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java gs1-128



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Figure B.9 where use is made of the double angle formula sin 0 = 2 sin( 0/2)cos( 0/2). Substituting for 0 in Eq. (B.34) and simplifying gives

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cuting a current one. In real life this can be achieved by giving the user a message when trying to command the robot. However, it would be a lot more versatile if the robot could accept multiple commands. These commands can be placed in a queue and the robot can execute them one at a time. Modify the system to allow for this. 4. In Fig. 15.12 we developed a simulated transient obstacle and made the robot ash a warning beacon while waiting forever for the obstacle to go away. This is actually quite a satisfactory behavior in this type of application, but it would not be acceptable in other scenarios (e.g., mobile laboratory). Develop other ways the robot can be made to behave when obstacles are encountered and implement this new behavior.

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Theorem 35.1 shows that the natural logarithm ln x is what one would call the logarithm to the base e ; that is, ln x is the power to which e has to be raised to obtain x: eln x = x. Theorem 35.2: ax = ex ln a . Thus, every exponential function ax is de nable in terms of the particular exponential function ex , which for this reason is often referred to as the exponential function. To see why Theorem 35.2 is true, notice that, by Theorem 35.1, ln ex ln a = x ln a But y = ax is the unique solution of the equation ln y = x ln a. Therefore, ex ln a = ax

(B.36)

HINT:

This is Eq. (6.29) of the text. It is sometimes useful to be able to locate the focal point, knowing the diameter D and the depth d of the dish. From the property of the parabola, 0 = PQ = f + d. From Fig. B.8 it is also seen that . Substituting for 0 and simplifying yields

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In Problem 35.9 it is shown that ex is differentiable and that: Theorem 35.3: Dx ex = ex . Thus, ex has the property of being its own derivative. All constant multiples Cex share this property, since Dx Cex = C Dx ex = Cex . Problem 35.28 shows that these are the only functions with this property. From Theorem 35.3, we have ex dx = ex + C Knowing the derivative of ex , we obtain from Theorem 35.2 Dx ax = Dx (ex ln a ) = ex ln a Dx x ln a =e This proves: Theorem 35.4: Dx ax = ln a ax ax dx = ax +C ln a

(B.37)

north, then we reversed the robot until it docked with the station. However, we did not allow for slip while doing so. We assumed that the distance was short by ensuring the charge room node is close enough to the station. Develop other ways to make the docking procedure more slip resilient.

With the zero origin of the xy coordinate system at the vertex (point A) of the parabola, the line PQ becomes equal to x + f (Fig. B.9), and y = r2 (x f)2. These two results can be combined to give the equation for the parabola:

HINT:

(B.38)

(35.3)

For the hyperbola, e > 1. The curve is sketched in Fig. B.10. Equation (B.4) still applies, but it will be seen that for cos = 1/e the radius goes to infinity; in other words, the hyperbolic curve does not close on itself in the way that the ellipse does but lies parallel to the radius at this value of . In constructing the ellipse, because e was less than unity, it was possible to find a point A to the right of S for which the ratio SA /A Z = e applied in addition to the ratio e = SA/AZ. With the hyperbola, because e > 1, a point A

6. In the subroutine GetTimeInSecs (Fig. 15.9) we start a stopwatch by saving the cur-

Figure B.10 to the left of S can be found for which e = SA /A Z in addition to e = SA/AZ. By setting 2a equal to the distance A A and making the midpoint of A A equal to the x, y coordinate origin O as shown in Fig. B.10, it is seen that 2OS = SA + SA . But SA = eA Z and SA = eZA. Hence,

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