stud
bud
Sign up
Log in
Home
Library
Explore
SAT
More
Derivative Review Flashcards | StudBud
Explore
/
Derivative Review
Derivative Review
20 terms
·
StudBud Administration
·
27 plays
A beginning review of derivatives
Flashcards
20 cards
F
Practice quiz
P
Host live
L
Questions
20
Answers
1
The second derivative of 6x is?
0
6
6x
1
2
The derivative of y=4
5x-9
is?
45x-9(5)
e5x-9
(ln4)54x-9(5)
(ln4)45x-9(5)
3
What is the derivative of y=xsinx...go slow...
y'=xcosx+sinx
y'=sinxcosx
y'=1cosx
y'=cosx+xsinx
4
The derivative of 13x
4
is?
13x3
54x3
52x3
42x4
5
If f ' (9) < 0 and f '' (9) < 0, at x = 9, the graph of f(x) is?
increasing and concave up
decreasing and concave up
increasing and concave down
decreasing and concave down
6
If f ' (9) > 0 and f '' (9) < 0, at x = 9, the graph of f(x) is?
increasing and concave up
increasing and concave down
decreasing and concave down
decreasing and concave up
7
The derivative of y=sin
2
(3x) is?
sin(cos(tan(x)))
sin2(3x)cos(3x)(3)
2cos(3x)(3)
2sin(3x)(cos(3x))(3)
8
The derivative of a function is a ________________ calculator.
graphing
pun
slope
number
9
If f ' (1) = -2, what is known about f(x) at x = 1?
concave down
concave up
decreasing
increasing
10
The second derivative of h(x)=e
6x
is?
12e6x
12ex
36e6x
6e6x
11
The derivative of f(x)=e
3x-4
is?
e3x-4
3e3x-4
3xe3x-4
ex e3x-4
12
If f '' (4) = 0 and f '' (x) changes sign at x = 4, then at x = 4, there is a(n)?
relative min
relative max
rabbit
point of inflection
13
If f '(3)=0 and f ''(3)=4.5, then at x=3 there is a(n)?
relative max
horse
relative min
point of inflection
14
The derivative of g(x)=ln(4x-9) is?
(4x-9)(ln 4)
4/(4x-9)
ln(4x-9)
ln(4)(4x-9)
15
The second derivative of y=sin x is?
-cos(x)
six(n)
-sin(x)
cos(x)
16
If f ' (9) < 0 and f '' (9) > 0, at x = 9, the graph of f(x) is?
decreasing and concave down
increasing and concave down
increasing and concave up
decreasing and concave up
17
If g''(3) = 10, what is happening at x=3?
decreasing
concave up
increasing
concave down
18
The derivative of f(x)=sec(8x-3) is?
sec(8x)tan(8x)(8x-3)
sec(8x-3)tan(8x-3)(8x)
sec(8x-3)(8)
sec(8x-3)tan(8x-3)(8)
19
If f ' (4) = 0 and f '' (4) = -1.23456, then at x = 4, there is a(n)?
point of inflection
relative max
relative min
a bag of doritos
20
If g''(3) = 10, what is happening at x=3?
concave down
increasing
decreasing
concave up