If u=1+y+y2,find v assume u=3 for y=0
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dx2. = x2 + 2 given that y = 1 when x = 0 and dy dx. = 2 when x = 0. First find dy dx ... Integrating again with respect to x gives the general solution: u = x3. 3 et + x f(t) + ... siny + π2 − 1 + g(y) = 2 siny. ∴ g(y) ...
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