Dial Electricity Meter Reading

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This was one of the numbers I came up with but following the guidance:

"If the pointer is exactly on a number, write it down and underline it
If any of the underlined numbers you have written down are followed by a 9, you will need to take one away from the number you’ve underlined"
 
"If the pointer is exactly on a number, write it down and underline it.
If any of the underlined numbers you have written down are followed by a 9, you will need to take one away from the number you’ve underlined"
That will make it 59900 which I would say it is.
 
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I have also come up with this number........this is why I decided to post on here as I wasn't too sure as its on the transition........
 
This was one of the numbers I came up with but following the guidance:

"If the pointer is exactly on a number, write it down and underline it
If any of the underlined numbers you have written down are followed by a 9, you will need to take one away from the number you’ve underlined"
Well, if that's what they say.

Personally, when I look at this:

screenshot_223.jpg


I think it's bonkers to say that it is not reading

6 0 9 0 0 (.42{something})

Also, their rule is actually impossible to implement. When they talk about "numbers" it is clear that they mean the individual number pointed to on each dial.

Which is really a digit.

60900 is a number, and it consists of 5 digits: 6, 0, 9, 0 & 0.

So how do you take 1 away from a digit which is zero, when they do not define any underflow rule?
 
Because:

The last three digits are definitely 900.
If it were 60900 at present, then when the middle dial (9) moves to '0' - another 100 - that would mean it would then be 60000 - obviously wrong.

Therefore it must now be 59900 so that the middle dial moving to '0' will progress it to 60000.
 
If you have the last two meter readings then you have an idea of how many units are used each between readings. Then you can use that information to work out an approximate value for how many units will have been used since the last reading. Add that to the last reading to get an approximate values for this reading and then use the nearest of the two possible interpretations of the digits as the actual reading.
 
Which pointers do we think are exactly on a digit?
When we remember that these things are mechanical, analogue and continuous in their movement, I don't think it really matters in terms of the answer (as opposed to the 'instructions'!) - given that it's apparent that the first four dials are extremely close to being 'exactly on a digit'.

EFLI's argument, based on 'what happens next' is surely the correct one. When the third (100s) dial has moved to zero (indicating 100 units more usage), after a fair bit of spinning of the fourth and fifth dials, the second (1,000s) one will have moved fractionally forwards (but not to anywhere near "1") and the first (10,000s) will have moved fractionally forwards (but to nowhere near "7"). The reading then will presumably be 60,000. So, as EFLI says, that surely means that the reading now must be 59,900 ?

Kind Regards, John
 
What time is it?
That obviously depends a lot on which is meant to be the hour hand and which the minutes hand :)

In the "9 minutes to 2/3" scenario, a situation such as you depict is actually impossible in a correctly designed and functioning watch/clock- i.e. one can't have the hour hand at only ~12 mins past the hour if the minutes hand is at 51 mins past the hour. For the other scenario (about "11 minutes past 10"), the positions of the hands are very close to being correct.

Kind Regards, John
 
it's apparent that the first four dials are extremely close to being 'exactly on a digit'.
OK, I'm happy with that.

Which means we underline the first 4 digits.

Then, when we follow the rule "If any of the underlined numbers you have written down are followed by a 9, you will need to take one away from the number you’ve underlined", do we not end up with this:

screenshot_225.jpg
 
it's apparent that the first four dials are extremely close to being 'exactly on a digit'.
OK, I'm happy with that. ... Which means we underline the first 4 digits. ... Then, when we follow the rule "If any of the underlined numbers you have written down are followed by a 9, you will need to take one away from the number you’ve underlined", do we not end up with this:
Indeed we do. I think what those instructions have forgotten to add is that if, using their rules, "taking one away from the number you've underlined" results in turning a 0 into a 9, then one has to 'carry' that subtraction to the left - so that the answer would become 59,900 and not the 69,990 one would get (per your illustration) if one only followed the bit of their instructions which they have actually chosen to tell people about!

If the "taking one away from the number you've underlined" is applied to any figure other than 0, then their stated method works OK.

Kind Regards, John
 

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