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10 cards from this deck
An equation involving a differential like dydx\frac{dy}{dx}dxdy
Eliminating the differential by integration
Solution to a differential equation containing constant +c+c+c
Solution where the value of ccc is determined
Put xxx's with dxdxdx, yyy's with dydydy
ln∣y∣+c\ln|y| + cln∣y∣+c
ln∣f(x)∣+c\ln|f(x)| + cln∣f(x)∣+c
Only need one ccc when integrating both sides
a=kba = kba=kb (where kkk is constant)
Use negative sign (e.g., dxdt=−kx\frac{dx}{dt} = -k\sqrt{x}dtdx=−kx)
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