solving logarithmic equations
Exponential equation solving with logs (round to 4 decimal places)
writing logs in terms of others
change of base formula (round to nearest 100th) and the meaning of logs
Properties of Logs
100

log714m=log7(6m-10)

m=-5/4

100

105x+7+4=12

-1.2194

100

log2≈.3,  log5≈.7,  log8≈.9,   log10

1.0

100

log2217

.92

100

log7(10 x 7 x 14)

log710+log77+log714

200

log3(8x+16)=log3(5x-7)

m=-23/3

200

5 x 74x+3=21

x=.9344

200

log52≈.4,  log57≈1.2,  log59≈1.4,  log5126

3.0

200

log1432.1

1.31

200

log(2 x 42 x 173)

log2+2log4+3log17

300

log48x=2

x=2

300

45x/7=11

x=.6267

300

log73≈.6,  log75≈.8,  log76≈.9,  log7(25/6)

.7

300

logx1/4=12

x12=1/4

300

log4(10/22)

log410-log422

400

logb-log8=log5

b=40

400

ey+6-24=-12

y=-3.5151

400

log47=B,  log49=Y,  log43=T,  log4(81/27)

2Y-3T

400

225=3/7

log223/7=5

400

log3X+log32

log32x

500

log6y+log67=1

y=6/7

500

4e2x+12=25

x=-5.0837

500

log94≈.6,  log96≈.8, log98≈.9,  log9(1/24)

-1.4

500

log5/22Q=72

(5/22)72=Q

500

4log822-4log88

log8(22/8)4