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3 5 4 H i g h e rO r d e r T r i g o n o m e t r i c D e r i v a t i v e s 354 HigherOrder Trigonometric Derivatives Higherorder derivatives of the sine and cosine functions are important in many applicationsV ® K d 9 D \ ° l j j E z i \ Ò (4 ¼ U $ b;F E g A h i V j W i k A E l g V W X A k g g B m n X U j X X A h T W j X A Y i h W X A V A o W Y T Z g k E g C ?

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@ a = b < ?2 CONSTRAINED EXTREMA Thus, the second partial derivatives of f are the same at both (±1,0) and (0,±1), but the sharpness with which the two level curves bend determines which are local maxima and which are local minima5 Æ $ Class Summaries ì6ë/² 0ò(ý q "' c87$6 l g ¶ ¹ ;

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Results stated in this section assume that angles are measured in radians We first examine numerical and graphical evidence supporting Theorem 310, and then we offer an analytic proof , rounded to 10 digits, appear in Table 32 As approaches 1 Figure 335 shows a graph of , where the function is undefined 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 21 22 23 24 25 26 27 28 Case 3cv Document 1 Filed Page 3 of 23 March, the federal government has4 d ( á g Ô Ð d ( x ;

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