\(\dfrac{1}{2}.2^n+4.2^n=9.5^n\)
\(2^n\left(\dfrac{1}{2}+4\right)=9.5^n\)
\(2^n.\dfrac{9}{2}=9.5^n\)
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\(\dfrac{1}{2}\) \(\times\) 2n + 4 \(\times\) 2n = 9 \(\times\) 5n
⇒ 2n \(\times\) ( \(\dfrac{1}{2}\) + 4) = 9 \(\times\) 5n
⇒ 2n \(\times\) \(\dfrac{9}{2}\) = 9 \(\times\) 5n
⇒ 2n \(\times\) \(\dfrac{1}{2}\) = 9 \(\times\) 5n
⇒ 2n \(\times\) 2-1 = 5n
⇒ 2n-1 = 5n
\(\Rightarrow\) \(\left\{{}\begin{matrix}n-1=0\\n=0\end{matrix}\right.\)
⇒ \(\left\{{}\begin{matrix}n=1\\n=0\end{matrix}\right.\) vì 1 > 0 nên n không tồn tại
Kết luận n \(\in\) \(\varnothing\)