Solution 1.3:5e

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Current revision (14:30, 22 September 2008) (edit) (undo)
 
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Individually,
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Individually, <math>3^{1\textrm{.}4}</math> and <math>3^{0\textrm{.}6}</math> are difficult to calculate, but when multiplied together
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<math>3^{1.4}</math>
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and
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<math>3^{0.6}</math>
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are difficult to calculate, but when multiplied together
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<math>3^{1.4}\centerdot 3^{0.6}=3^{1.4+0.6}=3^{2}=3\centerdot 3=9.</math>
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{{Displayed math||<math>3^{1\textrm{.}4}\cdot 3^{0\textrm{.}6} = 3^{1\textrm{.}4+0\textrm{.}6} = 3^{2} = 3\cdot 3 = 9</math>}}
on using the power rules.
on using the power rules.

Current revision

Individually, \displaystyle 3^{1\textrm{.}4} and \displaystyle 3^{0\textrm{.}6} are difficult to calculate, but when multiplied together

\displaystyle 3^{1\textrm{.}4}\cdot 3^{0\textrm{.}6} = 3^{1\textrm{.}4+0\textrm{.}6} = 3^{2} = 3\cdot 3 = 9

on using the power rules.

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