) and the Lines in the Slide-Joint have the length equal to the length of the Slide-Rail and Sliding-Block. |
1.Enable Force toolbar > Force Vectors : Calculate - the icon is the same as the icon to the left. |
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2.Enable Force toolbar > Force Vectors : Display - the icon is the same as the icon to the left. |
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If a minimum of one Part has Mass, we display for you the Force Vectors. The Force Vectors show the direction, magnitude, and location of each Force. Note: Click the Force and Torque Vector Scale buttons to increase or decrease the length of the Force Vectors. The buttons are below the graphic-area, in the middle of the Feedback Area.
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When the Slider moves along the Slide-Joint at Constant-Velocity, the Inertia-Forces are zero. Also, as the Slider is not rotating, the Coriolis-Force and Centrifugal-Force are zero. |
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Consider the Forces that act on the Sliding-Part. •Gravitational-Force: The Slider has a Mass of 1kg. Thus, there is a Gravitational Force = 9.81N. This force vector is not shown. •Inertia-Force: It is stationary (or moving at a constant-velocity). Thus, the Inertia Force = 0N The Gravitational Force must be put into equilibrium by reaction forces that act on the Slider. There are two force-vectors that act upwards that are equal to 4.90N. They ACT ON the Slider. These two Force Vectors are equal because the mass is above the mid-Point of the Slider, and the Slide-Joint is horizontal. |
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Consider the Forces that act on the Base-Part. Refer to the dimensions and point numbers in the image at the top of this topic. The total force acting on the Slider (by the Base-Part) is = 9.81N. Summation of Moments, about Point :
Summation of Vertical Forces:
These Force Vectors ACT ON the Base-Part, from of the mass of the Slider and its Gravitational Force. |
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The Force Vectors on the Base-Part as the Slider moves along it with Constant-Velocity. The forces would be uniformly distributed along the Lines in the two Parts. However, in MechDesigner, the Forces Vectors are at the start-Points and end-Points at the ends Lines in the Slide-Joint. |
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Slider Forces - with Constant-Velocity
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Note: Edit menu > Machine Settings > Cycling Parameters > Cycles/Min to 300. Link the Motion FB to the ConstAcc motion. The acceleration of the Slider is 10m/s/s. |
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Consider the Force Vectors that act on the Sliding-Part.
Summation of Horizontal Forces
These force vectors must be balanced by the reaction force acting on the sliding-part. Summation of Moments Point
Summation of Vertical Forces ( ↑+ve)
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Consider the Force Vectors that act on the Base-Part. The total force acting upwards by the Base-Part on the Slider is 9.81N. Summation of Moments at Point
Summation of Vertical Forces
These force vectors ACT ON the Base-Part. |
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