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dy/dx = 5y , with y(0) = 3 acan any one here tel me how solve this
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dy/dx = 5y dy/dx = 5y dy = 5y*dx dy/y = 5dx Integrate both sides and tell me what you get
\[\ln y = 5x\]
more like ln(|y|) = 5x + C but you pretty much have it Now solve for y
yeah.thnx actually thats ware im stucked.. is it \[y=e ^{(5x+C)}\]
ln(|y|) = 5x + C |y| = e^(5x + C) |y| = e^(5x)*e^(C) |y| = e^(C)*e^(5x) |y| = A*e^(5x) y = +-A*e^(5x) where A = e^C
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now use the idea that y(0) = 3
to find the value of 'A' (which will help you find C, but that's a bit irrelevant)
thnx... got it solved :D
yw
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