Free Printable MATHS FORM 1 KSSM CHAPTER 1 TO 6

1.

$8x-5+4=x+2$

(a)

2.

Explain how the properties of equalities are used to solve equations.

4 lines

3.

Solve for x:

a)

x = 20

b)

x = 7

c)

x = 10

d)

x = 3

4.

Solve the equation below:

a)

k = 152

b)

k = 176

c)

k = 5

d)

k = 27

5.

For the equation below to have one solution, which value cannot go in the blank:
___ + 12 = 8x + 4

a)

8x

b)

4x

c)

0

d)

9x

6.

3x - 5 = -26

a)

x=-21

b)

x=21

c)

x=-7

d)

x=61

7.

What is the first step to solve this equation:
11 - 3x = 44

a)

Add 3 to both sides

b)

Subtract 11 from both sides

c)

Add 11 to both sides

d)

Divide 3 on both sides.

8.

Solve.
x - 10 = -6x + 4

a)

6/5

b)

-6/5

c)

2

d)

-2

9.

The goal of solving a two-step equations is to:

a)

francine

b)

Find the coefficient

c)

Find the value of the variable

10.

Solve the equation:

7x = 21

a)

x = 14

b)

x = 28

c)

x = 3

d)

x = 147

11.

18+m=8

a)

m=0

b)

m=10

c)

m=-10

d)

m=8

12.

Solve.
3x - 4 - 5x = x + 4 + x

a)

-4

b)

2

c)

4

d)

-2

13.

Solve the linear equation.

8 ( 3x - 5 ) = 9x + 5

a)

x = 3

b)

x = -3

c)

x = 9 / 7

d)

x = 2 / 3

14.

Solve the linear equation.

x - 15 = -19

a)

x = 34

b)

x = -34

c)

x = 4

d)

x = -4

15.

Which equation has x = 5 as the solution?

a)

x + 15 = 10

b)

2x = 5

c)

2x = 10

16.

x - 8 = -5

a)

13

b)

-13

c)

3

d)

-3

17.

A gym membership charges an initial fee of $100 plus a $25 fee every month. Another gym only charges $45 every month. After how many months will the total cost for both gyms be the same?

a)

2

b)

3

c)

4

d)

5

18.

True or False? If $x=4$ , then $x+7=4+7$

a)

True

b)

False

19.

Solve for the value of y:

y - (-3) = 9

a)

y = 12

b)

y = 6

c)

y = 3

d)

y = 9

20.

Mr. Smith works as a salesman at a car dealership. He is paid a base salary of $1,300 each month, and he receives a commission of $150 for each vehicle he sells. If last month Smith earned $2,500, how many cars did he sell last month?
[Hint: Write a linear equation to model this information.]

a)

8

b)

10

c)

6

d)

12

21.

Give x in terms of y if 2x+6y=14

(a)

22.

Which chapter have you learned just now?

a)

Equation

b)

Simultaneous Equations

c)

Systems of Equations

d)

Linear Equations

23.

Which of the following is a non-linear equation?

a)

2x - y + 3 =z

b)

x² + y = 1

c)

5y - 3x =12

d)

12 = 3y - 2x

24.

What is the solution(s) for the following intersection of two lines?

a)

(-1,-1)

b)

(-1,1)

c)

(1, 1)

d)

(1, -1)

25.

x + 2y = 3z

Is the equation above considered as a linear equation?

a)

Yes

b)

No

26.

x + y - 1/x² =0

This is a...

a)

linear equation

b)

non-linear equation

27.

What is the solution?

a)

(1, -1)

b)

(-1, 1)

c)

(0, -2)

d)

(2, 0)

28.

Which are the methods to solve the system of linear equations?

a)

Addition

b)

Substitution

c)

Elimination

d)

Mulplication

29.

Tick the 3 solutions in the systems of linear equations in 3 variables.

a)

No solution

b)

One solution

c)

Two solutions

d)

Infinite solution

30.

solve the following system of equations in 3 variables

x+ 2y – z = 17

–2x + y + 6z = –8

5x – 3y + 9z = –7

a)

x = 4. y= – 6, z = 1

b)

x = 4. y= – 6, z = –1

c)

x = 4. y= 6, z = –1

d)

x = – 4. y= – 6, z = 1

31.

$2x+1=7$ Solve the following linear equations:

a)

6

b)

8

c)

3

d)

4

32.

solve the systm of linear equations

x + 4y + 4z = 7

3x + 2y + 2z = 6

9x + 6y + 2z = 14

a)

x = –1, y = 1/2, z = 1

b)

x = 1, y = –1/2, z = 1

c)

x = 1, y = 1/2, z = –1

d)

x = 1, y = 1/2, z = 1

33.

Which of the following linear equation satisfies both of ordered pairs $(0,-2)$ and $(1,1)$ ?

a)

$x+y=-2$

b)

$2x-3y=1$

c)

$3x-y=2$

d)

$4x-3y=6$

34.

$\frac{2p+16}{3-p}=4$

Solve

a)

$p=-\frac{1}{3}$

b)

$p=\ -\ \frac{2}{3}$

c)

$p\ =\ \frac{2}{3}$

d)

$p\ =\ \frac{1}{3}$

35.

Solve the following simultaneous linear equations.
(Write your answer as h=__, k=__)

h+k=3

3h+k=–1

a)

h=2,k=-5

b)

h=-2,k=-5

c)

h=-2,k=5

d)

h=2,k=5

36.

solve the simultaneous equations

x + y = 7

x² + y² = 25

a)

x = 3, y = 4; x = 4, y = 3

b)

x = –3, y = –4; x = 4, y = 3

c)

x = 3, y = 4; x = –4, y = –3

d)

x = 3, y = –4; x = 4, y = –3

37.

What is the first step to solve this equation:
11 - 3x = 44

a)

Add 3 to both sides

b)

Subtract 11 from both sides

c)

Add 11 to both sides

d)

Divide 3 on both sides.

38.

Given y + x = 23

find the subject y in terms of x .

a)

y = 23 + x

b)

y = 23 – x

c)

x = 23 + y

d)

x = 23 – y

39.

Which of the following equations are linear equations in two variables?

a)

$\frac{y}{6}+4=–2x$

b)

$5a^3–4=4b$

c)

$3h–1=5k$

d)

$k+1=6$

40.

The diagram above shows a poster of Mega Merdeka Sale in Millennium Sports Store.

Encik Aziz bought 2 pairs of shoes and 3 T-shirts. He paids 6 pieces of RM100 and received a balance of RM16.30. Meanwhile Puan Maria paid RM389.50 for a pair of shoes and 5 T-shirts and received no balance. Calculate the prices of a pair of shoes and a T-Shirt.

a)

A pair of shoes = RM350 and a T-shirt = RM 29.60

b)

A pair of shoes = RM250 and a T-shirt = RM 27.90

c)

A pair of shoes = RM245 and a T-shirt = RM 27.70

d)

A pair of shoes = RM240 and a T-shirt = RM 27.60

41.

What is the value of

3\ +\ -5

?

a)

-8

b)

-2

c)

2

d)

8

42.

What is the value of

\left(-4\right)\ -\ \left(-7\right)

?

a)

-11

b)

-3

c)

3

d)

11

43.

A number GREATER than 0.

a)

positive number

b)

negative number

c)

integer

d)

signed number

44.

$6\left(-1\right)+\left[-2-\left(-3\right)\right]=$

a)

-5

b)

5

c)

-1

d)

1

45.

$\left(2+8\right)\div5\times2=$

a)

1

b)

2

c)

3

d)

4

46.

$2+\left(6\div3\right)-3=$

a)

1

b)

8

c)

5

d)

-1

47.

Evaluate $10\times\left[-5+\left(-7\right)\right]-\left(-30\right).$

a)

$-80$

b)

$-27$

c)

50

d)

330

48.

Evaluate $8+\left(-4\right)\times5.$ .

a)

$-20$

b)

$-12$

c)

20

d)

60

49.

you have 37 cars cory has 40 less than you how much does cory have

(a)

50.

free boost

a)

click me

b)

dont click me

51.

$\frac{8}{9\ }\ \div\ \frac{6}{9}$

a)

$\frac{48}{81}$

b)

$-\frac{8}{6}$

c)

$1\ \frac{1}{3}$

d)

$\frac{16}{27}$

52.

$\frac{3}{7}\div-\frac{3}{4}$

a)

$-\frac{9}{28}$

b)

$\frac{9}{28}$

c)

$\frac{4}{7}$

d)

$-\frac{4}{7}$

53.

$-1\frac{2}{3}+\frac{3}{4}$

a)

$-\frac{11}{12}$

b)

$\frac{11}{12}$

c)

$\frac{12}{11}$

d)

$-\frac{12}{11}$

54.

When adding or subtracting fractions you must rewrite each fraction with a _____________ denominator.

a)

different

b)

common

c)

greater

d)

smaller

55.

$3\ \frac{1}{4}\times\left(-\frac{3}{8}\right)$

a)

$-\frac{3}{4}$

b)

$-\frac{27}{16}$

c)

$-1\frac{11}{16}$

d)

$-\frac{16}{27}$

56.

Put the following numbers in order from smallest to largest.
6, -2, -8, 8, 2
Choose the correct answer.

a)

8,-8, 2, -2, 6

b)

-8,-2, 2, 6, 8

c)

8, 6, 2, -2, -8

d)

8, -8, 6, 2, -2

57.

Tandakan kuasa dua sempurna.

Mark for the perfect square.

a)

122

b)

-196

c)

8

d)

169

e)

64

58.

Choose the correct statement.

Pilih pernyataan yang benar.

a)

0 lebih besar daripada -7

b)

-4 lebih kecil daripada -8

c)

6 lebih kecil daripada -10

d)

3 lebih kecil daripada 0

59.

Which temperature is the hottest?

a)

18°C

b)

8°C

c)

26°C

d)

4°C

60.

Choose the correct descending order.

Pilih susunan tertib menurun yang betul.

a)

-1,-2,-3,5,7

b)

-2,0,1,3,5

c)

0,2,4,6,8

d)

6,2,0,-2,-5

61.

What is the GCF of 18 and 36?

(a)

62.

What is the GCF of 21 and 49?

(a)

63.

What are the factors of 24?

a)

2, 4, 6, 8, 12

b)

1, 2, 3, 4, 6, 8, 10, 12, 24

c)

1, 2, 3, 4, 5, 6, 7, 12, 24

d)

12, 24, 3, 4, 2, 8, 6, 1

64.

What is the LCM of 15 and 10?

a)

15

b)

25

c)

30

d)

20

65.

What is the Greatest Common Factor of 35 and 49

a)

5

b)

7

c)

1

d)

17

66.

What is the Greatest Common Factor of 35 and 42?

a)

5

b)

14

c)

7

d)

3

67.

What is the greatest common factor of 4 and 16?

a)

4

b)

2

c)

1

d)

16

68.

multiples for the number 3 include..

a)

4,8,12,16,18,21

b)

3,5,7,9,10,12

c)

3,4,5,6,7,8

d)

3,6,9,12,15,18

69.

This is the greatest whole number that is a factor of two whole numbers. Or, the highest number that divides exactly into two or more numbers.

a)

Greatest Common Factor

b)

Least Common Multiple

c)

Multiplicative Inverses

d)

Algorithm

70.

What is the GCF of 8 and 24?

a)

1

b)

24

c)

8

d)

4

71.

$\sqrt[3]{216}$ equals

(a)

72.

(a)

73.

(a)

74.

$\sqrt[]{16}$ equals

a)

4

b)

8

75.

$5^3$ equals

a)

125

b)

15

76.

a)

8

b)

9

c)

10

d)

11

77.

$10^2$ equals

a)

100

b)

20

78.

Which number has a square root that is between 5 and 6?

a)

48

b)

81

c)

28

d)

36

79.

CHALLENGE.

a)

3

b)

62

c)

6

d)

2

80.

Given the volume, find the length of each side of the cube.

a)

16

b)

16 ft

c)

18

d)

18 ft

81.

$2^3$ equals

a)

8

b)

6

82.

$\sqrt[]{64}$ equals

a)

8

b)

32

83.

$3^3$ equals

a)

27

b)

9

84.

Find the square root.

a)

4/5

b)

2/3

c)

-4/5

d)

-2/3

85.

$\sqrt[]{144}$ equals

a)

12

b)

72

86.

21. Optimus Prime is using a double number line to determine the amount of raisins he will use for a raisin bread recipe.

If he uses 9 cups of raisins, how many loaves will he make?

a)

4

b)

5

c)

6

d)

7

87.

The ratio of girls to boys is 3:8. If there are 48 boys, how many girls are there? Use the tape diagram to help you solve.

a)

6

b)

24

c)

18

d)

72

88.

a)

4

b)

12

c)

3

d)

36

89.

If a:b = 2:3 and b:c = 4:3, then find a:b:c

a)

8:12:9

b)

2:3:8

c)

2:3:9

d)

2:3:12

90.

Do ratios have units?

a)

yes

b)

no

91.

A bottling machine makes 60 bottles in 12 hours. How many bottles will it make in 16 hours?

a)

80

b)

90

c)

100

d)

45

92.

In a certain school, there are 1, 530 students in all. How many girls if the ratio of boys to girls is 5:12?

a)

1880

b)

450

c)

1080

d)

1580

93.

It takes 14 hours for a faucet with a flow of 18 liters per minute to fill a reservoir with water. How long will it take if its flow is reduced to 7 liters per minute?

a)

32

b)

14

c)

36

d)

24

94.

Which represents the relationship of oranges to total fruit?

a)

2:6

b)

2:4

c)

4:6

d)

4:2

95.

Do the ratios form a proportion?

a)

Yes, they form a proportion.

b)

No, they do not form a proportion.

96.

A variable represents...

a)

an unknown amount that can be anything

b)

a letter

c)

a math term

d)

an operation

97.

7x + 2y + 5

What is the constant?

a)

7x

b)

5

c)

7

d)

2

98.

Which of the following could be considered a constant?

a)

4

b)

5x

c)

w

d)

+

99.

What are the variables in the following expression?

a)

3, 4, 1 and 7

b)

z, x and y

c)

+ and -

d)

15

100.

What is the coefficient for 7r?

a)

7

b)

r

c)

7r

d)

multiplication

101.

part of an expression or equation separated by operational symbols

a)

term

b)

expression

c)

solution

d)

evaluate

102.

What is the difference between a numerical expression and an algebraic expression?

a)

equals sign

b)

variables

c)

operations

d)

fractions

103.

Find the coefficient in the algebraic expression.

a)

x

b)

4

c)

5

d)

9

104.

7x + 2y + 5

How many terms are in this algebraic expression?

a)

1

b)

2

c)

3

d)

4

105.

What is the variable for 7r?

a)

7

b)

r

c)

7r

d)

multiplication

106.

7x + 2y + 5

What are the variables in this algebraic expression?

a)

x

b)

y

c)

5

d)

7x

e)

+

107.

7x + 2y + 5

Select all coefficients.

a)

7

b)

2

c)

5

d)

7x

e)

2y

108.

An algebraic expression consists of... (Select all that apply)

a)

numbers

b)

variables

c)

equals sign

d)

operations

109.

Select all that apply. An expression can contain ...

a)

coefficients

b)

variables

c)

an equal sign

d)

constants

110.

Solve this expression. Substitute the numbers for the variables.

s = 2, y = 4,

y² + ( 10 - 4)^s - 3y

a)

34

b)

40

c)

16

d)

26

111.

add, subtract, multiply and divide are called what in math?

a)

terms

b)

expressions

c)

operations

d)

algebra

112.

a variable next to a variable means?

a)

add

b)

divide

c)

subtract

d)

multiply

113.

To solve this problem, what do I do second?

18 - 20/2 x 2 + 9 - 7

a)

subtract

b)

divide

c)

add

d)

multiply

114.

How many terms are in this expression?

13t - 2x - 2² + 1/2y

a)

3 terms

b)

2 terms

c)

4 terms

d)

5 terms

115.

An __________________ contains numbers, operations and one or more variables.

a)

algebraic expression

b)

equation

c)

expression

d)

term

116.

Convert fraction to a decimal

¹/₂

(a)

117.

Convert fraction to a decimal

³/₅

(a)

118.

Convert fraction to a decimal

⁹/₁₀

(a)

119.

Convert fraction to a decimal

¹⁵/₂₀

(a)

120.

A number line that is drawn upright.

a)

horizontal number line

b)

vertical number line

c)

quadrant

d)

coordinate plane

121.

Choose the opposite numbers.

a)

6 and -6

b)

1/2 and - 1/4

c)

2 and -1/2

d)

0 and -0

122.

Numbers less than zero

a)

absolute value

b)

positive numbers

c)

negative numbers

d)

irrational numbers

123.

Choose the opposite numbers.

a)

6 and -6

b)

1/2 and - 1/4

c)

2 and -1/2

d)

0 and -0

124.

Solve the following equation:
178.41 + 55.3 =

a)

123.11

b)

121.32

c)

233.71

d)

234.17

125.

Compare the following decimals:
3.63 ______ 3.36

a)

<

b)

>

c)

+

d)

=

126.

What is the reciprocal of $\frac{2}{3}$ ?

a)

$-\frac{3}{2}$

b)

$\frac{3}{2}$

c)

$-\frac{2}{3}$

d)

$\frac{2}{3}$

127.

Kennedy Space Center, located on Merritt Island, is also a National Wildlife Refuge. Only about 0.04 of the total area is used for space operations. Which fraction best represents the area used for space operations?

a)

²/₅

b)

¹/₂₅

c)

¹/₄

d)

¹/₂₀₀

128.

$5\times3\ \frac{1}{4}$ Simplify if possible.

a)

$\frac{13}{20}$

b)

$15\ \frac{1}{4}$

c)

$8\ \frac{1}{4}$

d)

$16\ \frac{1}{4}$

129.

1\ \frac{3}{4}\times4\ \frac{1}{2}

Simplify if possible.

a)

$7\ \frac{7}{8}$

b)

$5\ \frac{1}{5}$

c)

$4\ \frac{3}{8}$

d)

$5\ \frac{5}{8}$

130.

Multiply Decimals

3 x 3 =

a)

9

b)

0.9

c)

0.09

d)

0.009

131.

Solve the following equation:
9.12 + 2.9 =

a)

12.02

b)

7.17

c)

6.22

d)

11.41

132.

Solve the following equation:
5,321.09 - 126.8 =

a)

5,281.29

b)

5,194.29

c)

5,723.02

d)

5,447.89

133.

Solve the following equation:
6.9 - 2.75 =

a)

9.65

b)

4.15

c)

4.25

d)

9.89

134.

3 ⅜ ÷ 1 ¼ Simplify if possible.

a)

2 7/10

b)

3 7/12

c)

1 6/7

d)

2 8/9

135.

Simplify if possible.

a)

2 2/27

b)

21/2

c)

1/2

d)

7/8

136.

GCF of 32 and 40

a)

2

b)

4

c)

6

d)

8

137.

What are the factors of 25?

a)

1, 2, 3, 5, 10, 15, 25

b)

1, 5, 25

c)

1, 25

d)

1, 5

138.

GCF of 10 and 50

a)

10

b)

2

c)

5

d)

50

139.

Adam is trying to find the greatest number of gift bags he can give to his friends. He wants the same amount of toy dinosaurs and stickers in each bag. If he has 30 toy dinosaurs and 20 stickers, what does he need to find? How many dinosaurs and stickers will be in each bag?

a)

Greatest Common Multiple; 3 dinosaurs and 2 stickers

b)

Greatest Common Factor; 3 dinosaurs and 2 stickers

c)

Greatest Common Factor; 6 dinosaurs and 4 stickers

d)

Least Common Multiple; 60 dinosaurs and 60 stickers

140.

What is the Least Common Multiple of 5 and 11?

a)

45

b)

66

c)

25

d)

55

141.

GCF of 15 and 35

a)

15

b)

3

c)

7

d)

5

142.

What we can multiply to get a certain number. 5 and 2 are ____________ of 10.

a)

multiple

b)

inverse operation

c)

factor

d)

divisor

143.

An electronic device rings every 25 minutes. It flashes every 1 hour. The last time it flashed and rang at the same time was 9 a.m. When will the device ring and flash at the same time again?

a)

2 am

b)

2 pm

c)

4 pm

d)

5 pm

144.

Which of these numbers is a multiple of 18?

a)

2

b)

6

c)

35

d)

54

145.

What is the Greatest Common Factor of 35 and 49

a)

5

b)

7

c)

1

d)

17

146.

What is the greatest common factor of 24 and 36?

a)

2

b)

3

c)

12

d)

24

147.

Ap- What is the LCM of 2, 4, 6?

a)

6

b)

12

c)

4

d)

2

148.

How do you find the multiples of a number?

a)

Use division to find out what you multiply to make a multiple.

b)

Use my multiplication facts and write them out.

c)

Write down how many times that number appears in a multiplication table/chart.

149.

What is the GCF of 8 and 24?

a)

1

b)

24

c)

8

d)

4

150.

What is the Greatest Common Factor of 10 and 21?

a)

2

b)

12

c)

1

d)

5

151.

What is the Least Common Multiple of 3 and 4?

a)

12

b)

24

c)

36

d)

48

152.

The Greatest Common Factor of two prime numbers is

a)

0

b)

1

c)

There are no common factors.

d)

Themselves.

153.

Sara had 16 red flowers and 24 yellow flowers. She wants to make bouquets with the same number of each color flower in each bouquet. What is the greatest number of bouquets that she can make?

a)

4

b)

2

c)

48

d)

8

154.

This is the greatest whole number that is a factor of two whole numbers. Or, the highest number that divides exactly into two or more numbers.

a)

Greatest Common Factor

b)

Least Common Multiple

c)

Multiplicative Inverses

d)

Algorithm

155.

What are the factors of 25?

a)

1, 2, 3, 5, 10, 15, 25

b)

1, 5, 25

c)

1, 25

d)

1, 5

156.

$\sqrt[3]{125}$ equals

(a)

157.

(a)

158.

$\sqrt[3]{1,000}$ equals

(a)

159.

$\sqrt[3]{216}$ equals

(a)

160.

$5^3$ equals

a)

125

b)

15

161.

$\sqrt[]{144}$ equals

a)

12

b)

72

162.

a)

8

b)

9

c)

10

d)

11

163.

CHALLENGE.

a)

3

b)

62

c)

6

d)

2

164.

Given the volume, find the length of each side of the cube.

a)

16

b)

16 ft

c)

18

d)

18 ft

165.

a)

9

b)

3

c)

1/3

d)

1

166.

$5^2$ equals

a)

25

b)

10

167.

$7^2$ equals

a)

49

b)

14

168.

$3^3$ equals

a)

27

b)

9

169.

$9^2$ equals

a)

81

b)

18

170.

$\sqrt[]{36}$ equals

a)

6

b)

18

171.

Find the square root.

a)

4/5

b)

2/3

c)

-4/5

d)

-2/3

172.

Which number has a square root that is between 5 and 6?

a)

48

b)

81

c)

28

d)

36

173.

$\sqrt[]{64}$ equals

a)

8

b)

32

174.

$\sqrt[]{16}$ equals

a)

4

b)

8

175.

73²+ 21=

a)

5850

b)

5350

c)

9843

d)

1243

176.

A total of 20 pens and 12 correction tapes are still in Encik Lucas's shop,

What is the ratio of the number of correction tapes to the number of pens ?

(a)

177.

The ratio of the brown ball to the white ball is three to four.

The ratio is written as

(a)

178.

The ratio of the green ribbon to the blue ribbon is 1:8,

So the ratio of the blue ribbon to the green ribbon is (a)

179.

If there are 5 boys to 7 girls, how many girls would there be if the number of boys increased to 20?

a)

35 girls

b)

28 girls

c)

24 girls

d)

30 girls

180.

a)

1

b)

3

c)

9

d)

8

181.

You spend $40 on 5 pounds of concrete. How much would would it cost for 7 pounds of concrete?

a)

$56

b)

$50

c)

$35

d)

$42

182.

What number is missing?

a)

12

b)

3

c)

11

d)

13

183.

In a certain apartment building, the ratio of tenants to cars is 3:5. If there are 30 tenants, how many cars are there?

a)

35

b)

60

c)

18

d)

50

184.

a)

a

b)

b

c)

c

d)

d

185.

Elijah earns $230 for 8 hours of work. What is the unit rate (in dollars per hour)?

a)

$25.50 per hour

b)

$12.50 per hour

c)

$1,840 per hour

d)

$28.75 per hour

186.

Are the two ratios equivalent?

3 : 10 and 9 : 20

a)

Yes

b)

No

187.

What is a Ratio?

a)

Is a comparison of two quantities

b)

A rate with a denominator of one

c)

It is when the only factor the numerator and denominator share is a one

d)

Two decimals that can be multiplied

188.

Daisy sour cream is $1.68 for 8 oz.

Kraft sour cream $2.08 for 16 oz.

Find the unit price of each and choose the better deal.

a)

Daisy

b)

Kraft

189.

Mark prepared 12 cupcakes.5 of the cupcakes are chocolate flavoured and the rest are pandan flavoured.If 2 chocolate cupcakes and 5 pandan cupcakes are eaten by his band mates,what is the ratio of the remaining chocolate cupcakes to the remaining of pandan cupcakes.

a)

5:7

b)

3:2

c)

2:5

d)

7:10

190.

8 kaya buns and 12 red bean buns that Nana made are packed equally into 4 packets,

What is the ratio of the red bean buns to the kaya buns in each packet ?

a)

3:2

b)

2:3

191.

If the total length of the ropes are 10 m and Jisung had used 7 m of it,

What is the ratio of the total length to the length that Jisung had used ?

a)

10:7

b)

10:3

192.

What would be the ratio of red apples to green apples if there were double the amount of apples?

a)

6 red apples to 8 green apples

b)

8 red apples to 6 green apples

c)

4 red apples to 3 green apples

d)

3 green apples to 4 red apples

193.

Write the number of the yellow car to the number of the red car

(a)

194.

There are 2 blue cones,4 yellow cones,and 3 red cones.

The total number of cones is 9.

Pick the answer that completes the table.

a)

RED:BLUE =3:2

BLUE:ALL OF THE CONES =2:9

ALL OF THE CONES:YELLOW =9:4

b)

RED:BLUE =4:9

BLUE:ALL OF THE CONES =2:3

ALL OF THE CONES:YELLOW =9:3

195.

Pick the ratio of the number of the shaded parts to the unshaded parts.

a)

3:1

b)

3:4

196.

7x + 2y + 5

How many terms are in this algebraic expression?

a)

1

b)

2

c)

3

d)

4

197.

What are the variables in the following expression?

a)

3, 4, 1 and 7

b)

z, x and y

c)

+ and -

d)

15

198.

7x + 2y + 5

What is the constant?

a)

7x

b)

5

c)

7

d)

2

199.

part of an expression or equation separated by operational symbols

a)

term

b)

expression

c)

solution

d)

evaluate

200.

What is the difference between a numerical expression and an algebraic expression?

a)

equals sign

b)

variables

c)

operations

d)

fractions

201.

A variable represents...

a)

an unknown amount that can be anything

b)

a letter

c)

a math term

d)

an operation

202.

Which of the following could be considered a constant?

a)

4

b)

5x

c)

w

d)

+

203.

Find the coefficient in the algebraic expression.

a)

x

b)

4

c)

5

d)

9

204.

What is the variable for 7r?

a)

7

b)

r

c)

7r

d)

multiplication

205.

What is the coefficient for 7r?

a)

7

b)

r

c)

7r

d)

multiplication

206.

7x + 2y + 5

Select all coefficients.

a)

7

b)

2

c)

5

d)

7x

e)

2y

207.

An algebraic expression consists of... (Select all that apply)

a)

numbers

b)

variables

c)

equals sign

d)

operations

208.

7x + 2y + 5

What are the variables in this algebraic expression?

a)

x

b)

y

c)

5

d)

7x

e)

+

209.

Select all that apply. An expression can contain ...

a)

coefficients

b)

variables

c)

an equal sign

d)

constants

210.

How many terms are in this expression?

13t - 2x - 2² + 1/2y

a)

3 terms

b)

2 terms

c)

4 terms

d)

5 terms

211.

a variable next to a variable means?

a)

add

b)

divide

c)

subtract

d)

multiply

212.

add, subtract, multiply and divide are called what in math?

a)

terms

b)

expressions

c)

operations

d)

algebra

213.

To solve this problem, what do I do second?

18 - 20/2 x 2 + 9 - 7

a)

subtract

b)

divide

c)

add

d)

multiply

214.

Solve this expression. Substitute the numbers for the variables.

s = 2, y = 4,

y² + ( 10 - 4)^s - 3y

a)

34

b)

40

c)

16

d)

26

215.

Solve this expression. (pemdas)

r/7(a - b²)

r=49 a=15 b=3

a)

42

b)

27

c)

48

d)

6

216.

Explain how the properties of equalities are used to solve equations.

4 lines

217.

What is the solution?

a)

(1, -1)

b)

(-1, 1)

c)

(0, -2)

d)

(2, 0)

218.

What is the solution(s) for the following intersection of two lines?

a)

(-1,-1)

b)

(-1,1)

c)

(1, 1)

d)

(1, -1)

219.

5(n-2)=10(3n+9)

a)

-4

b)

4

c)

2.5

d)

25

220.

Solve.
x - 10 = -6x + 4

a)

6/5

b)

-6/5

c)

2

d)

-2

221.

Mr. Smith works as a salesman at a car dealership. He is paid a base salary of $1,300 each month, and he receives a commission of $150 for each vehicle he sells. If last month Smith earned $2,500, how many cars did he sell last month?
[Hint: Write a linear equation to model this information.]

a)

8

b)

10

c)

6

d)

12

222.

Linear equation in one variable has

a)

Only one term with variable

b)

One variable with power >1

c)

More than one variable with any power

d)

One variable with power 1

223.

Write an equation in Standard Form.
A store sells t-shirts for $12 each and sweatshirts for $15 each. You plan to spend $120 on t-shirts and sweatshirts.

a)

2x + 5y = 120

b)

12x + 15y = 120

c)

12 + 15y = 2x

d)

12x + 15 = 120

224.

the difference between two number is 40.

form a linear equation from above situation.

a)

x - y = 40

b)

x + y =40

c)

x = 40y

d)

y = 40x

225.

A fruit seller sells apples at $2 each and oranges at $4 each. On Monday, his sold a total of 57 fruits and earned a revenue of $158. Find out the total number of apples sold on Monday.

a)

35

b)

15

c)

22

d)

43

226.

y=x-9

y=-4x

a)

x=7

y=1.8

b)

x=7.2

y=1.8

c)

x=1.8

y=-7.2

d)

x=1.88

y=7.2

227.

$x\ +4=10y^2$
identify whether the above equation are linear equation with two variables

a)

yes

b)

no

c)

not sure

228.

In this equation:

x - 6 = 3

3 is an example of a(an):

a)

Variable

b)

Constant

c)

Coefficient

d)

Operator

229.

-3n+7=-3n-5

a)

-2

b)

no solution

c)

0

d)

2

230.

Solve the linear equation.

5z + 2 = 6

a)

z = 8

b)

z = -8

c)

z = 4 / 5

d)

z = 5 / 4

231.

The first step to solving the equation g - 3 = -12 is to . . .

a)

divide by -3 on both sides of the equal sign

b)

multiply by -3 on both sides of the equal sign

c)

subtract 3 on both sides of the equal sign

d)

add 3 on both sides of the equal sign

232.

Graphically, the pair of equations 6x – 3y + 10 = 0 , 2x – y + 9 = 0 represents two lines which are

a)

intersecting at exactly one point

b)

intersecting at exactly two points.

c)

coincident.

d)

parallel.

233.

Solve for y
8x + 2y = -10

a)

y = -8x + 5

b)

y = -4x - 5

c)

y = -¹/₄ x - 10

d)

y = -¹/₄ x - 5

234.

the number of student in class 1A is twice the number of student in class 1S

form a linear equation with two variables from above situation

let x to be number of student in 1A
let y to be number of student in 1S

a)

$\frac{x}{2}=y$

b)

y - x =2

c)

y = 2x

d)

x = 2y

MATHS FORM 1 KSSM CHAPTER 1 TO 6

Total questions: 234

Worksheet time: 7hrs 45mins