Basic Maths - Advanced Algebra - Exam, Exams of Calculus

This lecture is from Advanced Algebra. Key important points are: Basic Maths, Rules of Trignometry, Solution of Fractions, Evaluation of Fractions, Products

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2012/2013

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Advanced Algebra 1st Quarter Review Name___________________
1. Evaluate the expression
( )
15 9 7
3
โˆ’
.
A. 7 B. 10 C. 15 D. 30
2. Evaluate the expression
45 9 5 10 5 2รท +รท๏ง๏ง
.
A. 2 B. 5 C. 26 D. 29
3. Evaluate for
11
w , x 10, y , and z 4
52
= = = = โˆ’
, if
5w xy
z
โˆ’
.
A.
5โˆ’
B.
1โˆ’
C. 1 D. 5
4. Evaluate for
a 1, b 2, a nd c 3=โˆ’= =โˆ’
, if
( )
2
c ac 4b
bc
โˆ’
โˆ’
.
A.
B.
99
5
โˆ’
C.
9โˆ’
D. 9
5. Evaluate for
a 3, b 2, and c 5==โˆ’=
, if
( )
2
ab c
2c
+
.
A.
9
2
โˆ’
B.
1
10
C.
3
10
D.
27
10
6. Solve the equation
( )
2 a 3 8 2a
+=โˆ’
.
A.
1
2
B. 2 C.
11
4
D. no solution
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Advanced Algebra 1 st^ Quarter Review Name___________________

1. Evaluate the expression (^ )

A. 7 B. 10 C. 15 D. 30

  1. Evaluate the expression 45 รท 9 5๏ง + 10 รท5 2๏ง.

A. 2 B. 5 C. 26 D. 29

  1. Evaluate for w 1 , x 10, y 1 , and z 4 5 2

= = = = โˆ’ , if 5w^ xy z

A. โˆ’ 5 B. โˆ’ 1 C. 1 D. 5

4. Evaluate for a = โˆ’ 1, b = 2, and c = โˆ’ 3 , if (^ )

c^2 ac 4b b c

A. โˆ’ 99 B. 99

โˆ’ C. โˆ’ 9 D. 9

  1. Evaluate for a = 3, b = โˆ’ 2, and c = 5 , if

a b( 2 c)

2c

A. 9

โˆ’ B. 1

C. 3

D. 27

6. Solve the equation 2 a( + 3 ) = 8 โˆ’ 2a.

A. 1

B. 2 C. 11

D. no solution

  1. Solve the equation x^1 2 3 6

A. 13

โˆ’ B. 1 C. 7

D. 27

8. Solve the equation โˆ’2 3y ( โˆ’ 2 ) = 4y โˆ’ 5 2y( + 1 ).

A. All reals B. No solution C. 3 4

โˆ’ D. 1

9. Solve the equation 6b โˆ’ 5 = 4 โˆ’ 3 b( + 2 ).

A. 1

B. 7

C. 5

D. 5

  1. Solve the equation 1 2 x 5 x^3 2 3 6 4

A. โˆ’ 6 B. 1

โˆ’ C. 1

D. 6

11. Solve the equation 4 7( โˆ’ 3y ) = 8 โˆ’ 2 6y( โˆ’ 10 ).

A. All reals B. No solution C. 0 D. 5 3

  1. Solve 2x โˆ’ 1 = 9.

A. x = 5, x = โˆ’ 5 B. x = 5, x = 4 C. x = 5, x = โˆ’ 4 D. no solution

20. What is the slope of the line passing through ( 4, โˆ’ 2 ) and ( 4, โˆ’ 6 ).

A. โˆ’ 2 B. 1

โˆ’ C.^0 D. undefined

  1. What is the slope of the line 2x โˆ’ 5y = 6.

A. 2

B. 2 C. 5

D. 6

  1. Find the slope of the line that is parallel to y + 2x = โˆ’ 3.

A. โˆ’ 2 B. 1

โˆ’ C. 1

D. 2

  1. Find the slope of the line that is perpendicular to y + 7x = 6.

A. โˆ’ 7 B. 1

โˆ’ C. 1

D. 7

24. What is the equation of the line that passes through ( โˆ’4, 2 ) and ( 6, 8).

A. y 3 x^26 5 3

= + B. y 3 x^22 5 5

= + C. y 5 x^26 3 3

= + D. y 5 x 2 3

25. What is the equation of the horizontal line passing through ( โˆ’3, 4 ).

A. x = โˆ’ 3 B. x 3 4

= โˆ’ C. y 4 3

= โˆ’ D. y = 4

26. What is the equation of the line that passes through ( 1, 2) and parallel to y = 4x โˆ’3.

A. y 1 x^9 4 4

= โˆ’ + B. y = 4x โˆ’ 2 C. y 1 x^3 4 2

= โˆ’ + D. y = 4x โˆ’ 7

27. What is the equation of the vertical line passing through ( 2, 7 ).

A. x = 2 B. x = 7y C. y = 2x D. y = 7

28. What is the equation of the line that passes through ( โˆ’3, 5 )and perpendicular to 3y = 2x โˆ’7.

A. y 1 x^7 2 2

= โˆ’ + B. y 1 x^1 2 2

= โˆ’ โˆ’ C. y 3 x^1 2 2

= โˆ’ + D. y 3 x^9 2 2

  1. Find the x-intercept for the equation (^) 6x + 3y = 12.

A. ( 2, 0 ) B. 1 , 0

๏ฃฌ๏ฃญ ๏ฃท๏ฃธ C.^ (^ 4, 0)^ D.^ (^ 6, 0)

  1. Find the y-intercept for the equation 5x โˆ’ 2y = 10.

A. ( 2, 0 ) B. 5 , 0

๏ฃฌ๏ฃญ ๏ฃท๏ฃธ C.^ (^ 0,^ โˆ’^5 ) D.^

  1. Find the x-intercept for the equation 3x โˆ’ 2y = 9.

A. 3 , 0

๏ฃฌ๏ฃญ ๏ฃท๏ฃธ B.^ (^ 3, 0^ ) C.^

๏ฃฌ๏ฃญ ๏ฃท๏ฃธ D.^

  1. Which of the following is not a function?

A. B. C. D.

  1. Solve the system of equations:

3x 4y 8 x 3y 6

A. ( 0, 2) B. ( 2, 0 ) C. 12 ,^10

๏ฃฌ๏ฃญ ๏ฃท๏ฃธ D.^

  1. Find the value of y in the system of equations.

3 ๐‘ฆ โˆ’ 5 ๐‘ฅ = 4 2 ๐‘ฆ โˆ’ 4 ๐‘ฅ = โˆ’ 2 A. ๐‘ฆ = 7 B. ๐‘ฆ = โˆ’ 15 C. ๐‘ฆ = 13 D. ๐‘ฆ = 4

  1. Find the value of x in the system of equations.

๐‘ฅ = 2๐‘ฆ 3 ๐‘ฅ โˆ’ ๐‘ฆ = 10 E. ๐‘ฅ = 5 F. ๐‘ฅ = 10 G. ๐‘ฅ = 2 H. ๐‘ฅ = 4

  1. Find the value of y in the system of equations.

2 ๐‘ฅ โˆ’ ๐‘ฆ + ๐‘ง = 8 ๐‘ฅ + ๐‘ฆ + 2๐‘ง = 7 โˆ’๐‘ฅ + 3๐‘ฆ + ๐‘ง = โˆ’ 2 I. ๐‘ฆ = โˆ’ 1 J. ๐‘ฆ = 1 K. ๐‘ฆ = 2 L. ๐‘ฆ = 3

  1. Find the value of z in the system of equations.

2 ๐‘ฅ โˆ’ ๐‘ฆ โˆ’ ๐‘ง = 5 ๐‘ฅ + ๐‘ฆ + 2๐‘ง = 3 โˆ’๐‘ฅ + 3๐‘ฆ + ๐‘ง = 1 M. ๐‘ง = (^98) N. ๐‘ง = (^4811) O. ๐‘ง = โˆ’ 118 P. ๐‘ง = โˆ’ (^158)

  1. Write the equation that represents the function shown. A. ๐‘“(๐‘ฅ) = (๐‘ฅ + 2 )^2 + 3

B. ๐‘“(๐‘ฅ) = (๐‘ฅ โˆ’ 2)^2 + 3

C. ๐‘“(๐‘ฅ) = โˆ’(๐‘ฅ + 2)^2 + 3

D. ๐‘“(๐‘ฅ) = โˆ’(๐‘ฅ โˆ’ 2)^2 + 3

  1. Write the equation that represents the function shown. A. ๐‘“(๐‘ฅ)^ = โˆš๐‘ฅ + 1 โˆ’ 3

B. ๐‘“(๐‘ฅ) = โˆš๐‘ฅ โˆ’ 1 โˆ’ 3

C. ๐‘“(๐‘ฅ) = (^) โˆš๐‘ฅ + 1 + 3

D. ๐‘“(๐‘ฅ) = (^) โˆš๐‘ฅ โˆ’ 1 + 3

  1. State the range of the function shown. A. (โˆ’โˆž,3]

B. (โˆ’โˆž,โˆ’2]

C. [ 3,โˆž)

D. (โˆ’โˆž,โˆž)

  1. State the domain of the function shown. A. (โˆ’โˆž,โˆž)

B. [โˆ’3,โˆž)

C. (โˆ’โˆž,0]

D. [ 1,โˆž,)