$$\text { A function } y ( t ) \text { satisfies the differential equation } \frac { d y } { d t } = y ^ { 4 } - 9 y ^ { 3 } + 20 y ^ { 2 } \text {. }$$ $$\text { What are the constant solutions of the equation? }$$

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The Answer of $$\text { A function } y ( t ) \text { satisfies the differential equation } \frac { d y } { d t } = y ^ { 4 } - 9 y ^ { 3 } + 20 y ^ { 2 } \text {. }$$ $$\text { What are the constant solutions of the equation? }$$

A function y(t) satisfies the differential equation dydt=y4−9y3+20y2. \text { A function } y ( t ) \text { satisfies the differential equation } \frac { d y } { d t } = y ^ { 4 } - 9 y ^ { 3 } + 20 y ^ { 2 } \text {. } A function y(t) satisfies the differential equation dtdy​=y4−9y3+20y2.

$\text { A function } y ( t ) \text { satisfies the differential equation } \frac { d y } { d t } = y ^ { 4 } - 9 y ^ { 3 } + 20 y ^ { 2 } \text {. }$