Derivatives Quick Quiz #1 Flashcards

1

what is y' if y=ln(ln(ln(x)))

1/(ln(ln(x))
exexex
ex^x^x
(1/(ln(ln(x))*1/ln(x)*1/x

2

If a particle has a position function of x(t)=3t+sin(t), then it's acceleration function is:

3-sin(t)
-sin(t)
3+sin(t)
sin(t)

3

d/dx (√x)

x-1/2
-1/(2√x)
x-3/2
1/(2√x)

4

What is f'''(x), if f(x)=e^x

x(x-1)(x-2)ex-3
xe
ex
x3ex

5

d/dx (ln(x))

1/x
1/(√x)
1/x2
ex

6

find y'

3(3x-5)2*3
9x2-125
9(3x-5)2
3(3x-5)2

7

find the first derivative of y

1+ex
1+1/x
1-1/x
1-ex

8

derivative of csc(x)

sec(x)
-csc(x)cot(x)
cot2(x)
csc(x)cot(x)

9

What is d/dx of tan(x)

1/(cos2(x))
sec(x)
sec2(x)
cot(x)

10

f ' (x) if f(x)=-cos(x)

sin(x)
tan(x)
-sin(x)
-tan(x)

11

Derivative of sin(x)

-sin(x)
-cos(x)
cos(x)
sin(x)

12

If a particle has a position function of x(t)=3t+sin(t), then it's velocity function is:

3t+sin(t)
3sin(t)
3cos(t)
3+cos(t)

13

7th derivative of sin(x)

-cos(x)
sin(x)
cos(x)
-sin(x)

14

find dy/dx

2x+2
2+x
2x+2+1
2x2+1

15

what is dy/dx?

-cos(x)+sin(x)-sec2(x)
cos(x)-sin(x)+sec2(x)
cos(x)+sin(x)+sec2(x)
-cos(x)-sin(x)-sec2(x)

Derivatives Quick Quiz #1

Questions 15

Derivatives Quick Quiz #1

Questions 15