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Basic Mathematics quiz

Total questions: 20

Worksheet time: 35mins

Name
Class
Date
1.

Which of the following graphs best represent the linear relation y = 3x?

a)
b)
c)
d)
2.
Expand the following logarithm: 
log3 10z 
a)
log3 10 - log3 z
b)
log3 10 + log3 z 
c)
zlog3 10
d)
log3 z10
3.
Expand the following logarithm: 
log2 6/y 
a)
log2 6 - log2 y 
b)
log2 y - log2 6 
c)
2log 6 + 2log y
d)
log2 6 - y
4.
Logarithmic functions are the inverse of...
a)
Linear Functions
b)
Exponential Functions 
c)
Quadratic Functions 
d)
Polynomial Functions 
5.
Rewrite 34 = 81 in logarithmic form.
a)
log34 = 81
b)
log813 = 4
c)
log381 = 4
d)
log481 = 3
6.
Rewrite logb(xn)
a)
nlogbx
b)
(logbx)n
c)
xnlogbx
d)
logb(xn)
7.
Evaluate logb(b)
a)
-1
b)
0
c)
1
d)
b
8.
Logarithmic functions are the inverse of...
a)
Linear Functions
b)
Exponential Functions 
c)
Quadratic Functions 
d)
Polynomial Functions 
9.

What is anti-derivative?

(a)  

10.

 What isddx(x−1x)= You can choose more than one answerWhat\ is\frac{\text{d}}{\text{d}x}\left(\sqrt{x}-\frac{1}{x}\right)=\ You\ can\ choose\ more\ than\ one\ answer  

a)

 12x−2x2\frac{1}{2\sqrt{x}}-\frac{2}{x^2}  

b)

 12x+1x2\frac{1}{2}\sqrt{x}+\frac{1}{x^2}  

c)

 12x+1x2\frac{1}{2\sqrt{x}}+\frac{1}{x^2}  

d)

 12x−12+1x2\frac{1}{2}x^{-\frac{1}{2}}+\frac{1}{x^2}  

11.
What is the missing number?
sin(60) = cos(   )
a)
10
b)
20
c)
30
d)
40
12.

If sin(2x+7)°=cos(4x−7)°, what is the value of x?

a)

7

b)

15

c)

21

d)

30

13.

The common logarithm has what base?

a)

10

b)

0

c)

e

d)

π\pi

14.

 What isddv(v4+4v3−v2v2)?What\ is\frac{\text{d}}{\text{d}v}\left(\frac{v^4+4v^3-v^2}{v^2}\right)?  

a)

 2v+32v+42v+\frac{3}{2}v+4  

b)

 2v+4+c2v+4+c  

c)

 2v+42v+4  

d)

 2v2+6v−122v^2+6v-\frac{1}{2}  

15.

 If y=3x7e−6  ,det⁡ermin⁡e   dydxIf\ y=3x^7e^{-6}\ \ ,\det er\min e\ \ \ \frac{\text{d}y}{\text{d}x}  

a)

 126x6e−7126x^6e^{-7}  

b)

 −126x6e−5-126x^6e^{-5}  

c)

 21e−6x621e^{-6}x^6  

d)

 21x6e621x^6e^6   

16.

 ∫ 1x+ 1x2 dx\int_{ }^{ }\ \frac{1}{x}+\ \frac{1}{x^2}\ dx  

a)

 x−1 + x−2+ cx^{-1}\ +\ x^{-2}+\ c  

b)

 x0 − x−1+ cx^0\ -\ x^{-1}+\ c  

c)

 ln⁡x+ x−1+ c\ln x+\ x^{-1}+\ c  

d)

 ln⁡x− x−1+ c\ln x-\ x^{-1}+\ c  

17.

 ∫5x4dx\int5x^4dx  

a)

 x5x^5  

b)

 54x5+C\frac{5}{4}x^5+C  

c)

 x5+Cx^5+C  

d)

 20x320x^3  + C

18.

 ∫6x(x+2)dx\int6x\left(x+2\right)dx  

a)

 6x2+12x+C6x^2+12x+C  

b)

 x2 −2x+Cx^{2\ }-2x+C  

c)

 3x2+6x+C3x^2+6x+C  

d)

 2x3+6x2+C2x^3+6x^2+C 

19.

 ∫8x−3dx\int8x^{-3}dx  

a)

 −2x−4+C-2x^{-4}+C  

b)

 4x−3+C4x^{-3}+C  

c)

 8−3x−2\frac{8}{-3}x^{-2}  

d)

 −4x−2+C-4x^{-2}+C  

20.

If y = axnax^n  , then  ∫y dx =\int_{ }^{ }y\ dx\ =  

a)

 axn+1n+1\frac{ax^{n+1}}{n+1}  

b)

 axn−1n−1+ c\frac{ax^{n-1}}{n-1}+\ c  

c)

 axn+1n+ c\frac{ax^{n+1}}{n}+\ c  

d)

 axn+1n+1+ c\frac{ax^{n+1}}{n+1}+\ c