Solution 3.3:2a

From Förberedande kurs i matematik 1

(Difference between revisions)
Jump to: navigation, search
m (Lösning 3.3:2a moved to Solution 3.3:2a: Robot: moved page)
Current revision (14:25, 1 October 2008) (edit) (undo)
m
 
(One intermediate revision not shown.)
Line 1: Line 1:
-
{{NAVCONTENT_START}}
+
The logarithm <math>\mathop{\text{lg}} 0\textrm{.}1</math> is defined as that number which should stand in the coloured box in order that the equality
-
<center> [[Image:3_3_2a.gif]] </center>
+
 
-
{{NAVCONTENT_STOP}}
+
{{Displayed math||<math>10^{\bbox[#FFEEAA;,1.5pt]{\phantom{\scriptstyle ??}}} = 0\textrm{.}1</math>}}
 +
 
 +
should hold. In this case, we see that
 +
 
 +
{{Displayed math||<math>10^{-1} = 0\textrm{.}1</math>}}
 +
 
 +
and therefore <math>\mathop{\text{lg}} 0\textrm{.}1 = -1\,</math>.

Current revision

The logarithm \displaystyle \mathop{\text{lg}} 0\textrm{.}1 is defined as that number which should stand in the coloured box in order that the equality

\displaystyle 10^{\bbox[#FFEEAA;,1.5pt]{\phantom{\scriptstyle ??}}} = 0\textrm{.}1

should hold. In this case, we see that

\displaystyle 10^{-1} = 0\textrm{.}1

and therefore \displaystyle \mathop{\text{lg}} 0\textrm{.}1 = -1\,.