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Substring(i, 2)); } checkSum = sum / 103; checkDigit = sum % 103; Console ...
Note that I'm just following your code here; if your calculations are ...
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Since the lawn is light green in color, the robot needs to know that this color is not an obstacle This is done with the rInvisible command The variables assigned above the MainProgram label should look familiar The only new value is the variable BrdrClr, which is used to assign the color used by the border avoidance logic discussed later InitRobot is the same as in Sec 112, but some variables have been moved up above the main program This is done to put all variables that you might want to modify (in order to tweak the algorithm) in one place The DrawLawn routine is simple enough We make use of the Data and mPolygon commands to draw the lawn and some tree beds and a owerbed The tree beds and owerbeds will be considered as objects to be avoided 1122.
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22(1
Fig. 40-1 Theorem 40.1: Any polynomial D(x) with leading coef cient 1 can be expressed as the product of linear factors, of the form x a, and irreducible quadratic factors (that cannot be factored further), of the form x 2 + bx + c, repetition of factors being allowed. As explained in Section 7.4, the real roots of D(x) determine its linear factors. EXAMPLES
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25 Apr 2016 ... It looks good! I only have some minor suggestions. You might want to not have
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2 ForwardRobot and TestSensors These two subroutines are exactly the same as seen in Sec 112 They perform the same actions and are used in the same way as before, study them to review the details 11223 CheckBorder This subroutine uses the TestSensors routine to check for the border color First, we swap LnClr with BrdrClr so that we can check for the border, then the result of the operation is saved in the Borders variable We then swap the colors again to restore the original LnClr to what it should be The variable Borders, indicates how the robot is approaching the border This is similar to the way the robot avoided a drop off in Chap 9 This subroutine will be used in the routine MoveRobot (discussed below).
When 0, 5 0 , and hence the AF is 2 (as expected for two elements in the 0 direction). When , 5 2p, and hence the AF is zero in this direction. The plot on polar graph paper is shown below.
90 2 1.5
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(a) (b) x 2 1 = (x 1)(x + 1) Here, the polynomial has two real roots ( 1) and, therefore, is a product of two linear factors. x 3 + 2x 2 8x 21 = (x 3)(x 2 + 5x + 7) The root x = 3, which generates the linear factor x 3, was found by testing the divisors of 21. Division of D(x) by x 3 yielded the polynomial x 2 + 5x + 7. This polynomial is irreducible, since, by the quadratic formula, its roots are x= which are not real numbers. b 5 3 b2 4c = 2 2
The reason for swapping colors is so that we can use TestSensors, which, as you see from the listing, is using LnClr as a color to check for Thus we need to swap LnClr with BrdrClr so that we can check for the BrdrClr We need to swap back so that the routine will check for LnClr again when used by other routines..
1 0.5
330 240 270 f 300
//---Variables TurnDirection = 0 TurnAmount = 1 MaxTurnAmount = 3 ResetPercentTime = 1 MaxTurnPercentTime = 30 TurnPercentTime = 0 RR = 15 //robot's radius LnClr = Cyan //pen color BrdrClr = white //border color //========================================================== MainProgram: gosub DrawLawn gosub InitRobot gosub MoveRobot End //========================================================== InitRobot: rlocate 400,300,30,RR rInvisible LnClr,LightGreen rpen down linewidth (RR-2)*2 Return //========================================================== DrawLawn: ClearScr Red LineWidth 4 SetColor white Data Lawn; -44, 58, 173, 28, 534, 45 Data Lawn; 753, 182, 744, 516, 520, 510 Data Lawn; 402, 574, 401, 574, 60, 552 Data Lawn; 35, 406, 43, 59, 589, -255 MPolygon Lawn,lightgreen FloodFill 0,0,white LineWidth 2 SetColor black Data FlowerBed; -589, 255, Data FlowerBed; 442, 218, Data FlowerBed; 459, 296, Data FlowerBed; 534, 290, Data FlowerBed; 602, 283, MPolygon FlowerBed,brown
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