algebra-2-expanding-and-condensing-logarithms.pdf
E f OAwlTl3 0r3i1gHhntwsG SrPeCsMeHruvQekds.G. Expanding and Condensing Logarithms. Condense each expression to a single logarithm.
Infinite Algebra 2 - Expanding Logarithms
20 2 0 Kuta Software LLC. All rights r. Expanding Logarithms. Expand each logarithm. 1) log 7. 6. 3) log 6. 5) log 7. 7) log 6. 9) log 2.
Infinite Algebra 2 - 4.4 Expanding and Condensing Logarithms
2018 Kuta Software LLC. A 11 rights reserved. 4.4 Expanding and Condensing Logarithms. Expand each logarithm. C. 1) log. 3) log (x4µ³).
Properties of logarithms 1 Fundamental rules: expanding logarithms
Power rule: ploga M = loga Mp. Be careful: Notice that we can condense only logarithms with the same base . 1. Example: Condense the following expression as
Expanding and Condensing Logarithms.ks-ia2
Condense each expression to a single logarithm. 1) 15log. 5 a + 3log. 5 b. 2
Logs as inverses Properties of Logs
https://www.cabarrus.k12.nc.us/cms/lib/NC01910456/Centricity/Domain/4633/Chpt.%202.4%20Expanding%20and%20Condensing%20Logs.pdf
ln ln ln ln ln ln ln ln mn m n m m n n m n m = + = ? = log 1 2 x x +
The following properties serve to expand or condense a logarithm or logarithmic expression so it can be worked with. Properties of logarithms. Example log log.
Logarithm Formulas Expansion/Contraction Properties of
Expansion/Contraction Properties of Logarithms. These rules are used to write a single complicated logarithm as several simpler logarithms (called “ex- panding”)
Untitled
I can use properties of logarithms to expand logarithms. Example 2 Expand a logarithmic expression ... Example 3 Condense a logarithmic expression.
6.2 Properties of Logarithms
Expand the following using the properties of logarithms and simplify. Assume the utility of expanding logarithms becomes apparent in Calculus.
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Algebra 2Name___________________________________
Period____Date________________
©s l2H0V1t4o aKZuxt7aA pSlomfOtDwOayryet kLdLCCy.E f OAwlTl3 0r3i1gHhntwsG SrPeCsMeHruvQekds.GExpanding and Condensing Logarithms
Condense each expression to a single logarithm.
1)3log92 -
2log952)
log6 x + log6 y + 6log6 z 3) 2log5 x +12log5
y4) log312 + log37 +4log35
5) log25 + log26 2 + log211 26)3log23 -
12log27
Expand each logarithm.
7) log
7 x4 y28) log7 2352
9) log3(
z 3 x × y)10) log5 a3 b311) log6
u v3)212) log412 ×
72)4©Q E2I0r1z4c KK7uft4aN gSwoQfqtDwLaSrIe0 3LkLTC4.G L UA8ljln rrbiQg3hKtWs7 jrpeDs7elrdvwePdg.t g dMNaadjeW NwPiGtUh1 GIdnqfdien5intZeW iAzllgieybyroad w2q.rWorksheet by Kuta Software LLC
Algebra 2Name___________________________________
Period____Date________________
©2 y250T1p4Y dKyurtGaQ WSzojfutDw4aqr3eH DLaL3Cz.I x kAzl4lB orHiJgQhptAsI ar4eFsbeirYvIeyd1.nExpanding and Condensing Logarithms
Condense each expression to a single logarithm.
1)3log92 -
2log95
log9 2352
2) log6 x + log6 y + 6log6 z log6( yx z6) 3) 2log5 x +
12log5
y log5( y12 x2) 4) log312 + log37 +4log35
log3(84 ×
54)5) log25 + log26 2 + log211 2 log2( 5 66) 6)
3log23 -
12log27
log2 33712
Expand each logarithm.
7) log
7 x4 y2 4log7 x - 2log7 y8) log7
2352
3log72 -
2log75
9) log3(
z 3 x × y) log3 z + log3 x 3 + log3 y 310) log5
a3 b3 3log5 a - 3log5 b11) log6
u v3)2 2log6 u + 6log6 v12) log4
12 ×
72)44log412 +
8log47
quotesdbs_dbs19.pdfusesText_25[PDF] expected variable name or this' in lambda capture list
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