Logs
Property of logs
exponential functions
solving exp. functions
exponential graphs
100

Log6(xyz4)

Log6(x)+Log6(y)+4Log6(z)

100

Log2128=7

27=128

100

f(x)=3x

D=R

100

1/5=52c+3

c=2

100

f(x)=2x

exp. growth

200

Log7(q4r2)2

8Log7(q)+4Log7(r)

200

Log864=2

82=64

200

f(x)=2.5x-1+3

R=(3,∞)

200

216=62r-11

r=-7

200

f(x)=2x

x-int:2

300

Log2(y/z5)2

2Log2(y)-10Log2(z)

300

Log31/27=-3

3-3=1/27

300

f(x)=5X3x+1-7

y-int:8

300

163x=8x+2

x=-4

300

g(x)=-3x

exp. decay

400

Log34+Log3y+1/2XLog349

Log3(28y)

400

44=256

Log4256=4

400

g(x)=-(0.9)x-5

asymptote: -5

400

2w+4X24w+6=22w+1

x=-8/3

400

h(x)=(2/3)x

x-int:2/3

500

3XLog24-Log232

1

500

272/3=9

Log279=2/3

500

j(x)=2x-1

increasing

500

1/5=52x+3

x=-2

500

f(x)=3x-8

exp growth

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