of ду of O It is continuous, so 7. Evaluate the indicated derivative of given composite function (Баллов: 2) = In[r²], y = 2 3 z = xy + y cos (x), x =? sin[4t], dt O 4 sin [4] In r2 - 2 sin[4f] sin[ln t2] + 3 sin [47][In r2] + cos[In r2] O 4 cos[4] (3 sin (41][In 2]° + cos[In ?]) (4 str? [4] In r?-2 sin[4] sin[In r?]) + 4 cos[4t] (3 sin [4t][In t2] + cos [In t*]) (4 sir (41] In r-2 sn[4] sin[In r]) + 4 cos[4t] rent window Приложению kbtu.proctoring.online предост авлен доступ к вашему экрану. Закрыть дс
of ду of O It is continuous, so 7. Evaluate the indicated derivative of given composite function (Баллов: 2) = In[r²], y = 2 3 z = xy + y cos (x), x =? sin[4t], dt O 4 sin [4] In r2 - 2 sin[4f] sin[ln t2] + 3 sin [47][In r2] + cos[In r2] O 4 cos[4] (3 sin (41][In 2]° + cos[In ?]) (4 str? [4] In r?-2 sin[4] sin[In r?]) + 4 cos[4t] (3 sin [4t][In t2] + cos [In t*]) (4 sir (41] In r-2 sn[4] sin[In r]) + 4 cos[4t] rent window Приложению kbtu.proctoring.online предост авлен доступ к вашему экрану. Закрыть дс
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Solve pls
![of
O It is continuous, so
dy
7. Evaluate the indicated derivative of given composite function
(Баллов: 2)
dz
2.3
z = xy + y cos (x), x =
In[r*], y =
sin[4t],
= ?
dt
O 4 sin [4] In t² – 2 sin[47] sin[In r*] + 3 sin [41][In r²]° + cos[In ?2]
O 4 cos[4] (3 sin?²[4][In r?]´ + cos[In t2] )
(4 str? (4] In r²–2 sin[4] sin[In r²])
+ 4 cos[4f] (3 sin [4+][ln t2] + cos[In t2])
(4 sm° [4] In r-2 sn[4] sin[In r ])
+ 4 cos[4f]
ifferent window
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Transcribed Image Text:of
O It is continuous, so
dy
7. Evaluate the indicated derivative of given composite function
(Баллов: 2)
dz
2.3
z = xy + y cos (x), x =
In[r*], y =
sin[4t],
= ?
dt
O 4 sin [4] In t² – 2 sin[47] sin[In r*] + 3 sin [41][In r²]° + cos[In ?2]
O 4 cos[4] (3 sin?²[4][In r?]´ + cos[In t2] )
(4 str? (4] In r²–2 sin[4] sin[In r²])
+ 4 cos[4f] (3 sin [4+][ln t2] + cos[In t2])
(4 sm° [4] In r-2 sn[4] sin[In r ])
+ 4 cos[4f]
ifferent window
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