Math question
differentiate and equate to zero to find the turning points
furthermore the first derivative of your function is: \[f'\left( x \right) = 9{x^2} - 16\]
円の円周は直径として直接変化します。円は60フィートの直径と188.4フィートの円周を持っています。 15フィートの直径とする円の円周は何ですか? 47.1フィート 7.5フィート 57.1フィート
your function is an increasing function if the subsequent condition holds: \[9{x^2} - 16 > 0\]
please solve that inequality
9x^2-16>0 9x^2>0+16 9x^2>16 x>4/3
not this way...
find two solution.. square root is written with positive and negative sign...
what's up with those subscripts being x?
we can rewrite that inequality as below: \[\left( {3x - 4} \right)\left( {3x + 4} \right) > 0\] so the starting inequality is equivalent to the subsequent two systems of inequalities: \[\left\{ \begin{gathered} 3x - 4 > 0 \hfill \\ 3x + 4 > 0 \hfill \\ \end{gathered} \right.,\quad \left\{ {\begin{array}{*{20}{c}} {3x - 4 < 0} \\ {3x + 4 < 0} \end{array}} \right.\] please solve them
you could have also have found the turning points and their nature and drawn a rough graph which might have looked like |dw:1444420588420:dw|
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