Đặt \(A=2^{2024}+2^{2023}+...+2^2+2\)
=>\(2A=2^{2025}+2^{2024}+...+2^3+2^2\)
=>\(2A-A=2^{2025}+2^{2024}+...+2^2-2^{2024}-2^{2023}-...-2^2-2\)
=>\(A=2^{2025}-2\)
\(M=2^{2025}-2^{2024}-2^{2023}-...-2^2-2\)
\(=2^{2025}-\left(2^{2025}-2\right)\)
=2
Đặt A=22024+22023+...+22+2A=22024+22023+...+22+2
=>2A=22025+22024+...+23+222A=22025+22024+...+23+22
=>2A−A=22025+22024+...+22−22024−22023−...−22−22A−A=22025+22024+...+22−22024−22023−...−22−2
=>A=22025−2A=22025−2
M=22025−22024−22023−...−22−2M=22025−22024−22023−...−22−2
=22025−(22025−2)=22025−(22025−2)
=2