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uppose that you are in a school bus that is traveling at a velocity of 8 m/s in a positive direction You walk with a velocity of 3 m/s toward the front of the bus If a friend of yours is standing on the side of the road watching the bus with you on it go by, how fast would your friend say that you are moving If the bus is traveling at 8 m/s, this means that the velocity of the bus is 8 m/s, as measured by your friend in a coordinate system fixed to the road When you are standing still, your velocity relative to the road is also 8 m/s, but your velocity relative to the bus is zero Walking at 3 m/s toward the front of the bus means that your velocity is measured relative to the bus The problem can be rephrased as follows: Given the velocity of the bus relative to the road and your velocity relative to the bus, what is your velocity relative to the road A vector representation of this problem is shown in Figure 6-9a After studying it, you will find that your velocity relative to the street is 11 m/s, the sum of 8 m/s and 3 m/s Suppose that you now walk at the same speed toward the rear of the bus What would be your velocity relative to the road Figure 6-9b shows that because the two velocities are in opposite directions, the resultant velocity is 5 m/s, the difference between 8 m/s and 3 m/s You can see that when the velocities are along the same line, simple addition or subtraction can be used to determine the relative velocity Take a closer look at how these results were obtained and see if you can find a mathematical rule to describe how velocities are combined in these relative-velocity situations For the above situation, you can designate the velocity of the bus relative to the road as vb/r, your velocity relative to the bus as vy/b, and the velocity of you relative to the road as vy/r To find the velocity of you relative to the road in both cases, you vectorially added the velocities of you relative to the bus and the bus relative to the road Mathematically, this is represented as vy/b vb/r vy/r The more general form of this equation is as follows Relative Velocity va/b vb/c va/c.

Figure 6-9 When a coordinate system is moving, two velocities are added if both motions are in the same direction and one is subtracted from the other if the motions are in opposite directions

The relative velocity of object a to object c is the vector sum of object a s velocity relative to object b and object b s velocity relative to object c

This plug-in fetches the contents of $url and places it in $contents If it cannot load the page at $url, FALSE is returned Next, if $url refers to any image file such as jpg, gif, png, or ico, or any of a css, js, or xml file, then the contents of the file are returned unaltered, as there is no need to attempt to convert relative links to absolute in these types of file because they are not HTML However, any file that is not one of those mentioned here is assumed to be HTML If you wish to improve on this plug-in, here s one area where you could add support for many other file types HTML will be assumed from here on, however So the next thing that happens is all instances of & (the XML and XHTML required form of the & symbol) are converted to just the & symbol, and then all & symbols are changed to a special token with the value !!**1**!! You may wonder what on earth is going on here Well, I can report that after a huge amount of time testing the str_replace() function built into PHP, I believe it has an obscure, and hard to catch, bug when it comes to processing the & symbol In the end I gave up trying to find out why and simply chose to convert all occurrences of & to a sequence of characters I could be pretty sure would not appear in any HTML document, hence the string !!**1**!!

Phillipe whirls a stone of mass m on a rope in a perfect horizontal circle above his head such that the stone is at a height, h, above the ground The circle has a radius of r, and the tension in the rope is T Suddenly the rope breaks and the stone falls to the ground The stone travels a horizontal distance, s, from the time the rope breaks until it impacts the ground Find a mathematical expression for s in terms of T, r, m, and h Does your expression change if Phillipe is walking 050 m/s relative to the ground

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