0.004 using a log table

If 140 Then x = ||

If log₂ (2)=0.4752 log (3)=0.7532, and log₂ (11) = 1.6440, what is the value of the following logarithm? A 4.6599 B с 0.6128 1.0372 D 0.1404 22 log, (²²)

If log 27 = 1.431, then find out the  value of log 9

round Clear frame #3: Find x if: (a) 2log, 4+ log, 5 - log, 10 = log, c x Open

if log10(2)= .301 and log10(3)= .477, what is log10(4/3)?

Assume x > 0. Which of the following is/are NOT equivalent to the expression log, (20x²)? Olog; (2a?) + log3(10) Olog, (a?) + 20 Olog, (2x) + log:(10x) Olog: (22) log, (20) Olog, (20) + log3 (2²) Olog, (2) + log, (10æ²)

if m=log10 n, what other relationship exists between m, 10, and n?

Show that if log a = c, and log b = c, then log y = c²² 7

8. a. Find x if log2x = -2 b. Find b if log,81