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FIGURE 14.2.
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EXAMPLE 4: A Case with a Large Number of Constraints In this example a total of 20 constraints has been speci ed. These constraints are listed in Table 5.4. The results obtained using a polynomial of degree 19 and sixth-order splines with uniform knot spacing are shown in Figs. 5.8, 5.9, and 5.10. The better characteristics of the spline function, particularly of the derivatives near the boundaries of the motion interval, are apparent. No attempt was made at further enhancement of the curves by adjusting the knot sequence.
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/* A simple #if example. */ #include <stdio.h> #define MAX 100 int main(void) { #if MAX>99 printf("Compiled for array greater than 99.\n"); #endif return 0; }
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Although the Console methods are the easiest way to read from Console.In, you can call methods on the underlying TextReader. For example, here is the preceding program rewritten to use the ReadLine( ) method defined by TextReader:
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FIGURE 5.27. in Example 8.
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x = y; y = y + 1; Console.WriteLine(x + " " + y);
x 2 =s2-1202 or x=J2502 -1202 =219
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Similarly, for 1 x 2, the upper edge of the triangle has equation y = 2 x. Thus the segment being rotated extends from ( x, 0) to ( x, 2 x) . Under rotation, it will generate a disc of radius 2 x, and hence area A( x) = ( 2 x) 2 . Thus the volume generated over the segment 1 x 2 is
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