Processing Math: Done
Solution 3.3:2d
From Förberedande kurs i matematik 1
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| - | If we compare the equality which defines   | + | If we compare the equality which defines <math>\mathop{\text{lg}} 1\,</math>,  | 
| - | <math>\  | + | |
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| + | {{Displayed math||<math>10^{\mathop{\text{lg}} 1} = 1\,,</math>}}  | ||
with  | with  | ||
| + | {{Displayed math||<math>10^{0} = 1</math>}}  | ||
| - | + | we see that <math>\mathop{\text{lg}} 1 = 0\,</math>.  | |
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| - | we see that   | + | |
| - | <math>\text{lg 1  | + | |
Current revision
If we compare the equality which defines 
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with
we see that 

