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How can you show average velocity on a motion diagram Although the average velocity is in the same direction as displacement, the two quantities are not measured using the same units Nevertheless, they are proportional when displacement is greater during a given time interval, so is average velocity A motion diagram is not a precise graph of average velocity, but you can indicate the direction and magnitude of the average velocity on it Imagine two cars driving down the road at different speeds A video camera records their motions at the rate of one frame every second Imagine that each car has a paintbrush attached to it that automatically descends and paints a line on the ground for half a second every second The faster car would paint a longer line on the ground The vectors you draw on a motion diagram to represent the velocity are like the lines made by the paintbrushes on the ground below the cars Red is used to indicate velocity vectors on motion diagrams Figure 2-24 shows the particle models, complete with velocity vectors, for two cars: one moving to the right and the other moving more slowly to the left Using equations Any time you graph a straight line, you can find an equation to describe it There will be many cases for which it will be more efficient to use such an equation instead of a graph to solve problems Take another look at the graph in Figure 2-21 on page 44 for the object moving with a constant velocity of 50 m/s Recall from 1 that any straight line can be represented by the formula: y mx b where y is the quantity plotted on the vertical axis, m is the slope of the line, x is the quantity plotted on the horizontal axis, and b is the y-intercept of the line For the graph in Figure 2-21, the quantity plotted on the vertical axis is position, and the variable used to represent position is d The slope of the line is 50 m/s, which is the object s average velocity, v The quantity plotted on the horizontal axis is time, t The y-intercept is 200 m What does this 200 m represent By inspecting the graph and thinking about how the object moves, you can figure out that the object was at a position of 200 m when t 00 s This is called the initial position of the object, and is designated di Table 2-2 summarizes how the general variables in the straight-line formula are changed to the specific variables you have been using to describe motion It also shows the numerical values for the two constants in this equation.

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31 Refraction Explain why the cornea is the primary focusing element in the eye 32 Lens Types Which type of lens, convex or concave, should a nearsighted person use Which type should a farsighted person use 33 Focal Length Suppose your camera is focused on a person who is 2 m away You now want to focus it on a tree that is farther away Should you move the lens closer to the film or farther away

34 Image Why is the image that you observe in a refracting telescope inverted 35 Prisms What are three benefits of having prisms in binoculars 36 Critical Thinking When you use the highest magnification on a microscope, the image is much darker than it is at lower magnifications What are some possible reasons for the darker image What could you do to obtain a brighter image

The thin lens equation states that the inverse of the focal length is equal to the sum of the inverses of the image position from the lens and the object position from the lens

How is the image position with a thin convex lens related to the object position and the focal length

This will display the main page of the wwwpluginphpcom web site, which should look like Figure 10-2 There s a comprehensive explanation (and collection) of User Agent strings at wwwuseragentstringcom

Make and use graphs to describe the relation-

Sometimes, you may want to exclude a value that lies between other values (note the Or in the test condition)