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Looking at amateur radio forums and email threads, oftentimes amateur radio operators will use 73 or 73s where one might otherwise expect to find sincerely or regards Many of the calculations in the reference use this as the baseline for computation. If he does, i'll upload
If he doesn't i assume he has it as incomplete Stearns, k6oik, antenna impedance models, presented at arrl pacificon 2004 is an excellent treatment of the subject I think this saves a lot of time later, looking up the qso details in the.txt log
Some folks simply don't bother with 73
The best thing to do is to listen for a while, and notice which stations are being responded to Sometime operators will prematurely respond with their callsign, without waiting to hear if the other station has finished broadcasting It's about %80 timing and %20 luck And, as always, good luck and 73!
When the dipole is too short, its reactance will be capacitive When it's too long, inductive The exact amount of shortening depends on the thickness of the wire 0.41λ sounds like a reasonable estimate.
An ideal dipole, at resonance, will have an impedance around 73 ohms
A folded dipole, around 280 ohms How can i calculate the impedances when not at resonance Let's assume i have a span of 15m. The mnzn ferrite cores (mix 31, 73, 75) have high permeabilities above 800 µ, have fairly low volume resistivity and moderate saturation flux density
They offer high ‘q’ factors for the 1 khz to 1 mhz frequency range. The site above depicts a regular dipole, with a simple matching system First, a bit about dipole impedance The impedance of a dipole is 73 ohms at resonance, but away from the resonant frequency the impedance is different
At frequencies lower than resonance, i.e
When the antenna is too short, it is capacitive, and its resistance is lower The smith chart is the usual way of plotting this. I'm new to cw and one thing i couldn't figure out is when i supposed to send e e Let's say i'm calling cq and somebody answers me
The qso is almost over Should it be ended like this Here i am going to use a resonant $\lambda$/2 20m dipole driven by 100 w as the model Let's compute the current at the feed point of a dipole at resonance, this is found with the input power (100 watts) and the feed point impedance
Which for our dipole is assumed to be the theoretical 73 $\omega$ :
I assume you are referring to the feedpoint resistance and reactance
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