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\[\sqrt{1\pm \in} =1\pm \frac{ 1 }{ 2}\in \]
How?
What do you get when you square the right hand side ?
sqrt(1+-E)
@ganeshie8
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How ?
ok, you said right side!
we get 1^2+-2*1/2*E(+1/2*E)^2
=1+-1E+-1/4E^2
and now????
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If we let \(\in = 0.0001\), then \(\in^2=?\)
0, right?
oh, got it
Thanks a lot!
Why 0 ?
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hmmm, It tends towards zero
when \(\in\) is small, \(\in^2\) is even smaller... so we can neglect square terms in some cases where accuracy is not needed
yes
\[\sqrt{1\pm \in} \approx 1\pm \frac{ 1 }{ 2}\in \]
Oh, approximately, that's why we use in Physics....
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Well I was studing Mechanical waves, JLYK
Thanks a lot
np, mechanical waves and sound are very interesting topics. Have fun :)
:)
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