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= 464 ips in a positve direction Note that the distances ab and bc were arbitrarily chosen for reasonable measurement accuracy In the same manner, other velocity points may be found and the curve plotted as in Fig 21b Here is the acceleration at 008 sec: y = dy dt = distance de distance ef 158 008 = -198 in sec 2 =Again, the distances are chosen arbitrarily Note, the acceleration is negative because the follower is reversing its acceleration in a minus, downward direction Also, mathematically speaking, the slope is to the left (second quadrant), which means a negative value The jerk values may be approximated in the same manner by plotting the acceleration curve and nding the slopes

Part II:

This program generates the following output:

As you can see, although the for loop is designed to run from 10 to 10, the break statement causes it to terminate early, when i becomes positive The break statement can be used with any of C# s loops For example, here is the previous program recoded to use a do-while loop:

In this chapter we present some basic curves of the DRD type and their kinematic relationships In design, the rst step is to sketch a time chart (discussed in Chap 1) Then the basic cam curve may be chosen to satisfy the cam-follower requirements The basic curves of the rise-fall displacement diagram are primarily of two families: the simple polynomial and the trigonometric

FIGURE 9-5 Projection aggregates affect the number of rows displayed in a report but do not affect the number of rows retrieved from the database

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// Using break to exit a do-while loop using System; class BreakDemo2 { static void Main() { int i; i = -10; do { if(i > 0) break; ConsoleWrite(i + " "); i++; } while(i <= 10); ConsoleWriteLine("Done"); } }

// Find the smallest factor of a value using System; class FindSmallestFactor { static void Main() { int factor = 1; int num = 1000; for(int i=2; i <= num/i; i++) { if((num%i) == 0) { factor = i; break; // stop loop when factor is found } } ConsoleWriteLine("Smallest factor is " + factor); } }

The second form of aggregate is the projection aggregate, used in multidimensional analysis and when users remove dimension columns from a report or chart that still exist in the results set In the following example, I have deleted the Date object from the report display but not from the query itself There are still ten rows in my result set In Figure 9-5, Web Intelligence now does the grouping in the report to yield one row of data for the entire month of September As a general rule, the SQL function you use will match your projection aggregate used on the individual object properties As discussed earlier in connection with measures, price is one measure in which designers may not use a SQL aggregate; however, it would be useful to set the projection aggregate to Avg to allow further analysis With inventory and ending balance, I recommend using the SQL SUM function but then setting the projection aggregate to None

The displacement equations of simple polynomial curves y = Cq 2 (212)

The output is shown here:

Part I:

.

The break stops the for loop as soon as a factor is found The use of break in this situation prevents the loop from trying any other values once a factor has been found, thus preventing inefficiency When used inside a set of nested loops, the break statement will break out of only the innermost loop For example:

where n = any number C = a constant In this polynomial family, we have the following popular curves with integer powers: straight line, n = 1; parabolic or constant acceleration, n = 2; cubic or constant jerk, n = 3 High degree polynomial curves are shown in 3

// Using break with nested loops using System; class BreakNested { static void Main() { for(int i=0; i<3; i++) { ConsoleWriteLine("Outer loop count: " + i); ConsoleWrite(" Inner loop count: "); int t = 0; while(t < 100) { if(t == 10) break; // terminate loop if t is 10 ConsoleWrite(t + " "); t++; } ConsoleWriteLine(); } ConsoleWriteLine("Loops complete"); } }

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