Logs
Logs
Logs
Logs

Logs
100

log5 25 = y

2

100

log3 1 = y

0

100

log16 4 = y

1/2

100

log2 1 8 = y

− 3

100

log5 1 = y

0

200

9 log 9 v = 0

1

200

-log 9 n = 1

1/9

200

-7 - 10 log 6 r = -27

36

200

7 log 5 x - 4 = 17

125

200

-4 log 6 -r = -4

-6

300

-4 + log 2 -8 p = -3

-1/4

300

- 8 log 7 2x = -28

2401 / 2

300

6 + 3 log 5 (k - 6) = 15

131

300

9 log 3 (-5r - 3) = 36

- 84 / 5

300

log 6 (9 - 7x) - 7 = -6

3/7

400

ln x = −3

{ e − 3 }

400

log(3x − 2) = 2

34

400

2 log x = log 2 + log(3x − 4)

2 , 4

400

log x + log(x − 1) = log(4x)

5

400

log3 (x + 25) − log3 (x − 1) = 3

2

500

log9 (x − 5) + log9 (x + 3) = 1

6

500

log x + log(x − 3) = 1

5

500

log2 (x − 2) + log2 (x + 1) = 2

3

500

log 9 -3x - log 9 3 = log 9 35

-35

500

log 7 9 + log 7 (x + 3) = 2

22/9

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