g q NAJlglr ZrQiQgrhRt5sQ Prfe0sre4r8v4eXdc c Expanding and Condensing Logarithms Expand each logarithm Justify each step by stating logarithm
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[PDF] Properties of Logarithms – Expanding Logarithms
Properties for Expanding Logarithms 0 log 1 = or a log 10 = This is property number 1 which says that log of 1 will always equal zero no matter what the base is If we went through and rewrote each of the properties of exponents we would get the properties of logarithms shown above
[PDF] Algebra 2 - Expanding and Condensing Logarithms
E f OAwlTl3 0r3i1gHhntwsG SrPeCsMeHruvQekds G Expanding and Condensing Logarithms Condense each expression to a single logarithm 1) 3log 9
[PDF] HW 302: Expand and Condense Logarithms ( ) ( ) - Frankston ISD
In Exercises 1 – 15, expand the given logarithm and simplify Assume when necessary that all quantities represent positive real numbers 1 ln x5 y3 ( ) 2 log 3
[PDF] Properties of logarithms 1 Fundamental rules: expanding - TSFX
Properties of logarithms 1 Fundamental rules: expanding logarithms Let M and N be two numbers or two formal expression that we require to be both positive
[PDF] Logs as inverses, Properties of Logs, Expanding and Condensing
19 sept 2017 · represent the number of factors in the single log term • You can ONLY condense log terms that have the same base Page 8
[PDF] Logarithm Formulas Expansion/Contraction Properties of
When expanding logarithms, you'll want to work in reverse In this example, that means apply division rule, then the multiplication rule, then the exponent rule
[PDF] Logarithms Expand, Condense, Properties, Equations
Worksheet by Kuta Software LLC Voluntary Worksheet Logarithms: Expand, Condense, Properties, Equations Expand each logarithm 1) ln (x 6 y 3) 2) log 8
[PDF] Expanding and Condensing Logarithmsks-ia2 - Unit 5
6) 6log 2 u − 5log 2 v 7) 5log 8 x + 15log 8 y 8) 3log 9 6 + 9log 9 5 9) 2log 8 6 − 5log 8 5 10) 3log 6 x − 6log 6 y Expand each logarithm 11) log 9 (u
[PDF] Infinite Algebra 2 - 44 Expanding and Condensing Logarithms
Condense each expression to a single logarithm 9) 5 log z 11 + 10 log; 6 10) 6 log, z +
[PDF] 72 Expanding and Condensing Log Expressions v1 20130207
g q NAJlglr ZrQiQgrhRt5sQ Prfe0sre4r8v4eXdc c Expanding and Condensing Logarithms Expand each logarithm Justify each step by stating logarithm
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Algebra 2 - Task 7.2ID: 1Name___________________________________Period____Date________________
©U V2O0F1W3d JK6uHtGaB mSooyfDtCwHaTrGek oLILmC4.g q NAJlglr ZrQiQgrhRt5sQ Prfe0sre4r8v4eXdc.cExpanding and Condensing Logarithms
Expand each logarithm. Justify each step by stating logarithm property used.Level 2:
1) log
6 u v2) log53
a3) log7
544) log4
u65) log(
a ? b)6) log5 6 7Level 3:
7) log
4 x38) log63 ? 11)6
9) log6(
a b3)10) log4( a ? b ? c)11) log5(
10 ?113)12) log7
x ? y)6Level 4:
13) log
2 x3 ? y)314) log3( z4 x)15) log9(
z x ? y)16) log8 a b4) 517) log8
x3 ? y)218) log2
a b4) 2Condense each expression to a single logarithm. Justify each step by stating the logarithm property used.
Level 2:
19)6log51020)
log x 3 21)log7 u - log7 v22) log6 x - log6 y 23)
log42 + log4724) log3 a + log3 b
Level 3:
25)5log711 -
log7826) log3 x + 2log3 y 27)2log8 x28) 2log9 a 29)
log u + log v + log w30) log212 + log27 + log25
Level 4:
31)log5 x 2 + log5 y 2 + log5 z 232)
3log6 a - 6log6 b 33)
log7 x 3 + log7 y 3 + log7 z 334)
3log4 a - 3log4 b 35)
3log3 u +
15log3
v36) 3log5 u +12log5
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Algebra 2 - Task 7.2ID: 1Name___________________________________Period____Date________________
©N z2v001f3b bKAuCtLa0 2SYoBf7tywLahryeP ALPLvC9.W m 5ALl9l5 9rQi4gHh7tgsI fr4eUsYearovteNdD.VExpanding and Condensing Logarithms
Expand each logarithm. Justify each step by stating logarithm property used.Level 2:
1) log
6 u v log6 u - log6 v2) log53 a log5 a 33) log7
544log754) log4
u6 6log4 u5) log(
a ? b) log a + log b6) log5 6 7 log56 - log57Level 3:
7) log
4 x3 3log4 x28) log6
3 ? 11)6
6log63 +
6log611
9) log6(
a b3) log6 a + 3log6 b10) log4( a ? b ? c) log4 a + log4 b + log4 c11) log5(
10 ? 113)log510 +
3log51112) log7
x ? y)6 6log7 x + 6log7 yLevel 4:
13) log
2 x3 ? y)3 9log2 x + 3log2 y14) log3( z4 x) 4log3 z + log3 x 215) log9(
z x ? y) log9 z + log9 x 2 + log9 y 216) log8
a b4) 5 5log8 a -20log8
b17) log8
x3 ? y)2 6log8 x + 2log8 y18) log2 a b4) 2 2log2 a - 8log2 bCondense each expression to a single logarithm. Justify each step by stating the logarithm property used.
Level 2:
19)6log510log5
10620) log x 3log 3 x 21)
log7 u - log7 vlog7 u v22) log6 x - log6 ylog6 x y23) log42 + log47log41424) log3 a + log3 blog3 ba
Level 3:
25)5log711 -
log78log7 115826)
log3 x + 2log3 ylog3( x y2) 27)
2log8 xlog8 x228) 2log9 alog9 a2 29)
log u + log v + log wlog wvu30) log212 + log27 + log25log2420
Level 4:
31)log5 x 2 + log5 y 2 + log5 z 2log5 zyx32) 3log6 a - 6log6 blog6 a3 b6 33)
log7 x 3 + log7 y 3 + log7 z
3log73
zyx34) 3log4 a - 3log4 blog4 a3 b3 35)3log3 u +
15log3
vlog3( v15 u3)36) 3log5 u +12log5
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Algebra 2 - Task 7.2ID: 2Name___________________________________Period____Date________________
©T U2R0y1F3J kKOuvtra8 ISXozf8ttwpaKrfes gL2LTCT.C 6 aARlxlm YrgicgmhJtRs8 Zr7eksyeArEvEecdj.xExpanding and Condensing Logarithms
Expand each logarithm. Justify each step by stating logarithm property used.Level 2:
1) log
73102) log9
1153) log8
u v4) log33
x5) ln
x36) log8( x ? y)Level 3:
7) log
3 x y) 48) log4
847
9) log4
7 12)510) log6(
a ? b ? c)11) log5
x5 y12) log63
u2Level 4:
13) log
9 x5 y)614) log8(
x ? y ? z6)15) ln(
x ? y ? z6)16) log8( w33 u)17) log7
a5 b)418) log2(
u3 v4)Condense each expression to a single logarithm. Justify each step by stating the logarithm property used.
Level 2:
19) ln x 320)log4 x - log4 y 21)
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