\(\displaystyle xâ€²=x(aâˆ’bxâˆ’cy)<x(aâˆ’bx),\)

this differential form

\(\displaystyle x(t)\leq \frac{x(T)e^{A(t)}}{1+x(T)\int \limits_{T}^{t}e^{A(s)}b(s)ds}, \text{where} A(t)=\int_T^t a(s)ds.\)

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