rdlc data matrix

rdlc data matrix

rdlc data matrix

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For example, Earth spins on its axis with no external torques Its angular momentum is constant Thus, Earth s angular momentum is conserved As a result, the length of a day does not change A spinning ice-skater also demonstrates conservation of angular momentum Figure 9-11a shows an ice-skater spinning with his arms extended When he pulls in his arms, as shown in Figure 9-11b, he begins spinning faster Without an external torque, his angular momentum does not change; that is, L I is constant Thus, the ice-skater s increased angular velocity must be accompanied by a decreased moment of inertia By pulling his arms close to his body, the ice-skater brings more mass closer to the axis of rotation, thereby decreasing the radius of rotation and decreasing his moment of inertia You can calculate changes in angular velocity using the law of conservation of angular momentum Li thus, Ii

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f you observed the movement of a golf ball being hit from a tee, a frog hopping, or a free throw being shot with a basketball, you would notice that all of these objects move through the air along similar paths, as do baseballs, arrows, and bullets Each path is a curve that moves upward for a distance, and then, after a time, turns and moves downward for some distance You may be familiar with this curve, called a parabola, from math class An object shot through the air is called a projectile A projectile can be a football, a bullet, or a drop of water After a projectile is launched, what forces are exerted on the projectile You can draw a free-body diagram of a launched projectile and identify all the forces that are acting on it No matter what the object is, after a projectile has been given an initial thrust, if you ignore air resistance, it moves through the air only under the force of gravity The force of gravity is what causes the object to curve downward in a parabolic flight path Its path through space is called its trajectory If you know the force of the initial thrust on a projectile, you can calculate its trajectory

Recognize that the vertical and horizontal motions of a projectile are independent Relate the height, time in the air, and initial vertical velocity of a projectile using its vertical motion, and then determine the range using the horizontal motion Explain how the trajectory of a projectile depends upon the frame of reference from which it is observed

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Think about two softball players warming up for a game, tossing a ball back and forth What does the path of the ball through the air look like It looks like a parabola, as you just learned Imagine that you are standing directly behind one of the players and you are watching the softball as it is being tossed What would the motion of the ball look like You would see it go up and back down, just like any object that is tossed straight up in the air If you were watching the softball from a hot-air balloon high above the field, what motion would you see then You would see the ball move from one player to the other at a constant speed, just like any object that is given an initial horizontal velocity, such as a hockey puck sliding across ice The motion of projectiles is a combination of these two motions Why do projectiles behave in this way After a softball leaves a player s hand, what forces are exerted on the ball If you ignore air resistance, there are no contact forces on the ball There is only the field force of gravity in the downward direction How does this affect the ball s motion Gravity causes the ball to have a downward acceleration Figure 6-1 shows the trajectories of two softballs One was dropped and the other was given an initial horizontal velocity of 20 m/s What is similar about the two paths Look at their vertical positions During each flash from the strobe light, the heights of the two softballs are the same Because the change in vertical position is the same for both, their average vertical velocities during each interval are also the same The increasingly large distance traveled vertically by the softballs, from one time interval to the next, shows that they are accelerated downward due to the force of gravity Notice that the horizontal motion of the launched ball does not affect its vertical motion A projectile launched horizontally has no initial vertical velocity Therefore, its vertical motion is like that of an object dropped from rest The downward velocity increases regularly because of the acceleration due to gravity.