dodgey school maths?

Somebody explained it better than you - thanks Street
Thanks for your patience.

Given that you didn't initially answer my question but ignored it twice it is rather difficult to explain something to someone when the subject is both incredibly basic and I don't want to come across as patronising. I'd even posted a correct answer earlier on in the thread and suggested you take a look at it.

You literally linked to a video that illustrated what powers of 10 were but the explanation that got it for you was someone's post doing the same. I'm not a mind reader unfortunately.
 
Given that you didn't initially answer my question but ignored it twice it is rather difficult to explain something to someone when the subject is both incredibly basic and I don't want to come across as patronising. I'd even posted a correct answer earlier on in the thread and suggested you take a look at it.

You literally linked to a video that illustrated what powers of 10 were but the explanation that got it for you was someone's post doing the same. I'm not a mind reader unfortunately.

Apologies, looking at my reply it looks like I was being a bit off with you - I wasn't.
 
Strange isn't it that in the 1960s we never did counting in powers of 10

I've never done it before either, but you only need to know what a power of 10 is in order to do it. It's not a tricky concept, which I guess is why they're teaching it to people in year 5.
 
@Maccapacca didn't provide context but it just looks like it is asking you to add distances of like 1000, 10,000, 100,000 etc..

So for example answers could be:

517,453
527,453
537,453

It might be better if he provided the full question sheet though. Just a quick google of the national curriculum and "year 5" (presumably some year in junior school?) requires:

https://www.gov.uk/government/publi...programmes-of-study#year-5-programme-of-study
But... that's not what power of 10 means. A power of ten is a number expressed as [number] = 10^[smaller number]. I read that question as asking for intermediate values in an exponential function. I can't make the question make sense any other way.
 
But... that's not what power of 10 means. A power of ten is a number expressed as [number] = 10^[smaller number]. I read that question as asking for intermediate values in an exponential function. I can't make the question make sense any other way.

No. That's a base of ten.
 
But... that's not what power of 10 means. A power of ten is a number expressed as [number] = 10^[smaller number]. I read that question as asking for intermediate values in an exponential function. I can't make the question make sense any other way.

The powers of ten are 10^0, 10^1, 10^2 and so forth, i.e. 1, 10, 100, 1000... and so in both directions. If the distance changes by a power of ten each month it must change by one of these numbers.
 
But... that's not what power of 10 means. A power of ten is a number expressed as [number] = 10^[smaller number]. I read that question as asking for intermediate values in an exponential function. I can't make the question make sense any other way.

You've kind of contradicted yourself there - yes 10^[some number] is a "power of 10", now take a look again at the post you quoted and note it is increasing by 10,000 i.e. a "power of 10". If you re-read what I wrote I said "it just looks like it is asking you to add distances of like 1000, 10,000, 100,000 etc.." those distances are literally = 10^[some number].

The question makes no mention of an exponential function. In fact the question doesn't restrict answers beyond requiring that the distance increases over the months from the figure given in the first to reach the figure in the last one. You could have an increase of 100,000 after the first month and 10,000 in subsequent ones for example.
 
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i too, at 46 years old, have learnt to do something utterly useless that i have never used in the past and will never use in the future.
 
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