Set u = sec (8x) + tan(8 - x). • Step 1: ● ● ● du dx Step 2: = dx = Step 3: 8( sec (8x tan (8x)) + sec² (82)) du 8( sec (8z tan (8z + sec² (87)))) . . ec² (8 x) + sec(8 - x) · tan(8 - x) sec(8 x) + tan(8 - x) =))₁ dx = = = fo(u)du with g(u) = 1 8u G(u) + C with G(u) = F(x) + C with F(x)= = 1 In sec (82) + tan(z) |

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.
Chapter4: Calculating The Derivative
Section4.2: Derivatives Of Products And Quotients
Problem 35E
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Please find G(u) + C and correct if any answers are wrong. 

Set u = sec(8 · x) + tan(8 x).
• Step 1:
du
8( sec(8x tan(8x)) + sec
2(8æ))
dx
Step 2:
du
s(se(8z tan(82 + sece*(82))
dx
8| sec| 8x tan| 8x + sec"(8x
Step 3:
sec? (8 · x) + sec(8 x) tan(8 · æ)
dx
sec(8 · x) + tan(8 · x)
with g(u)
%D
1
8u
G(u) + C
with G(u) =
F(x) + C
with F(x)
In sec (8x) + tan(x)|
Part 2: Use the abOve to boln un
|00
Transcribed Image Text:Set u = sec(8 · x) + tan(8 x). • Step 1: du 8( sec(8x tan(8x)) + sec 2(8æ)) dx Step 2: du s(se(8z tan(82 + sece*(82)) dx 8| sec| 8x tan| 8x + sec"(8x Step 3: sec? (8 · x) + sec(8 x) tan(8 · æ) dx sec(8 · x) + tan(8 · x) with g(u) %D 1 8u G(u) + C with G(u) = F(x) + C with F(x) In sec (8x) + tan(x)| Part 2: Use the abOve to boln un |00
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