Find, to 10 significant figures, the unique turning point to of f (z) = 5 sin (ầ z4) – sin (q z) - in the interval [1,2] and enter it in the box below. 10 = Find, to 10 significant figures, the value of the second derivative of f at the turning point, that is f" (zo). Enter your answer in the box below. ƒ" (20) =

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Find, to 10 significant figures, the unique turning point 0 of
ƒ (z) = 5 sin ( 1 24) – sin (12) ¹
1
in the interval [1,2] and enter it in the box below.
20 =
Find, to 10 significant figures, the value of the second derivative of f at the turning point, that is f" (zo). Enter
your answer in the box below.
f" (x0) =
Transcribed Image Text:Find, to 10 significant figures, the unique turning point 0 of ƒ (z) = 5 sin ( 1 24) – sin (12) ¹ 1 in the interval [1,2] and enter it in the box below. 20 = Find, to 10 significant figures, the value of the second derivative of f at the turning point, that is f" (zo). Enter your answer in the box below. f" (x0) =
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