Tuesday, 31 October 2017
Sunshine recorder in the Port Charlotte museum
Monday, 30 October 2017
Stability of tea and coffee cups on the Islay ferry
I had a coffee (left) and Mrs B had a tea on the Finlaggan as we came home through another stormy sea! Same volume of liquid but two different drinking vessels. Stability is when the line of action of the weight acting vertically downwards from the centre of mass of an object still passes through the base area. The tea cup has a higher centre of mass and has a narrower base area so it can't be tipped sideways by as big an angle before the the line of action of weight passes outside the base and the cup tips over. However the stabilisers on the ship worked really well and there was no chance at all of the cups tipping.
Sunday, 29 October 2017
Wave equation at Kintra Bay, Islay
I was watching the waves breaking on the beach at Kintra on Islay. I decided to try to use the wave equation. I decided that the rock formation in the middle was 5 metres long. That puts the wavelength at about 20 metres. It took about 5 seconds for the wave to pass the feature so the wave speed was 1 m/s. Frequency = wave speed/wavelength = 0.05 Hz. Time period = 1/f = 20 seconds. It got me thinking about whether the speed of waves on the sea is constant. It turns out that it isn't https://en.wikipedia.org/wiki/Wind_wave I need more data because my rough method hasn't measured up to the known theories.
Thursday, 19 October 2017
How heavy is my Americium smoke alarm source?
I was inspired by https://en.wikipedia.org/wiki/Curie. All isotopes have a fixed half-life so all have a fixed decay constant lambda (a fixed probability of decay). Activity A = Aoexp(-lambda.t) and activity A = dN/dt. Hence the activity is dependent on the number of nuclei and thus the mass. The link for Americium-241 is given as 3.4 curies per gram. 1 microcurie then gives 2.9 x 10^-7 gram. That's a tiny amount.
Wednesday, 18 October 2017
Domains experiment
I placed two iron bars together inside a big solenoid. I had previously shown that they were not magnetic. The electric current was turned off. Then I flicked the switch and the iron bars repelled each other. What was going on?
Magnetic materials contain magnetised areas called domains. These are like tiny compasses inside the material. We say that the metal is unmagnetised when the domains are pointing in random directions so that they cancel each other out. But when the switch is flicked, the solenoid coil becomes an electromagnet and lines up the domains. Lined up domains act like an ordinary bar magnet. The two iron bars are now like two bar magnets lying side by side with the same poles at each end. They repel.
Sunday, 15 October 2017
A Thermos Flask for the Duke of Edinburgh
Saturday, 14 October 2017
Low humidity gives false alarm on a new smoke detector
I was interested in the idea that charge would build up on the smoke alarm if the air is very dry. This is because damp air conducts electricity to some extent. The Van de Graaff generator is very poor on humid days for exactly this reason.
Friday, 13 October 2017
Changing my smoke alarm
Smoke alarms should be replaced every 10 years. They contain a source of alpha radioactivity. Alpha is easily stopped by smoke. When the electronic circuit detects a stoppage of alpha, it sounds. The alpha source is the isotope Americium-241. It has a half-life of 432.2 years. Decay constant lambda = Ln2/half-life so the decay constant is 0.00163 per year. This connected to the probability of one nucleus decaying in a year. The source is giving out alpha particles with an intensity of 1.0 microcuries. The curie is not an SI unit and there is likely to be a further post on this. But the leaflet tells me that it is the same as 33 kilobecquerels. That means 33000 nuclei are decaying every second. What will the activity level be in 10 years time? Activity then = activity now x e^(-decay constant x time) = 33000 x e^(-0.00163x10) = 32466 nuclei per second. That's hardly any difference. I am not changing the unit because of radioactive decay but presumably because the electronics become unreliable.
Wednesday, 11 October 2017
Speed of light in the microwave with Magic Stars
I took the turntable out of a microwave and put in wooden blocks.
I placed Magic Stars on greaseproof paper on top of a heat proof mat and balanced it on the wooden blocks. I shut the door and turned on the microwave.
If you use your imagination, you can see that in some places the chocolate is more melted than in others. The non-melted bits represent places where the wave has not been going up and down. Technically they are called nodes. We have made a stationary wave - not a GCSE term - so to measure the wavelength, it is not just from one melted bit to the next but you need to go across to the melted point after that. So you are measuring across two sections of non-melted stars. I reckoned it was about 10cm. I read the frequency from the back of the microwave - it was 2450 MHz. I used the equation wave speed = frequency x wavelength = 2450 000 000 x 0.10m = 245 000 000 m/s. The true speed of light is 300 000 000 m/s so I was pleased to be so close with such an inexact experiment.
I placed Magic Stars on greaseproof paper on top of a heat proof mat and balanced it on the wooden blocks. I shut the door and turned on the microwave.
If you use your imagination, you can see that in some places the chocolate is more melted than in others. The non-melted bits represent places where the wave has not been going up and down. Technically they are called nodes. We have made a stationary wave - not a GCSE term - so to measure the wavelength, it is not just from one melted bit to the next but you need to go across to the melted point after that. So you are measuring across two sections of non-melted stars. I reckoned it was about 10cm. I read the frequency from the back of the microwave - it was 2450 MHz. I used the equation wave speed = frequency x wavelength = 2450 000 000 x 0.10m = 245 000 000 m/s. The true speed of light is 300 000 000 m/s so I was pleased to be so close with such an inexact experiment.
Monday, 9 October 2017
Slow-mo wave equation on ripple tank
I used a digital camera to film the ripple tank at 240 frames per second with a stopwatch visible. When played at normal speed it takes so long to play all the frames that the effect is slow-motion. Even that wasn't quite slow enough so I resorted to Windows Media Player. Right click and choose Enhancements and then Play Speed Settings.
That gives the control window shown top left. I moved the slider along to a very slow speed. When the film is paused, the forward and back arrow functions will move through the film one frame at a time. I paused the film and wrote down the time shown on the stopwatch. With the film moving slowly, I traced the movement of one wave from the top of the ruler down to the bottom of the ruler. I then paused it again and wrote down the time from the stopwatch. It took 0.91 seconds to move 15 cm. Speed = distance / time = 0.15m / 0.91s = 0.16 m/s. Comparing the wave pattern to the ruler, I think that the wavelength is 12mm. The wave equation is wave speed = frequency x wavelength. So frequency = wave speed / wavelength = 0.16m/s / 0.012m = 14 Hz. It is harder to measure wavelength precisely because the price to pay for more frames per second is lower resolution on each picture. They are more blurred and less bright.
That gives the control window shown top left. I moved the slider along to a very slow speed. When the film is paused, the forward and back arrow functions will move through the film one frame at a time. I paused the film and wrote down the time shown on the stopwatch. With the film moving slowly, I traced the movement of one wave from the top of the ruler down to the bottom of the ruler. I then paused it again and wrote down the time from the stopwatch. It took 0.91 seconds to move 15 cm. Speed = distance / time = 0.15m / 0.91s = 0.16 m/s. Comparing the wave pattern to the ruler, I think that the wavelength is 12mm. The wave equation is wave speed = frequency x wavelength. So frequency = wave speed / wavelength = 0.16m/s / 0.012m = 14 Hz. It is harder to measure wavelength precisely because the price to pay for more frames per second is lower resolution on each picture. They are more blurred and less bright.
Saturday, 7 October 2017
Putting my foot down gently on High Seat
It was terribly wet everywhere on the D of E practice expedition but especially on the bog before High Seat. I resorted to putting my foot down gently so as not to sink in. This is because the slower my foot is going, the less momentum it has when it hits the ground. That means it has less momentum to lose in a given time, so the rate of change of momentum will be smaller, which means that the impact force is smaller and I don't sink in as easily.
Friday, 6 October 2017
Ripple tank refraction
I put the usual Perspex wedge into the water. It makes the water shallower. That makes the waves travel slower. All the waves have the same frequency because they are made by the same motor. I have highlighted the crests of the waves in red. These are the wavefronts, which was Huygens way of analysing wave motion. I have also added blue arrows to show Newton's rays which show the movement of the waves. Look at how the wavefronts bend when they reach the shallower water. That's because the end in the shallower water slows down and is left behind. The rays are at 90 degrees to wavefronts so the ray changes direction as well. Finally, the waves slow so they get closer together. The wavelength decreases.
Wednesday, 4 October 2017
Diffraction on my ripple tank
Plane waves come down the screen and pass through a gap about one wavelength wide. They spread out as semi-circular ripples. That's called diffraction. You can see more of it happening in the gap on the right hand side of the screen between the edge of my barrier and the edge of the ripple tank.
Monday, 2 October 2017
Getting the ripple tank working
I woke up in the night last night and figured out how to make the ripple tank work. I added a large blob of Blu-Tack to the motor's load:
This slowed it down enough for the wavelength to be big enough to see when I drove the motor through 3V and controlled the speed with a potentiometer:
I put a ruler into the water so that I could measure the wavelength.
I'd say that the wavelength is 1.5 cm. I used a strobe to freeze the rotation of the blob of Blu-Tack. That said 8 Hz. Using the wave equation, wave speed = frequency x wavelength so wave speed = 8Hz x 1.5cm = 12cm/s. I had hoped to time a wave going down the screen but it would take about a second to cover the distance shown in the picture so the timing would hardly be reliable. I think filming in slow-mo is the next adventure!
This slowed it down enough for the wavelength to be big enough to see when I drove the motor through 3V and controlled the speed with a potentiometer:
I put a ruler into the water so that I could measure the wavelength.
I'd say that the wavelength is 1.5 cm. I used a strobe to freeze the rotation of the blob of Blu-Tack. That said 8 Hz. Using the wave equation, wave speed = frequency x wavelength so wave speed = 8Hz x 1.5cm = 12cm/s. I had hoped to time a wave going down the screen but it would take about a second to cover the distance shown in the picture so the timing would hardly be reliable. I think filming in slow-mo is the next adventure!
Sunday, 1 October 2017
Inertia experiment 5
Push in the springy bolt on the front of a trolley.
Catch the slot under the front lip so that it stays in place.
Put a marble onto one of the drilled holes on top to hold it in place on the still trolley. I like to keep one finger beside it to remember whereabouts above the bench the marble started.
Press the trigger release. The bolt pushes the trolley backwards away from the wall.
Notice that the marble has stayed roughly above its initial position on the bench. This is because it has inertia. The external force acts on the trolley not the marble. You experience this if you are standing on a bus or train that moves off quickly. You fall backwards not because there is a force throwing you backwards - quite the opposite. No force acts on you - you are merely trying to stay in one place. It is also why cars have headrests to prevent whiplash injuries, but that's another post!
Catch the slot under the front lip so that it stays in place.
Put a marble onto one of the drilled holes on top to hold it in place on the still trolley. I like to keep one finger beside it to remember whereabouts above the bench the marble started.
Press the trigger release. The bolt pushes the trolley backwards away from the wall.
Notice that the marble has stayed roughly above its initial position on the bench. This is because it has inertia. The external force acts on the trolley not the marble. You experience this if you are standing on a bus or train that moves off quickly. You fall backwards not because there is a force throwing you backwards - quite the opposite. No force acts on you - you are merely trying to stay in one place. It is also why cars have headrests to prevent whiplash injuries, but that's another post!
Subscribe to:
Posts (Atom)