Input: dsolve(integrates(y(t)/sqrt(x-t),t,0,x)=2y^2)
Write: `dsolve(integrates(y(t)/sqrt(x-t),t,0,x)=2y^2)`
Output: $$dsolve(\int _{0}^{x} (\frac {y(t)}{\sqrt {x - t}})\ dt=2\ {y}^{2})== 0.443113462726379\ (\sqrt{C_1+x})$$
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