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Given that log 2 = x, log 3 = y and log 7 = z, express the following expressions in terms of x, y, and z. (1) log 12 (2) log 200. 14. (3) log (4) log 0:3. 3. (5) log 1:5 (6) log 10:5 6000. (7) log 15 (8) log. 7.
using the rules of indices which tell us to subtract the powers 4 and 3 to give the new power, 1. If we had a look-up table containing powers of 2, it would be straightforward to look up 27 and obtain 27 = 128 as the result of finding 16 × 8.
log x − 5log y. log x + log y + 2log z. Free trial available at KutaSoftware.com.
10.\:\:\log_{3}(2)\cdot\log_{2}(3)\cdot\log_{5}(3) Study Tools AI Math Solver Popular Problems Worksheets Study Guides Practice Cheat Sheets Calculators Graphing Calculator Geometry Calculator Verify Solution
Worksheet by Kuta Software LLC Kuta Software - Infinite Precalculus Evaluating Logarithms Name_____ Date_____ Period____ Evaluate each expression. 1) log 2) log 3) log 4) log 5) log 6) log 7) log 8) log 9) log 10) log 11) log 12) log Create your own worksheets like this one with Infinite Precalculus. Free trial available at KutaSoftware.com
Expand the following logarithms. Use either the power rule, product rule or quotient rule. 1. log2(95) = __________. 3. log. 19 . 5 2 = __________. 5. log3(xy) = __________. 7. log3(5y) = __________. 2. log2(21) = __________.
Question 5 Simplify each of the following logarithmic expressions, giving the final answer as a number not involving a logarithm. a) 2log 3 4log 212 12+ b) log 25 log 10 3log 58 8 8+ − c) 2log 20 log 5 log 810 10 10− +( ) d) 4log 2 log 4 2log 3 log 123 3 3 3− − − e) 1 ( ) 2 2 1 4log 3log 32 4 − 2 , 1 3, 1 , −2 , 7
