Question

Пожалуйста, решите номер 1504

Answer 1

$\sqrt{5}(log3(36)-log3(4)+5^{log5(8)})^{0,5lg5}=\sqrt{5}(log3(9)+8})^{lg\sqrt{5}}=\sqrt{5}(2+8)^{lg\sqrt{5}}=\sqrt{5}*{10^{lg\sqrt{5}}=\sqrt{5}*\sqrt{5}=5$

$\frac{2}{11}(log12(3)+log12(4)+7^{log7(4)})^{2log5(11)}=\frac{2}{11}(log12(3*4)+4)^{2log5(11)}=\frac{2}{11}(1+4)^{2log5(11)}=\frac{2}{11}*5^2*5^{log5(11)}=\frac{2*25}{11}*11=50$