\(\text{Ta có : }999^{10}=\left(999^2\right)^5=998001^5\)
\(\text{Vì }998001^5< 999999^5\)
\(\Rightarrow999^{10}< 999999^5\left(đpcm\right)\)
Hk tốt
\(Ta \ có :\)
\(999^{10}=(999^2)^5=998001^5\)
Mà \(998001< 999999\)nên \(999^{10}< 999999^5(đpcm)\)
Hok tốt :>
Ta có: \(999^{10}=\left(999^2\right)^5=\left(999.999\right)^5\)
\(999999^5=\left(999.1001\right)^5\)
Vì \(999< 1001\)\(\Rightarrow\left(999.999\right)^5< \left(999.1001\right)^5\)
hay \(999^{10}< 999999^5\)