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Lecture 15 – Relative Motion Analysis: Velocity
BNG 202 – Biomechanics II Lecture 15 – Relative Motion Analysis: Velocity Overall notes: Control with UV exposure (cell spreading) Instructor: Sudhir Khetan, Ph.D. May 3, 2013
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Types of rigid body motion
Kinematically speaking… Translation Orientation of AB constant Rotation All particles rotate about fixed axis General Plane Motion (both) Combination of both types of motion B A B A B A B A focus of today!
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Kinematics of translation
Position Velocity Acceleration True for all points in R.B. (follows particle kinematics) B A y rB rA x A simpler way of saying this rb/a = constant (since it is a rigid body) Simplified case of our relative motion of particles discussion – this situation same as cars driving side-by-side at same speed example fixed in the body
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Relative motion analysis: velocity
Transl. & Rotation (General Plane Motion) Position Velocity (time deriv) Let’s say motion of A is known We would like to find motion of B and (ω is rotation of member about A) A B drA dθ y rB/A rB/A (new) drA drB/A drB rA rB x translation rotation why is this? where
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Review of cross products
See Chapter 4 of your statics text for full details or
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Example Problem If the block at C is moving downward at 4 ft/s, determine the angular velocity of bar AB at the instant shown. (F16-58, 2 rad/s) Strategy: In beginning of the solution (“data” section should just be the sketch of the setup), what other information do we know about the components?
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Example Problem If rod AB slides along the horizontal slot with a velocity of 60 ft/s, determine the angular velocity of link BC at the instant shown. (F16-11, 48 rad/s)
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