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Why is .001 more precise than .01?
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???
If you measure something to .001, then you're about to wrong \(\pm .0005\). If you measure something to .01, then you're about to wrong \(\pm .005\). Then we say: wrong about \(\pm .0005\) is more precise than wrong about \(\pm .005\)
thats confusing...sorry i am only in 7th grade lol
Heheh, sorry. Any other idea to explain this? Anyone?
the definition of precise is a description of how close each measurement are to each other.
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Yep, correct.
so i still don't no it doesn't make sense to me haha
it isn't more precise. There is, in both cases, must 1 significant figure. It it more exact, but the precision is based on number of significant figures.
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