Definition of a Logarithm:
If y = bx, then the logarithm, to the base b of a positive number is denoted by logb y and is defined by logb y = x.
And so, if 9 = 32, then the logarithm to the base 3 of 9 is defined by log3 9 = 2.
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- log2 2 =1
- log2 4 =2
- log2 8 =3
- log2 16 =4
- log2 32 =5
- log2 64 =6
- log2 128 =7
- log2 256 =8
- log2 512 =9
- log2 1024 =10
- log3 9 =2
- log3 27 =3
- log3 81 =4
- log3 243 =5
- log3 729 =6
- log3 2,187 =7
- log4 16 =2
- log4 64 =3
- log4 256 =4
- log4 10245
- log5 25 =2
- log5 125 =3
- log5 625 =4
- log5 3,125 =5
- log2 (1/4) =-2
- log2 (1/8) =-3
- log2 (1/16) =-4
- log2 (1/32) =-5
- log3 (1/9) =-2
- log3 (1/27) =-3
- log3 (1/81) =-4
- log3 (1/243) =-5
- log4 (1/16) =-2
- log5 (1/25) =-2
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