Find the indicated derivative for each and simplify as much as possible. (a) F'(x) for f(x) = Of'(x) = O f'(x) = OF'(x) = Of'(x) = Of'(x) = Oh (8) = Oh'(e) = CX ex² +3 Oh'(e) 10cx +3)² (cx² O 2cx (cx² + 3)² 6cx (cx² + 3)² (b) h (8) for h(8) = sec(√e). -2cx (cx² + 3)² sec(√) tan(√) 2√6 Oh (8) = sec(√) tan (√) Oh (8) = sec² (2√) tan² (√6) 2√e 10cx (cx² + 3)² sec² (√6) 2√8 (0) ẵ arctan(21) dt = O tan(4x) 1 1+ 4x4 Assume c is a constant. O arctan(2x2) O4x arctan (2x²) O arctan(2x) – 18
Find the indicated derivative for each and simplify as much as possible. (a) F'(x) for f(x) = Of'(x) = O f'(x) = OF'(x) = Of'(x) = Of'(x) = Oh (8) = Oh'(e) = CX ex² +3 Oh'(e) 10cx +3)² (cx² O 2cx (cx² + 3)² 6cx (cx² + 3)² (b) h (8) for h(8) = sec(√e). -2cx (cx² + 3)² sec(√) tan(√) 2√6 Oh (8) = sec(√) tan (√) Oh (8) = sec² (2√) tan² (√6) 2√e 10cx (cx² + 3)² sec² (√6) 2√8 (0) ẵ arctan(21) dt = O tan(4x) 1 1+ 4x4 Assume c is a constant. O arctan(2x2) O4x arctan (2x²) O arctan(2x) – 18
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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![Find the indicated derivative for each and simplify as much as possible.
(a) F'(x) for f(x) =
Of'(x) =
(c)
Of'(x) =
OF'(x) =
Of'(x) =
Of'(x) =
Oh (8) =
Oh'(8) =
Oh'(e)
CX $2
ex +3
O tan(4x)
10cx
+3)²
(b) h (8) for h(8) = sec(√e).
O
(cx²
1
1+ 4x4
2cx
(cx² + 3)²
6cx
(cx² + 3)²
1-2cx
(cx² + 3)²
2V0
Oh (8) = sec(√) tan (√)
Oh (0) = sec² (2√)
tan² (√6)
2√0
10cx
(cx² + 3)²
o arctan(22) dt =
sec(√) tan(√)
Assume c is a constant.
sec² (√)
2√8
O arctan(2x2)
O4x arctan (2x²)
O arctan(2x) – 18](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F8cd8765f-4181-429d-b813-21baad388f94%2F5ba6e4a3-9c2a-46a1-9c7b-49b42eb59561%2F9qj8bn9_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Find the indicated derivative for each and simplify as much as possible.
(a) F'(x) for f(x) =
Of'(x) =
(c)
Of'(x) =
OF'(x) =
Of'(x) =
Of'(x) =
Oh (8) =
Oh'(8) =
Oh'(e)
CX $2
ex +3
O tan(4x)
10cx
+3)²
(b) h (8) for h(8) = sec(√e).
O
(cx²
1
1+ 4x4
2cx
(cx² + 3)²
6cx
(cx² + 3)²
1-2cx
(cx² + 3)²
2V0
Oh (8) = sec(√) tan (√)
Oh (0) = sec² (2√)
tan² (√6)
2√0
10cx
(cx² + 3)²
o arctan(22) dt =
sec(√) tan(√)
Assume c is a constant.
sec² (√)
2√8
O arctan(2x2)
O4x arctan (2x²)
O arctan(2x) – 18
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