Ta có:
19920 = (1994)5 < (2004)5
201715 = (20173)5 > (20003)5
Mà 1994 < 2004 < 20003 < 20173
=> 19920 < 201715
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Ta có: \(199^{20}< 200^{20}\)
\(2017^{15}>2000^{15}\)
Lại có: \(200^{20}=\left(200^4\right)^5=\left(16.10^8\right)^5\)
\(2000^{15}=\left(2000^3\right)^5=\left(8.10^9\right)^5=\left(80.10^8\right)^5\)
Do \(16.10^8< 80.10^8\)
\(\Rightarrow200^{20}< 2000^{15}\)
\(\Rightarrow199^{20}< 2017^{15}\)
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