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#include <stdio.h> #include <string.h> int main(void) { char *p; p = strstr("this is a test", "is"); printf(p); return 0; } THE C++ BUILDER FUNCTION LIBRARY
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4. Make any changes to your fill, and click the Refresh button to view the results of
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done at the video IF inside the scrambler at the headend. In the converter, the reverse procedure was performed on command from the programmed PROM, thus restoring the synch pulse. One of the problems with this converter is they could walk, meaning it could be moved to another location and be used with any TV set. 6.232 The authorization and security control remained with the PROM. By using the PROM programmer, some cable systems tried to use more complicated authorization codes. Still, for many systems, the signal thieves just became more inventive. Many manufacturers of cable converters worked with cable operators to try to keep up with the theft-of-service problem.
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The output from this program is shown here:
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represent a page inch as 10 feet to make it comfortable to draw on a default-size page. There are 12 inches to the foot, times a scale of 10 to 1, so first set the Page Distance to 1.0 per foot; then type 120 (12 times 10) in the World Distance box, as shown in the following illustration.
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Table A9 Marine DC Wiring Color Code (Adapted from ABYC Standard E-11, Tables XIV and XV)
Outstanding $200,000 $100,000 Target Total $100,000 Cash $50,000 Base Salary $50,000 50/50 $50,000 Pay Mix Leverage
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5. The equation of the line through (1, 2) that is perpendicular to y = 3x + 6 is (a) y 1 = [1/3](x 2) (b) y 2 = 3(x 1) (c) y = [1/3](x + 1) (d) y 2 = [ 1/3](x 1) (e) y 2 = [1/3](x 1) 6. The equation of the line through ( 2, 5) that is parallel to y = 4x + 2 is (a) y 5 = 4(x + 2) (b) y 2 = 4(x + 5) (c) y + 5 = 4(x 2) (d) y 5 = 4(x 2) (e) y + 2 = 4(x 5) 7. The line passing through the points (2, 1) and (5, 3) has equation (a) y + 2 = [3/2](x + 1) (b) y 2 = [2/3](x 1) (c) y 1 = [ 2/3](x 2) (d) y 1 = [2/3](x 2) (e) y + 1 = [2/3](x + 2) 8. The equation y + y2 3x + 2 = 0 describes (a) a circle (b) a parabola (c) a line (d) a cardioid (e) an ellipse 9. The curve y = x 3 intersects the line y = x (a) in a segment (b) in a circle (c) in an arc (d) in two points (e) in one point 10. The sine of an angle is always (a) between 1 and 2 inclusive (b) between 1 and 0 exclusive (c) between 1 and 1 inclusive
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FIGURE A.4. Hyperbola.
union pw { int i; char ch[4]; };
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