af Let the functions and- be continuous in some rectangle a < t < .y...

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af Let the functions and- be continuous in some rectangle a < t < .y <y<containing the point (fo. Yo). Then, in some dy interval - <!<fo + h contained in a << P. there is a unique solution y=40) of the initial value problem y=f(t. y), y(to) = yo- State where in the ry-plane the hypotheses of the theorem above are satisfied. Enter the answers in increasing order. y # y dy dt 1+2² 4y-y² af Let the functions and- be continuous in some rectangle a < t < .y <y<containing the point (fo. Yo). Then, in some dy interval - <!<fo + h contained in a << P. there is a unique solution y=40) of the initial value problem y=f(t. y), y(to) = yo- State where in the ry-plane the hypotheses of the theorem above are satisfied. Enter the answers in increasing order. y # y dy dt 1+2² 4y-y²

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