Solve the following equati
dy
1. Ž+y=1 (y + 1).
dx
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Answer:
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Answered by
0
Answer:
dydx=(1+x)(1+y)
this is separable!
11+ydydx=1+x
so we integrate both sides
∫ 11+ydydx dx=∫ 1+x dx
or
∫ 11+y dy=∫ 1+x dx
ln(1+y)=x+x22+C
1+y=ex+x22+C
y=Cex+x22−1
Step-by-step explanation:
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