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P = \(2^{12}\cdot3^5-\left(2^2\right)^6\cdot3^5\cdot3\)
\(=2^{12}\cdot3^5-2^{12}\cdot3^5\cdot3\)
\(=2^{12}\cdot3^5\left(1-3\right)\)
\(=2^{12}\cdot-2\cdot3^5\)
\(=-2^{13}\cdot3^5\)
b)
\(=2^{12}\cdot\left(3^2\right)^3+\left(2^3\right)^4\cdot3^6\)
\(=2^{12}\cdot3^6+2^{12}\cdot3^6\)
\(=2\cdot2^{12}\cdot3^6\)
\(=2^{13}\cdot3^6\)
\(2^{12}.3^5-4^6.9^2=663552\)
\(\left(2^2.3\right)^6+8^4.3^5=3981312\)
\(\frac{2^{12}\cdot3^5-4^6\cdot9^2}{\left(2^2\cdot3\right)^6+8^4\cdot3^4}=\frac{2^{12}\cdot3^5-2^{12}\cdot3^4}{2^{12}\cdot3^6+2^{12}\cdot3^4}=\frac{2^{12}\cdot\left(3^5-3^4\right)}{2^{12}\cdot\left(3^6+3^4\right)}=\frac{2^{12}\cdot3}{2^{12}\cdot3^4\cdot2\cdot5}=\frac{1}{3^3\cdot2\cdot5}=\frac{1}{270}\)
\(\frac{1+3^4+3^8+3^{12}}{1+3^2+3^4+3^6+3^8+3^{10}+3^{12}+3^{14}}\)
\(=\frac{1+3^4+3^8+3^{12}}{\left(1+3^4+3^8+3^{12}\right)+\left(3^2+3^6+3^{10}+3^{14}\right)}\)
\(=\frac{1+3^4+3^8+3^{12}}{\left(1+3^4+3^8+3^{12}\right)+3^2\left(1+3^4+3^8+3^{12}\right)}\)
\(=\frac{1+3^4+3^8+3^{12}}{\left(1+3^4+3^8+3^{12}\right)\left(1+3^2\right)}\)
\(=\frac{1}{1+3^2}\)\(=\frac{1}{10}\)
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