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Solve 9x^(2)+y-1=(4y-x)y^('),y(1)=0 . Find a cubic equation in x whose roots b the domain of the solution. Given that this cubic has only one real
Solve
9x^(2)+y-1=(4y-x)y^('),y(1)=0
. Find a cubic equation in
x
whose roots
b
the domain of the solution. Given that this cubic has only one real root (which you can qu learn by searching on "cubic solver"), decide whether the domain extends to
+\\\\infty
or to
-\\\\alpha
\ For what
b
is this exact? Solve it for that
b:ye^(2xy)+x+bxe^(2xy)y^(')=0
.\ Show that this is exact after multiplication by
xe^(x)
, and solve it:
(x+2)siny+xy^(')cosy=
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