Chọn công thức đúng:

A.\[\frac{{10}}{{a - 1}}\]

B. \[\frac{2}{{5(a - 1)}}\]

C.\[\frac{5}{{2a - 2}}\]

D. \[\frac{5}{{2a + 1}}\]

A.\[\frac{{2ab}}{{1 + b}}\]

B. \[\frac{{ab}}{{1 + b}}\]

C. \[\frac{a}{{1 + b}}\]

D. \[\frac{b}{{1 + b}}\]

A.\[{\log _a}\left( {bc} \right) = {\log _a}b + {\log _b}c\]

B. \[{\log _a}\frac{b}{c} = {\log _a}b + {\log _a}c\]

C. \[{\log _a}\frac{b}{c} = \frac{{{{\log }_a}b}}{{{{\log }_a}c}}\]

D. \[{\log _a}\left( {bc} \right) = {\log _a}b + {\log _a}c\] 

A.\[{\log _2}7 = \frac{a}{{1 - b}}\]

B.\[{\log _2}7 = \frac{b}{{1 - a}}\]

C. \[{\log _2}7 = \frac{a}{{1 + b}}\]

D. \[{\log _2}7 = \frac{b}{{1 + a}}\]

A.\[{a^b} = N\]  

B.\[{\log _a}N = b\]

C.\[{a^N} = b\]

D.\[{b^N} = a\]

A.logab  

B. log_ba

C.ln_ab

D.lnba

A.0

B.1

C.\[\ln (\frac{a}{b} + \frac{b}{c} + \frac{c}{d} + \frac{d}{a})\]

D. \[\ln (abcd)\]