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g = 32.16; h = 3; = 30 Degree; v0 = 100; solution = DSolve[{x''[t] 0, y''[t] g, x'[0] v0 Cos[ ], y'[0] v0 Sin[ ], x[0] 0, y[0] h}, {x[t], y[t]}, t]; xsolution[t_]= solution[[1, 1, 2]] 50 3 t ysolution[t_]= solution[[1, 2, 2]] 3 + 50 t 16.08 t2 ParametricPlot[{xsolution[t], ysolution[t]}, {t, 0, 3.2}, AxesLabel {"x", "y"}]

From the graph it is questionable whether y 35 when x = 200, so we compute precisely when the ball reaches the fence and then calculate its height at that instant. Solve[xsolution[t] 200] t 4 3 ysolution[t] /.% {32.7101} Since the height of the ball is less than 35 ft, the ball will not clear the fence.

Temperature is an interval scale measure. Thus, it makes statistical sense to give an average temperature. However, the numbers on baseball players uniforms are a nominal scale measure. It does not make sense to give the average of the numbers on a team s uniforms. Similarly, the average ranking of the students in a class or the average of a student s rankings in a number of classes is not appropriate.

2. Maps will ask to use your current location touch OK or Don t Allow. We suggest choosing OK, which makes it much easier to find directions from or to your current location. NOTE: Even if you only have the Wi-Fiequipped iPad, it will still be able to find your approximate location. The Wi-Fi iPad uses Skyhook router-based locations. This is usually accurate, but if someone moved to a new state with an old router, the iPad might think you are still in that old location.

First we want to get a relationship between y and q. Clear[ ] g = 32; h = 3; v0 = 100; solution = DSolve[{x''[t] 0, y''[t] g, x'[0] v0 Cos[ ], y'[0] v0 Sin[ ], x[0] 0, y[0] h}, {x[t], y[t]}, t]

horiz[t_]= solution[[1, 1, 2]]; vert[t_]= solution[[1, 2, 2]] 3 16 t2 + 100 t Sin[ ] temp = Solve[horiz[t] 200, t]

The default view for Maps is Classic, a basic map with a generic background and streets shown with their names. Maps can also show you a Satellite view, or a combination of Satellite and Classic called Hybrid. There s also the new Terrain view, which looks like a relief map. Finally, another view called List view appears only when

{{t 2 Sec[ ]}}

Product metrics are metrics that can be calculated from the document independent of how it was produced. Generally, these are concerned with the structure of the source code. Product metrics could be de ned for other documents. For example, the number of paragraphs in a requirements speci cation would be a product metric.

+ 100 t Sin[ ] } }

you perform a search that generates a list of turn-by-turn directions. You can switch among all the views using the steps below.

Solve for t as a function of q. Define a function representing the height as a function of . Find which gives a height of 35 ft. The value of is expressed in degrees.

Tan[ ]}

To change from one map view to another: 1. 2. 3. Touch the turned-up edge of the map in the lower right corner. The corner of the map turns up to reveal buttons for views, traffic, pin, and more. (See Figure 16 1.) Tap the view you d like to switch to: Classic a regular map with street names (Figure 16 2). Satellite a satellite picture with no street names (Figure 16 1). Hybrid a combination of satellite and classic, i.e., a satellite view with street names (Figure 16 2). Terrain a relief map showing the terrain such as mountains. (Figure 16 3.)

NSolve[height[ Degree] 35, p]

The most basic metric for size is the lines of code metric. There are many different ways to count lines of code. The definition may be a simple as the number of NEW LINE characters in the file. Often comments are excluded from the count of lines. Sometimes blank lines or lines with only delimiters are excluded. Sometimes statements are counted instead of lines.

Solve ifun : Inverse functions are being used by Solve, so some solutions may not be found; use Reduce for complete solution information. This warning may be safely disregarded.