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| 13.1. | Repeating the calculations leading to Eq. (13.7), determine the required IIP3 of an 11a/g receiver for a data rate of 54 Mb/s and a sensitivity of −65 dBm. |
| 13.2. | Suppose the interferers in Example 13.5 are not approximated by narrowband signals. Is the corruption due to reciprocal mixing greater or less than that calculated in the example? |
| 13.3. | Repeat Example 13.5 for the low sensitivity case, i.e., with the desired input at −65 dBm. Assume a noise-to-signal ratio of −35 dB. |
| 13.4. | Using the equations derived in Chapter 6 for the input impedance of a single-balanced voltage-driven passive mixer, estimate the load impedance seen by the LNA in Fig. 13.19. |
| 13.5. | Two blockers of equal power level appear in the adjacent and alternate adjacent channels of an 11a receiver. If the receiver has a phase noise of −100 dBc/Hz, what is the highest blocker level that allows a signal-to-noise ratio of 30 dB? Neglect other sources of noise. |
| 13.6. | Repeat the above problem for only one blocker in the adjacent channel and compare the results. |
| 13.7. | Assuming λ > 0, derive the voltage gain and input impedance of the LNA shown in Fig. 13.14(a). |
| 13.8. | Determine the noise contribution of I1 and I2 in Fig. 13.26(b) to the input for minimum and maximum gain settings. Neglect the on-resistance of the switches, channel-length modulation, and body effect. |
| 13.9. | In the circuit of Fig. 13.44(b), prove that the gain from the noise voltage of each resistor to the VCO output frequency is equal to KVCO. |
| 13.10. | Considering the leakage current of the transistors in Fig. 13.50(a), prove that the state eventually vanishes if CK remains low indefinitely. Assuming each output node has a leakage current of I1 and a total capacitance of C1, estimate the time necessary for the state to vanish. |