Q&A
+6V
Figure 4
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4
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1N4148 .01
555
1N4148.01
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1uF
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4017
Q5-9
Q9
Q8
Q7
Q6
Q5
CP1 Q4
CP0 Q3
Q2
MR Q1
Q0
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1N4148.01
Puzzle Box
that there is always a
sequence to the bulbs.
That is, the first switch
L4 L3 L2 L1 closed always lights
bulb #1, no matter
what color it is. The
2N3904 next switch closure
lights bulb #2. The pattern of switch closure
isn’t the key, but the
order in which the
lamps are lighted. Any
switch closure can light
the next bulb in the
sequence. With that in
mind, I decided a 4017
would create the ripple
effect desired. All that’s
needed is a single
pulse for each switch closure. Figure 4
is what I came up with.
The 555 timer generates a pulse
each time pin 2 (trigger) goes low —
which happens when any of the four
switches are closed. The diodes are
necessary to prevent interaction
between the switches (i.e., a closed
switch preventing the negative pulse
on the trigger). This pulse advances
the 4017 output by one, and lights
the corresponding bulb.
Now for the reset. You can either
reset the counter by turning it off/on,
press a reset button, or have the 4017
do it for you (automatic). The latter
two options are shown in Figure 5.
John Responds: Heyyyyy .......
IT WORKS !! It was fun and educational. I am enclosing a picture of
my puzzle box (Figure 6), which
was made almost entirely with
parts from RadioShack.
The order of switch closure can
be random. The first switch
closed will light L1, the second
closure turns off L1 and lights L2,
the third turns off L2 and lights
L3, and the last turns off L3 and
lights L4. Opening any switch has
no effect on the lighting order.
gathers the entire bandwidth for
processing.
FYI, the sidebands vary in amplitude in a pattern that can be
expressed mathematically by Bessel
functions of the first kind (Figure 3),
where N is the order (carrier N = 0,
first sideband N = l, second N = 2,
and so forth) of the Bessel function.
The modulation index (mf) is 2.5.
Magic Box
Q. I recently saw a fascinating little
“black box” puzzle that you
might help me solve. It’s a wooden
“cigar” box with four colored bulbs in
four sockets and four toggle switches.
The toggle switches have removable
covers on their handles that match
the colors of the bulbs. If you flip the
green switch, the green bulb lights,
+6V
the red switch turns on the red bulb,
and so forth for the yellow and blue.
Now, the interesting part of the puzzle
is that if you unscrew the bulbs and
move them to different sockets, the
colored switches STILL control the
corresponding colored bulbs.
To further confuse the observer,
if you remove the colored covers on
the handles of the switches and swap
them around, you find that the newly
colored switches STILL control the
bulb that matches their color, even
though you’ve done nothing but swap
the plastic sleeves over the handles!
All I know about this circuit is
that it uses at least one IC, and a couple of flashlight batteries. To my best
knowledge, there are no magnetic
switches or other hidden devices. It is
all done with logic. I would love to
build this puzzle box and I hope you
can show me how.
John Seibels
Columbia, SC
Figure 5
Magic Wand
Reset
A. This was a new one to me,
but once I saw the pattern, it
became simple. You told me
F
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NUTS & VOLTS
E
v
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t
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4017
Q5-9
Q9
Q8
Q7
Q6
Q5
CP1 Q4
CP0 Q3
Q2
MR Q1
Q0
4017
Q5-9
Q9
Q8
Q7
Q6
Q5
CP1 Q4
CP0 Q3
Q2
MR Q1
Q0
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Manual
Automatic
Q. How complicated would it be to
make an inductive probe for car
circuits? I’m interested in monitoring
a solenoid that’s only active at
highway speeds; a simple LED
on/off indicator is all I need. I
really don’t want to tap into
the circuit, because it requires
poking a wire into the connector or cutting the insulation.
Doug Arndt
SEPTEMBER 2005
Figure 6
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