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Graphing
Logs
Solving
Logs
100

log4 x/2

Log4 x - log2

100

log11X + log11Y

log11(XY)

100

log425

0.431

100

y=4log2/3(x+2)-3

What is the Asymptote of this graph?

x= -2

100

log6(1/36)=x

x= -2

200

Log 16x1/2 

1/2Log16x

200

logx-log4

Log(x/4)

200

log69

1.23

200

y= ln(-x+2)+3

What is the range of this graph?

All real numbers

200

log12(x2-7)=log12(x+5)

x=4

x=-3

300

Log7x/y 

Log7 + 3Log2x - log2 y

300

3log2X+log2y

log2(x3y)

300

log4(0.6)=log10(0.6)/log10(4)

-0.368

300

y=log0.5(x-2)+4

What are the transformations of this graph?

Right 2 

Up 4

300

log7(x2-4)=log7(-x+2)

x=-3

x=2

400

Logxy2/ z2w3

Log6 X + 2Log6 Y - 2LogZ - 3LogW

400

2logx - 1/3log3 (y-2) + log3 (x+2)

Log3(x2(x+2)/(y-2)1/3)

400

3log9(1/12)=3 x log9(1/12)

-3.39

400

y= -3log5(x-4)+2

what is the asymptote of this graph?

X=4

400

logx27=3/2

x=9

500

Log(ZX5*Y3)

LogZ + 5LogX + 3LogY

500

4[log x-(3log y + 1/2log z)]

log(x/y3z1/2)4

500

2log3(1/52)=2 x log3(1/52)

-7.19

500

y=log x+5

what is the asymptote?

x=0

500

log6(x2-6x)=log6(-8)

not possible

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