COLUMNA COLUMN B Derivative Functions 1) - cos-1 x x2+x sin 2x cos? x a. 1-sin x cos? x 2) csc x + 3 sec x b. 3) x2 tan x 3 sec x tan x- csc X cot x C. - 4) - cot-1x 1 d. 2. sin x -1 5) cos X e. 2+2x2

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 38E
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given in column A.
ter of the correct deri
COLUMN A
COLUMNB
Derivative
Functions
1) - cos-1 x
x2+xsin 2x
a.
cos² x
2) csc x + 3 sec x
1-sin x
b.
cos² x
3) x2 tan x
3 sec x tan x – cs c x cot x
с.
4) - cot-1x
1
d.
V1-x2
sin x -1
5)
cOs X
е.
2+2x2
Transcribed Image Text:given in column A. ter of the correct deri COLUMN A COLUMNB Derivative Functions 1) - cos-1 x x2+xsin 2x a. cos² x 2) csc x + 3 sec x 1-sin x b. cos² x 3) x2 tan x 3 sec x tan x – cs c x cot x с. 4) - cot-1x 1 d. V1-x2 sin x -1 5) cOs X е. 2+2x2
Let
a,
ar
has a maximum and a minimum on that interval.
.Ha function is continuous on a closed interval [ a, b ], then it
no extreme value on that interval.
.If a function is discontinuous on a closed interval, then it has
interval, then it is continuous on that interval.
3. If a function has a maximun and a minimum over a closed
discontinuous on that interval.
4. If a function has no extreme values on [ a, b], then it is
5. If a function has either a maximum only or a minimum only
over a closed interval, then it is discontinuous on that interval.
Transcribed Image Text:Let a, ar has a maximum and a minimum on that interval. .Ha function is continuous on a closed interval [ a, b ], then it no extreme value on that interval. .If a function is discontinuous on a closed interval, then it has interval, then it is continuous on that interval. 3. If a function has a maximun and a minimum over a closed discontinuous on that interval. 4. If a function has no extreme values on [ a, b], then it is 5. If a function has either a maximum only or a minimum only over a closed interval, then it is discontinuous on that interval.
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