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integrated with various production operations. The following factors will affect the performance of the switch logic circuit: Excessive leakage current in parallel-connected loadpowered devices Excessive voltage drop in series-connected devices Inductive feedback with line-powered sensors with parallel connections

2Cos[ ]

/ 2

The binary OR logic in Table 1.9 indicates that the circuit output is ON (1) if one or more of the sensors in parallel connection is ON. 0 = OFF 1 = ON

/2

/2 0

A 0 0 0 1



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10.22 The area of the surface z = f(x, y) above the region R in the x y plane is Compute the surface area of a sphere of radius a.

We compute the surface area of the portion of the sphere in the first octant and, by symmetry, multiply by 8. The equation of the sphere is x2 + y2 + z2 = a2. Solving for z we get z = f ( x , y) = a 2 x 2 y 2 as the function representing the upper hemisphere. Since the projection of the hemisphere onto the x y plane is a circle of radius a centered at the origin, it is most convenient to use cylindrical coordinates.

B 0 0 1 0

f[x_, y_]= a2 x2 y 2 ;

0 0

C 0 1 0 0

/2





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x 2 + y 2 + (z 9)2 = 9.

It is important to note that, in two-wire devices, the OFF state residual current is additive (Fig. 2.80). If the circuit is affected by the total leakage applied, a shunt (loading) resistor may have to be applied. This is a problem in switching to a programmable controller or other high-impedance device.

surfaces, this problem is done most conveniently using cylindrical coordinates. First, rewrite the equation of the sphere, solving for z in terms of x and y. Solve[x2 + y2 + (z 9)2 9, z]

Using the second solution (corresponding to the upper hemisphere), and replacing x2 + y2 by r2, the equation of the sphere becomes z = 9 + 9 r 2 . The equation of the cone, z = 3 x 2 + y 2 , becomes z = 3r. Now we can sketch the surfaces that form our region.

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Ia + Ib + Ic = It 1.7 + 1.7 + 1.7 = 5.1 mA Three-wire 10 to 30 V can also be connected in parallel for a logic OR circuit configuration. Figure 2.81 shows a current sourcing (PNP) parallel connection. Figure 2.82 displays a current sinking (NPN) parallel connection. It may be necessary to utilize blocking diodes to prevent inductive

cone = RevolutionPlot3D[3 r,{r, 0, 3},{p, 0, 2 o}];

hemisphere = RevolutionPlot3D 9 + 9 r2 ,{r, 0,3},{p,0,2o } ;

feedback (or reverse polarity) when one of the sensors in parallel is damped while the other is undamped. Figure 2.83 demonstrates the use of blocking diodes in this type of parallel connection.

Show [cone, hemisphere, PlotRange All, BoxRatios {1, 1, 2}, Axes False, Boxed False]

To compute the volume, we observe that the projection of the region onto the x-y plane is a circle. To determine its radius, we find the intersection of the cone and the hemisphere. Solve 3 r 9 + 9 r2 {{r 3}} The projection onto the x-y plane is a circle of radius 3 centered at the origin. The required volume is

Figure 2.84 shows AND function logic indicating that the series-connected devices must be ON (1) in order for the series-connected circuit to be ON.

45

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