given-the-differential-equation-yy5y-yprime-y5-y-and-initial-value-y0c-y0-c-for-

Question

Given the differential equation y′=y(5−y) $$y^{\prime} = y(5 - y)  $$and initial value y(0)=C y(0) = C , for what values of C C  is the solution decreasing for t≥0 t \geq 0 ?

Accepted Answer

C0C or 5"\u003eC\u003e5C\u003e5

Answer

C0C

Answer

5"\u003eC\u003e5C\u003e5

Answer

0C50

Given the differential equation y′=y(5−y) y^{\(\prime\)} = y(5 - y) and initial value y(0)=C y(0) = C , for what values of C C is the solution decreasing for t≥0 t \(\geq\) 0 ?

Given the differential equation $y^{'} = y (5 - y)$ and initial value $y of 0 equals C$ , for what values of $C$ is the solution decreasing for $t is greater than or equal to 0$ ?