\(202^{303}=\left(202^3\right)^{101}=\left(2^3.101^3\right)^{101}=\left(808.101^2\right)^{101}>\left(9.101^2\right)^{101}=\left(303^2\right)^{101}=303^{202}\)
Vậy \(202^{303}>303^{202}\)
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