Homework: 1. If y=tan x, prove that y`= 2(y +1)(3y² +1).

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.4: Values Of The Trigonometric Functions
Problem 19E
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Lecture Four_4d5301e.26aabdd58d8aa.pdf
Нomework:
1. If y = tan x, prove that y"= 2(y² +1)(3y² +1).
2. If x= sect and y = tant, evaluate at t%3=
of the following:
4
dy
(a)
dx
(b)
3. Find y` for y= cos(sin? x)
dy
4. If x= y1- y² , find
dx
5. If y = x - 4x and x=
V21² +1; find
dy
when t = 2.
6. Find y and y for y = sin(x+ y).
7. Find y' for sin x+ sin y = 1.
8. Find y` for xcos y = sin(x+ y).
(46)
Transcribed Image Text:Lecture Four_4d5301e.26aabdd58d8aa.pdf Нomework: 1. If y = tan x, prove that y"= 2(y² +1)(3y² +1). 2. If x= sect and y = tant, evaluate at t%3= of the following: 4 dy (a) dx (b) 3. Find y` for y= cos(sin? x) dy 4. If x= y1- y² , find dx 5. If y = x - 4x and x= V21² +1; find dy when t = 2. 6. Find y and y for y = sin(x+ y). 7. Find y' for sin x+ sin y = 1. 8. Find y` for xcos y = sin(x+ y). (46)
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