RF Cascade Workbook

Copyright

1996 -
2016

Webmaster:

Kirt
Blattenberger,

BSEE - KB3UON

RF Cafe began life in 1996 as "RF Tools" in an AOL screen name web space totaling 2 MB. Its primary purpose was to provide me with ready access to commonly needed formulas and reference material while performing my work as an RF system and circuit design engineer. The Internet was still largely an unknown entity at the time and not much was available in the form of WYSIWYG ...

All trademarks, copyrights, patents, and other rights of ownership to images and text used on the RF Cafe website are hereby acknowledged.

My Hobby Website:

AirplanesAndRockets.com

to Find What You Need.

There are 1,000s of Pages Indexed on RF Cafe !

All RF Cafe quizzes would make perfect fodder for employment interviews for technicians or engineers - particularly those who are fresh out of school or are relatively new to the work world. Come to think of it, they would make equally excellent study material for the same persons who are going to be interviewed for a job.

**Click here for the complete list of *** RF Cafe
Quizzes*.

Note: Many answers contain passages quoted in whole or in part from the text.

This quiz challenges your knowledge of digital communications basics.

(BFSK)?

b) Using two distinctly different frequencies to represent digital 0s and 1s.

For instance in the early days of Bell 300 Baud modems, the "0" (space) frequency was 1070 Hz and the "1" (mark) frequency was 1270 Hz.

a) QPSK

QPSK has state transitions that can either pass through the origin (the diagonal) or directly from state to state (horizontal and vertical).

c) Constant envelope power.

Offset QPSK does not permit the zero transition, which results in a constant power level (it never goes to zero). The disadvantage is that the method is less efficient because 4 of the 12 possible transitions are not permitted.

c) 90°

The QPSK modulator inserts a 90° phase

shift at the local oscillator (LO) port of the

quadrature (Q) path.

d) An eye pattern

An eye pattern (also called an eye diagram) is a time domain representation of the binary state transitions of a digital broadcast (over-the-air or through a cable). Ideally, the patter closely resemble the modulation scheme's (binary PSK in this case) ideal constellation diagram. System timing instability, multipath, or other foams of noise result in the type of display shown.

b) Limits the bandwidth of the transmitted signal

It is necessary to limit the bandwidth of the transmitted signal both to conform to allowed spectral restrictions by governing authorities (FCC, Ofcom, etc.), to minimize noise content within the system, and to prevent aliasing during the demodulation/detection process.

a) Frequency Hopping Spread Spectrum

Frequency Hopping Spread Spectrum (FHSS) uses a pseudo-random (PR) number sequence to transmit on a fixed set of discrete frequencies (determined in time by the PR number) in order to minimize the probability of interference with the signal. The number of frequencies can be just a few, as shown here, or thousands.

d) All the above

All three add uncertainty to the detection process by possibly changing whether the threshold level detector decides the "bit" is assigned as a "0" or a "1"

d) All the above

Because the local oscillator (LO) operates at the same frequency as the input RF signal (at the center of the band), the 1x1 (1*LO - 1*RF) mixer product results in a 0 Hz (DC) signal that gets fed into the digital-to-analog converter, which results in an uncertainty in making a decision whether the signal bit qualifies as a "0" or a "1." The flicker noise of the LO diodes is at the baseband frequency, so it also affects uncertainty in binary bit decision making. Finally, unlike with most well-designed receivers that use an intermittent frequency (IF) prior to the baseband conversion, a direct conversion receiver will have 2nd-order mixer spurious products that fall inband, so the 2nd-order intercept point (IP2) will be of concern.

a) 1

The Dirac delta function is a singularity with an amplitude of 1 at n=0, and 0 everywhere else. It is used in sampling convolution to determine a signal's value at an instant in time. Since convolution in the time domain is equivalent to multiplication in the Z domain, a sampled signal is multiplied by "1" at a determined instant and therefore its amplitude is discovered without a scaling factor.