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 | 1 | initial version |
You've done it correctly and SAGE gives you the exact answer. If you try log(8,2) you'll get 3 because that's the exact answer and no logs are required. To force a numerical answer try, for example log(1000,2).n(digits=9) to get an approximate answer of 9.96578429. You can check if that's close by typing 2^9.96578429 to get 1000.00000369996. Want a closer answer? Change to digits=12 and repeat. Same thing with other functions such as sqrt(2).n(digits=4)
| | 2 | No.2 Revision |
You've done it correctly and SAGE gives you the exact answer. If you try log(8,2) you'll get 3 because that's the exact answer and no logs are required. To force a numerical answer try, for example log(1000,2).n(digits=9) to get an approximate answer of 9.96578429. You can check if that's close by typing 2^9.96578429 to get 1000.00000369996. Want a closer answer? Change to digits=12 and repeat. Same thing with other functions such as sqrt(2).n(digits=4)
Alternatively, the documentation gives n(log(1000,2)) which gives you the approximation 9.96578428466209 with less key stroke
| | 3 | No.3 Revision |
You've done it correctly and SAGE gives you the exact answer. If you try log(8,2) you'll get 3 because that's the exact answer and no logs are required. To force a numerical answer try, for example log(1000,2).n(digits=9) to get an approximate answer of 9.96578429. You can check if that's close by typing 2^9.96578429 to get 1000.00000369996. Want a closer answer? Change to digits=12 and repeat. Same thing with other functions such as sqrt(2).n(digits=4)
Alternatively, the documentation gives n(log(1000,2)) which gives you the approximation 9.96578428466209 with less key strokestrokes. You can find the log function documentation here
