Question

3^2222 và 2^3333

Answer 1

\(3^{2222}=9^{1111}\)

\(2^{3333}=8^{1111}\)

mà 9>8

nên \(3^{2222}>2^{3333}\)

Answer 2

\(3^{2222}=\left(3^2\right)^{1111}=9^{1111}>8^{1111}=\left(2^3\right)^{1111}=2^{3333}\)

Answer 3

Ta có: \(3^{2222}=\left(3^2\right)^{1111}=9^{1111}\)

\(2^{3333}=\left(2^3\right)^{1111}=8^{1111}\)

Vì \(9^{1111}>8^{1111}\) nên \(3^{2222}>2^{3333}\)

Answer 4

3²²²² = (3²)¹¹¹¹ = 9¹¹¹¹

2³³³³ = (2³)¹¹¹¹ = 8¹¹¹¹

Vì 8 < 9 => 9¹¹¹¹ > 8¹¹¹¹ => 3²²²² > 2³³³³

Answer 5

3²²² = 9¹¹¹¹

2³³³³ = 8¹¹¹¹

mà 9 > 8

nên 3²²²² > 2³³³³