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Bookmarks work in Maps very much as they do in the Safari web browser app. A bookmark simply sets a record of places you ve visited or mapped and want to remember in the future. It is always easier to look at a bookmark than have to do a new search.

11.12 If a cable of uniform cross-section is suspended between two supports, the cable will sag forming a curve called a catenary. If we assume the lowest point on the curve to lie on the y-axis, a distance y0 above the origin, the differential equation governing its shape can be shown to be d2y 1 dy y(0) = y , y '(0) = 0 , where a is a positive constant dependent upon the = 1+ 0 dx dx 2 a

Label the regions in the control flow graph from Example 5.6 with Roman numerals. As shown in Fig. 5-2, there are five regions. Region I is the outside of the graph.

2 solution = DSolve y''[x] 1 1 + y'[x] , y'[0] 0, y[0] y0 , y[x], x a Solve ifun : Inverse functions are being used by Solve, so some solutions may not be found; use Reduce for complete solution information.

Since = y0 > 0, the second solution applies. We take y0 = a = 1 and plot its graph. catenary[x_]= solution[[2, 1, 2]] /. {a 1, y0 1};

Bookmarking a location is a great way to make it easy to find that place again. 1. 2. 3. Map a location as shown in Figure 16 7. Touch the blue information icon next to the address. Touch Add to Bookmarks.

Plot[catenary[x], {x, 1, 1},Ticks {Automatic, {0, 1, 2}}, PlotRange {0, 2}]

Fig. 5-2.

1.0

4. 5.

0.5

11.13 The logistic equation for population growth,

Edit the bookmark name to make is short and recognizable in this case, we edit the address to simply say Home. When you are done, just touch Save in the top right corner.

dp = ap bp2 , was discovered in the mid-nineteenth dt century by the biologist Pierre Verhulst. The constant b is generally small in comparison to a so that for small population size p the quadratic term in p will be negligible and the population will grow approximately exponentially. For large p, however, the quadratic term serves to slow down the rate of growth of the population. Solve the logistic equation and sketch the solution for a = 2, b = .05, and an initial population p0 = 1 (thousand). Then determine the limiting value of the population as t .

Calculating the cyclomatic number from control ow graphs is time-consuming. Constructing a control ow graph from a large program would be prohibitively time-consuming. McCabe found a more direct method of calculating his measure. He found that the number of regions is usually equal to one more than the number of decisions in a program, C 1, where is the number of decisions. In source code, an IF statement, a WHILE loop, or a FOR loop is considered one decision. A CASE statement or other multiple branch is counted as one less decision than the number of possible branches. Control ow graphs are required to have a distinct starting node and a distinct stopping node. If this is violated, the number of decisions will not be one less than the number of regions.

solution = DSolve[{p'[t] a p[t] b p[t]2, p[0] p0}, p[t],t]