If dydx=y+3>0 and y(0)=2 then y(log2) is
-2
7
5
13
∫dyy+3=∫dx→log(y+3)=x+c
y(0)=2 put x=0log5=c→log(y+3)−log5=x→logy+35=xy+35=ex→y=5ex−3y(log2)=5elog2−3=5×2-3=7