Question

во имя святых архонтов, помогите по алгебре.​

Answer 1

$a^3 \cdot a^4 \cdot a^6 = a^{3+4+6} = a^{13}\\\\n \cdot n^2 \cdot n^3 \cdot n^4 = n^{1+2+3+4} = n^{10}\\\\10 \cdot 10^5 \cdot 10^2 = 10^{1+5+2} = 10^8\\\\x^2 \cdot x^3 \cdot x = x^{2+3+1} = x^6\\\\q^5 \cdot q^3 \cdot q \cdot q^2 = q^{5+3+1+2} = q^{11}\\\\2 \cdot 2^6 \cdot 2 \cdot 2^2 = 2^{1+6+1+2} = 2^{10}$

$x^2 \cdot x^2 \cdot x^7 = x^{2+2+7} = x^{11}\\\\a \cdot a^4 \cdot a^4 \cdot a = a^{1+4+4+1} = a^{10}\\\\4 \cdot 4^2 \cdot 4^3 \cdot 4^2 = 4^{1+2+3+2} = 4^8\\\\y^4 \cdot y^3 \cdot y^2 = y^{4+3+2} = y^9\\\\m^5 \cdot m \cdot m^3 \cdot m^6 = m^{5+1+3+6} = m^{15}\\\\7^3 \cdot 7 \cdot 7^7 = 7^{3+1+7} = 7^{11}$