Potęgi,pierwiastki i logarytmy

\(a^{0}=\)

\(a^{n}*a^{m}=\)

\(a^{n}:a^{m}=\)

\((a^{n})^{m}=\)

\(a^{\frac {1}{n}}=\)

\(a^{\frac {k}{n}}=\)

\(log_{a}b=x \leftrightarrow \)

\(log_{a}b-log_{a}c=\)

\(log_{a}b^{c}=\)

\(log_{a}b+log_{a}c=\)

\((2^{-8})^{3}=\)

\(17^{6}:17^{-3}=\)

\(15^{-3}*15^{-7}=\)

\(6^{-5}:6^{-2}=\)

\(2^{82}:4^{40}=\)

\(25^{3}*0,2^{-6}=\)

\(5^{8}:0,2^{-7}=\)

\(\frac {125^{3}*(5^{-2})^{4}}{25^{4}*25*^{-5}}=\)

\(\frac {7^{5}:49}{7}*(\frac {1}{7})^{-2}=\)

\(8^{\frac {1}{3}}=\)

\(144^{-\frac {1}{2}}=\)

\(64^{\frac {4}{3}}=\)

\(9^{-1,5}=\)

\(log_{2}32=\)

\(log_{7}1=\)

\(log10^{5}=\)

\(log_{2}80+log_{2}0,1=\)

\(log_{3}4,5+log_{3}2=\)

\(log_{2}7-log_{2}56=\)

\(log_{8}8^{\frac{1}{3}}=\)