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Chapter 5P5.1. For each problem, restate each Boolean equation into a form such that it can be translated into the p and n-complex of a CMOS gate.a.b.c.P5.2.P5.3. First, convert the equation into its p and n-complex.P5.4. The truth table is given below in terms of voltages. The function is ABF00Vdd0VDD0VDD00VDDVDD0The worse case VOH is VDD and the worse case VOL is 0V.P5.5. The first circuit is a NOR gate while the second is a NAND gate. The VOL and VOH calculated are for the worst-case scenario. To find this, assume only one transistor turns on, this just reduces to a pseudo-NMOS/PMOS inverter, so the other transistors are not important.a. The VOL for the pseudo-NMOS (in 0.18m) is:Since the minimum width is 2, we make that the width.The VOH for the pseudo-PMOS (in 0.18m) is:The pseudo-PMOS circuit will have bigger devices than the pseudo-NMOS.P5.6. The steps to solving this question are the same as the pseudo-NMOS question in Chapter 4.a. For VOH, recognize that for operation so the output can only be as high as . Since , body effect must be taken into account and the full equation is:Iteration produces VOH=0.73V.b. For VOL, we must first recognize that the worst-case VOL occurs when only one of the pull-down transistors is on. Next we identify the regions of operation of the transistors. In this case, the pull-up transistor is always in saturation and the pull-down is most likely in the linear region since it will have a high input (high VGS) and a low output (low VDS). Then, we equate the two currents together and solve for VOL:Using a programmable calculator or a spreadsheet program, VOL = 0.205V.The dc current with the output low is:The power with the output low is:P5.7. See Example 5.2 which is based on the NAND gate. This question is the same except that it addresses the NOR gate.With both inputs tied together, In the SPICE solution, the reason why the results vary for input A and B is due to body-effect.P5.8. The solution is shown below. Notice that there is no relevance with the lengths and widths of the transistors when it comes to VOH, although they the do matter when calculating VOL.P5.9. For tPLH, we need to size the pull-up PMOS appropriately.For VOL:P5.10. The circuit is shown below:Because the number of transistors in series is more than one, we must multiply the widths by the appropriate number. Here, all the NMOS transistors will have a width of 54. The PMOS transistors will have widths of 126 and 190, respectively.P5.11. We estimate the dc power and dynamic switching power for this problem.a. The circuits dc power can be computed by computing the dc current when the output is low. This is given by IDS=550uA/um x 0.1um=55uA. Then PDC=66uW when the output is low.b. Its dynamic power can be calculated by simply using the equation . Therefore, Pdyn=(50fF)(VDD-VTN)(VDD)(100MHz)=4.4uW.P5.12. The pseudo-NMOS inverter has static current when the output is low. We can estimate it as:Then the average static power is Pstat =(25.6uA)(1.2)/2 =15.4uW.The dynamic power is =(50fF)(1.2)(1.1)favg assuming that VOL is 0.1V.For the CMOS inverter, the static power is almost zero: Pstat=IsubVDD. It is far less than the pseudo-NMOS case. The dynamic power =(50fF)(1.2)2favg is slightly larger than the pseudo-NMOS case.P5.13. Model development to compute asc.P5.14. The energy delivered by the voltage source is:As can be seen, only half the energy is stored in the capacitor. The other half was dissipated as heat through the resistor.P5.15. The average dynamic power does not depend on temperature if the frequency stays the same. However, the short-circuit current will increase as temperature increases. In addition, the subthreshold current increases as temperature increases. So the overall power dissipation will be higher.P5.16. The circuit is shown below. The delay should incorporate both Q and Qb settling in 400ps. All NMOS and PMOS devices are the same size in both NAND gates.P5.17. The small glitch in J propagates through the flop even though it is small. This is due to the fact that the JK-flop of Figure 5.20 has the 1s catching problem.P5.18. The small glitch in J does not propagate through the flop since
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