If the nth derivative of f(x) equals n! then which is the best answer

f(x) is a polynomial of degree n

If the nth derivative of f(x) equals 0 then which is the best answer

f(x) is a polynomial of degree n - 1

The following represents f "(x). Which could be true?

f has at least one relative minimum

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Calculus - Derivatives

12 termsStudBud Administration20 plays

Calculus

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Questions 12

Answers

1
How fast is the shadow growing?
4 ft/s
12 ft/s
10 ft/s
6 ft/s
2
The graph of a twice-differentiable function is shown. Which of the following is true?
f '(2)<f (2) < f ''(2)
f(2)<f '(2) < f ''(2)
f(2)<f ''(2) < f '(2)
f "(2)<f(2) < f '(2)
3
If the 16th derivative of f(x) equals f(x) then which is the best answer
f(x) = sin x
f(x) is a polynomial of degree n
f(x) is a polynomial of degree n + 1
f(x) = sin^n x
4
If the nth derivative of f(x) equals n! then which is the best answer
f(x) = sin^n x
f(x) is a polynomial of degree n - 1
f(x) is a polynomial of degree n
f(x) = sin x
5
The graph of a twice-differentiable function is shown. Which of the following could be true?
f '(2)<f (2) < f ''(2)
f(2)<f ''(2) < f '(2)
f "(2)<f '(2) < f (2)
f(2)<f '(2) < f ''(2)
6
If the nth derivative of f(x) equals 0 then which is the best answer
f(x) is a polynomial of degree n
f(x) = sin^n x
f(x) is a polynomial of degree n - 1
f(x) = sin x
7
The following represents f '(x). Which must be true?
f has no POI
f has at least one relative minimum
f has at least one relative maximum
f(0) < f(1)
8
Look at the following statement.
None of these
f has a maximum value
f '(c)=(f(b) - f(a)) / (b-a) for some c
f '(c) = 0 for some c
9
How fast is the shadow moving?
10 ft/s
6 ft/s
12 ft/s
4 ft/s
10
Consider the following statement,
f "(c) exists
f '(c) exists
if f(c) exists then f '(c) = 0
if f '(c) exists then f ''(c) = 0
11
The graph of a twice-differentiable function is shown. Which of the following could be true?
f "(6)<f (6) < f '(6)
f(6)<f ''(6) < f '(6)
f "(6)<f '(6) < f (6)
f(6)<f '(6) < f ''(6)
12
The following represents f "(x). Which could be true?
f has at least one relative maximum
f has at least one relative minimum
f has at least one POI
f(0) does not exist

Calculus - Derivatives Flashcards | StudBud

Calculus - Derivatives

12 termsStudBud Administration20 plays

Calculus

Flashcards12 cardsFPractice quizPHost liveL

Questions 12

Answers

1
How fast is the shadow growing?
4 ft/s
12 ft/s
10 ft/s
6 ft/s
2
The graph of a twice-differentiable function is shown. Which of the following is true?
f '(2)<f (2) < f ''(2)
f(2)<f '(2) < f ''(2)
f(2)<f ''(2) < f '(2)
f "(2)<f(2) < f '(2)
3
If the 16th derivative of f(x) equals f(x) then which is the best answer
f(x) = sin x
f(x) is a polynomial of degree n
f(x) is a polynomial of degree n + 1
f(x) = sin^n x
4
If the nth derivative of f(x) equals n! then which is the best answer
f(x) = sin^n x
f(x) is a polynomial of degree n - 1
f(x) is a polynomial of degree n
f(x) = sin x
5
The graph of a twice-differentiable function is shown. Which of the following could be true?
f '(2)<f (2) < f ''(2)
f(2)<f ''(2) < f '(2)
f "(2)<f '(2) < f (2)
f(2)<f '(2) < f ''(2)
6
If the nth derivative of f(x) equals 0 then which is the best answer
f(x) is a polynomial of degree n
f(x) = sin^n x
f(x) is a polynomial of degree n - 1
f(x) = sin x
7
The following represents f '(x). Which must be true?
f has no POI
f has at least one relative minimum
f has at least one relative maximum
f(0) < f(1)
8
Look at the following statement.
None of these
f has a maximum value
f '(c)=(f(b) - f(a)) / (b-a) for some c
f '(c) = 0 for some c
9
How fast is the shadow moving?
10 ft/s
6 ft/s
12 ft/s
4 ft/s
10
Consider the following statement,
f "(c) exists
f '(c) exists
if f(c) exists then f '(c) = 0
if f '(c) exists then f ''(c) = 0
11
The graph of a twice-differentiable function is shown. Which of the following could be true?
f "(6)<f (6) < f '(6)
f(6)<f ''(6) < f '(6)
f "(6)<f '(6) < f (6)
f(6)<f '(6) < f ''(6)
12
The following represents f "(x). Which could be true?
f has at least one relative maximum
f has at least one relative minimum
f has at least one POI
f(0) does not exist