please solve 285,287 For the following functions, state the domain of y,dyfindand its domain.dx279. y=sin-¹(x²)280. y = cos ¹(√x)-1:-¹ (+)282. y = √csc-¹x281.283.y = sec3y = = (1 + tan¯¹ x)]284. y = cos ¹ (2x) · sin¯¹ (2x)-1285. y =tan¹(x)286. y = sec¯¹ (-x):= cot-¹ √√4 - x²287. y = cot288. y=x-csc-1Skip the domain of both yand its derivative for # 281x

For the following functions, state the domain of y, find dy dx and its domain. 279. y=sin-¹(x²) 280. y = cos¯¹ (√x) 281. 282. y = 283. -1 y = sec ¹ (+) 286. 3 -1 = (1 + tan¯¹ x) y = 284. y = √esc-¹x 285. y= cos = cos¯¹ (2x). sin¯¹ (2x) tan-¹(x) y = sec-¹ (-x) Skip the domain of both y and its derivative for # 281 287. y=cot-¹√4-x² 288. y=x.csc¹x .-1

For the following functions, state the domain of y, find dy dx and its domain. 279. y=sin-¹(x²) 280. y = cos¯¹ (√x) 281. 282. y = 283. -1 y = sec ¹ (+) 286. 3 -1 = (1 + tan¯¹ x) y = 284. y = √esc-¹x 285. y= cos = cos¯¹ (2x). sin¯¹ (2x) tan-¹(x) y = sec-¹ (-x) Skip the domain of both y and its derivative for # 281 287. y=cot-¹√4-x² 288. y=x.csc¹x .-1

Calculus For The Life Sciences

2nd Edition

ISBN:9780321964038

Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Chapter3: The Derivative

Section3.4: Definition Of The Derivative

Problem 36E

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