Notes: Tuesday Oct. 8, 2012 Topic: Dynamic Equilibrium and Vectors EQ: How can we describe the rope example from yesterday using drawings?

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Presentation transcript:

Notes: Tuesday Oct. 8, 2012 Topic: Dynamic Equilibrium and Vectors EQ: How can we describe the rope example from yesterday using drawings?

Dynamic Equilibrium An object moving at constant speed in a straight-line path is also in a state of equilibrium. Once in motion, if there is no net force to change the state of motion, it is in equilibrium

When the push on the desk is the same as the force of friction between the desk and the floor, the net force is zero and the desk slides at an unchanging speed. If the desk moves steadily at constant speed, without change in its motion, it is in equilibrium

think! An airplane flies horizontally at constant speed in a straight-line direction. Its state of motion is unchanging. In other words, it is in equilibrium. Two horizontal forces act on the plane. One is the thrust of the propeller that pulls it forward. The other is the force of air resistance (air friction) that acts in the opposite direction. Which force is greater?

The sum of two or more vectors is called their resultant. Combining vectors is quite simple when they are parallel : If they are in the same direction, they add. If they are in opposite directions, they subtract.

The Parallelogram Rule To find the resultant of nonparallel vectors, we use the parallelogram rule. Consider two vectors at right angles to each other, as shown below. The constructed parallelogram in this special case is a rectangle. The diagonal is the resultant R.

Notice how the tension vectors form a parallelogram in which the resultant R is vertical. Applying the Parallelogram Rule

As the angle between the ropes increases, tension increases so that the resultant (dashed-line vector) remains at 300 N upward, which is required to support 300-N Nellie. Applying the Parallelogram Rule

When the ropes supporting Nellie are at different angles to the vertical, the tensions in the two ropes are unequal. By the parallelogram rule, we see that the right rope bears most of the load and has the greater tension. Applying the Parallelogram Rule

think! Consider what would happen if you suspended a 10-N object midway along a very tight, horizontally stretched guitar string. Is it possible for the string to remain horizontal without a slight sag at the point of suspension?