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So how much can a robot push The maximum pushing force will be equal to the sum of all the frictional forces, Ff, for all of the wheels. When the reaction forces of an immovable object, such as a wall or a bigger robot, exceeds the total frictional forces, your robot will stop moving and, in this case, your robot could actually be pushed backward! By combining Equations 9 and 11, the torque required to produce the maximum pushing force will be as shown in Equation 12.
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The analysis of points of inflection can be confusing which is why these subtleties have been put off until now. There are two kinds of points of inflection, one where the curve goes to zero slope but does not have a U or r\ shape, and the other where the curve changes fiom having an increasingly negative slope to an increasingly positive slope. The confbsion does not end here, however. The first type of point of inflection is determined by evaluating the second derivative at the point where the first derivative goes to zero. The second type of point of inflection is found by setting the second derivative equal to zero. Read this paragraph again and again until the distinction is clear in your mind. The first derivative of y = x3 + x 2 - 2x is y'= 3x2 + 2x - 2 and this resulted in the points x = 0.55 and x = -1.2 where the curve crossed the x-axis. The second derivative is y"=6x+2 which is positive at x=O.55 and negative at x=-1.2 confirming the previous analysis of h s curve. The new feature is obtained by setting the second derivative equal to zero 2(3x + 1) = 0 . The second derivative is zero at x = - 1/3. Look
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