Free Printable PPF4MMMAYQUIZ

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PPF4MMMAYQUIZ

Total questions: 60

Worksheet time: 5hrs 0mins

Name

Class

Date

123₈ + 265₈ = (不需要写Asas)

(a)

110001₂ − 10111₂(不需要写Asas)

(a)

11000₂+ 111₂ = (不需要写Asas)

(a)

100100₂ − 10100₂ = (不需要写Asas)

(a)

$1001_2\ +\ 101_2$

(a)

$455_7\ +\ 43_7$

(a)

1234₆ - 144₆ =

1678₆

510₆

5010₆

1050₆

8703₉ - 2020₉ =

6673₉

673₉

7633₉

6773₉

$312_5\ -214_5\ =$

$34_5$

$43_5$

$98_5$

$98_{10}$

10.

$514_6\ -\ 241_6$

$233_6$

$273_6$

$1155_6$

$155_6$

11.

_________ factors of 3 are factors of 6.

_________ faktor bagi 3 adalah faktor bagi 6.

All

Semua

Some

Sebilangan

12.

Determine which one is a statement. (2个答案)

Tentukan yang manakah merupakan pernyataan. (2个答案)

3m x 2m = 6m

A prime number has 2 factors.

Satu nombor perdana mempunyai 2 faktor.

x + y

Express 2300 in standard form.

Nyatakan 2300 dalam bentuk piawaian.

x + 2 = 3

13.

Which one is a true statement?

Yang manakah merupakan pernyataan benar?

A square have 4 side.

Satu segi empat sama mempunyai 4 sisi.

A circle have 3 side.

Satu bulatan mempunyai 3 sisi.

A triangle don't have any side.

Satu segi tiga tidak mempunyai sisi.

14.

State whether the following statement is true or false.

Tentukan sama ada pernyataan di bawah benar atau palsu.

All polygons have five sides.

Semua poligon mempunyai 5 sisi.

True

Benar

False

Palsu

15.

Complete the following statement using the quantifier 'all' or 'some', to make it a true statement.

Lengkapkan pernyataan berikut menggunakan pengkuantiti 'semua' atau 'sebilangan' untuk menjadikannya sebagai pernyataan benar

......... integers are even number.

......... integer adalah nombor genap.

All

Semua

Some

Sebilangan

16.

State whether the following statement is true or false.

Tentukan sama ada pernyataan berikut benar atau palsu.

A cube has all equal sides.

Kubus mempunyai sisi yang sama.

True

Benar

False

Palsu

17.

State whether the following statement is true or false.

Tentukan sama ada pernyataan berikut benar atau palsu.

3m + 2m = 2m²

True

Benar

False

Palsu

18.

Determine whether the following sentences is a statement or non-statement.

Tentukan sama ada ayat yang berikut adalah pernyataan atau tidak.

3² + 4² = 5²

Statement

Pernyataan

Non-statement

Bukan pernyataan

19.

Determine the truth value of the statement below.

Tentukan nilai kebenaran bagi pernyataan di bawah.

Some rhombus have equal sides.

Sebilangan rombus mempunyai sisi yang sama panjang.

True

Benar

False

Palsu

20.

Determine whether the following sentences is a statement or non-statement.

Tentukan sama ada ayat yang berikut adalah pernyataan atau tidak.

Let us play in the field.

Marilah kita pergi bermain di padang.

Statement

Pernyataan

Non-statement

Bukan pernyataan

21.

What is a statement?

A sentence that is definitely true

A sentence that is either true or false

A mathematical expression

A declarative sentence that can be both true and false

22.

which one is a statement

square have 4 side

circle have 3 side

triangle dont have any side

23.

All integers are positive intigers.

not

24.

Which of the following is true?

All theorems can be easily proved using direct proof method

Contrapositive proof method is for statements involving universal quantifiers

If x is not odd then x is a multiple of 2

If y is a multiple of 5 then y is not odd

25.

Which of the following is not true?

vertical line is always perpendicular to x-axis

vertical line test is a test to determine whether or not a graph is a function

a graph that is symmetric with respect to the x-axis is a function

graph of y = |x| is above the x-axis

26.

x+y=10

statement / Pernyataan

non-statement / Bukan Pernyataan

27.

25 > 43

statement / Pernyataan

non-statement / Bukan Pernyataan

28.

_________ factors of are factors of 6

All

Some

29.

complete the following compound statement by writing the word 'or' or 'and' to form a true statement.

4²= 8 [__] 7 x 0 = 0

And

30.

Which is the converse of:
"If a figure is a circle with radius r, then its circumference in 2(pi)r."

If a figure has a circumference of 2(pi)r, then its a circle with radius r.

If a figure doesn't have a circumference, then it's a circle with a radius of r.

If a figure isn't a circle with radius r, then its circumference isn't 2(pi)r

If a figure isn't a circle, then it doesn't have a circumference.

31.

Contrapositive of:
If an integer ends with 0, then it's divisible by 2.

If an integer ends with 2 then it's divisible by 0.

If an integer doesn't end in 0, then it's not divisible by 2.

If an integer isn't divisible by 2, then it's doesn't end in 0.

If an integer is divisible by 2, then it ends with 0.

32.

Inverse of:
If you win the championship game, then you win the league trophy.

If you don't win the championship game, then you don't win the league trophy.

If you win the league trophy, then you win the championship game.

If you don't win the league trophy, then you don't win the championship game.

If you don't play the game, you can't win a trophy.

33.

Refer to the following statement: "If a polygon is a quadrilateral, then it is a trapezoid."

What is the inverse of this statement?

If the polygon is not a quadrilateral, then it is not a trapezoid.

If the polygon is not a trapezoid, then it is not a quadrilateral.

If the polygon is a trapezoid, then it is a quadrilateral.

A rectangle is also a quadrilateral.

34.

Refer to the following statement: "If a polygon is a quadrilateral, then it is a trapezoid."

What is the contrapositive of this statement?

If a polygon is a trapezoid, then it is a quadrilateral.

If a polygon is not a quadrilateral, then it is not a trapezoid.

If a polygon is not a trapezoid, then it is not a quadrilateral.

A rectangle is also a quadrilateral.

35.

Refer to the following statement: "If a polygon is a quadrilateral, then it is a trapezoid."

What is the converse of this statement?

If a polygon is not a quadrilateral, then it is not a trapezoid.

If a polygon is not a trapezoid, then it is not a quadrilateral.

If a polygon is a trapezoid, then it is a quadrilateral.

A rectangle is also a quadrilateral.

36.

Which conclusion can you make?
If a whole number ends in 0, then it is divisible by 10.
If a whole number is divisible by 10, then it is divisible by 5.

If a whole number ends in 10 then it's divisible by 0.

If a whole number ends in 5, then it's divisible by 10.

If a whole number ends in 0, then it's divisible by 5.

No conclusion can be made.

37.

Which of the following completes the statement to form a valid conclusion?
If it is snowing heavily, then school will be canceled.
If school is canceled, the big test will not be given today.
It is snowing heavily, therefore...

look out for the snowplows while driving to school.

the big test will not be given today.

the roads will be hard to drive on.

you should call the school to see if school is canceled.

38.

Which statement is a valid conclusion?
If a student has a temperature of 100 or more, then he/she should stay home from school.
Jake has a temperature of 101 and Suzi has a temperature of 99.

Both Jake and Suzi should stay home.

Both should go see the school nurse.

Jake should stay home, but Suzi should go to school.

Suzi should stay home, but Jake should go to school.

39.

The number pattern 4, 7, 10, 13, ... can be concluded generally by

$4+3n,\ n=0,1,2,3,4,\ ...$

$4\left(1+3n\right),\ n=0,\ 1,\ 2,\ 3,\ 4,\ ...$

$2n+2,\ n=1,\ 2,\ 3,\ 4,\ ...$

$4n-3,\ n=0,\ 1,\ 2,\ 3,\ ...$

40.

Find the next term

CB, HGF, ONML, ?

ZYXWV

XWVUT

VWXYZ

YXWV

41.

choose two implications based on the following statement.

y > 3 if and only if 2y > 6

If y > 3, then 2y > 6

If y < 6 , then 2y > 6

If 2y > 6, then y > 3

If 2y > 6, then y < 6

42.

Complete the premise in the following argument.

Premise 1 : If set P is a subset of set Q, then P ∩ Q = P.

Premise 2 : .........................................................................

Premise 3 : Set P is not a subset f set Q.

P ⋃ Q = Q

P ∩ Q = P

P ∩ Q ≠ P

P ⋃ Q ≠ P

43.

Premise 1: All prime numbers are odd numbers are odd number.

Premise 2: 3 is a prime number.

Conclusion: 3 is an odd number.

valid and sound

not valid and sound

not valid and not sound

valid and not sound

44.

Premise 1 : All rhombuses are parallelograms.

Premise 2 : __________________________________

Conclusion : A square is a parallelogram.

A square not rhombus

A square is a rhombus

parallelograms is a square

Parallelogram is not a square

45.

Premise 1 : All rhombuses are parallelgrams.

Premise 2 : __________________________________

Conclusion : A square is a parallelogram.

A square not rhombus

A square is a rhombus

parallelograms is a square

Parallelogram is not a square

46.

Determine whether the following inductive argument is strong or weak.

Premise 1: Ahmad has black hair.

Premise 2: Siew Sian has black hair.

Premise 3: Chandran has black hair.

Premise 4: Henry has black hair.

Conclusion : All Malaysia citizen have black hair.

Strong and not cogent.

Weak

Strong and cogent

Weak and cogent.

47.

Using the statements:
If it is Friday, then I will get paid.
It is Friday.
Write the conclusion.

It is not Friday

It is Friday

I will not get paid

I will get paid

48.

Which statement is a valid conclusion based on the argument?
If a polygon is a regular pentagon, then the polygon has exactly five congruent angles.
The polygon is a regular pentagon.

Therefore, the polygon is a rectangle.

Therefore, the polygon is a regular quadrilateral.

Therefore, the polygon has exactly five congruent angles.

Therefore, the polygon has congruent sides.

49.

_________ circles has a radius of 18cm.

All

Some

50.

Write an appropriate implication based on the following pairs of implications:

a) If x is a multiple of 10, then x is a multiple of 5.

b) if x is a multiple of 5, then x is a multiple of 10.

(a)

51.

Determine which one is a statement.

3m x 2m = 6m

A prime number has 2 factors.

χ + γ

Express 2300 in standard form.

χ + 2 = 3

52.

state whether the following statement is true or false.

All polygons have five sides.

True

False

53.

complete the following statement using the quantifier 'all' or 'some', to make it a true statement.

......... integers are even number.

All

Some

54.

Complete the premise in the following argument.

Premise 1 : If set P is a subset of set Q, then P ∩ Q = P.

Premise 2 : .........................................................................

Premise 3 : Set P is not a subset f set Q.

P ⋃ Q = Q

P ∩ Q = P

P ∩ Q ≠ P

P ⋃ Q ≠ P

55.

Given, "If I have a Siberian Husky, then I have a dog." Identify the inverse.

If I do not have a Siberian Husky, then I do not have a dog.

If I have a dog, then I have a Siberian Husky.

If I do not have a dog, then I do not have a Siberian Husky.

If I do not have a Siberian Husky, then I have a dog.

56.

$"\left\{2,5,7\right\}\cup\left\{prime\ numbers\right\}=\left\{2,5,7\right\}$ Determine whether the statement is true or false.

True

False

57.

Which statement below is general?

14 is divisible by 7.

Rhombus is a quadrilateral.

All quadrilateral have four sides.

The area of square is $8\ mm^2$ .

58.

Which of the following statement is true?
I Some quadratic equations have two roots.
II $0.25\times10^4$ is a number in standard form.

III $\phi\ is\ a\ subset\ of\ M\cap N.$

I only

I and II only

I and III only

II and III only

59.

Which of the following are statements?
I $a+b=5$

II $4>6$

III $a\left(a+2\right)=a^2+2a.$

I and II only

I and III only

II and III only

I, II and III only

60.

Reasoning based on specific examples and patterns used to form conjectures is called ______________ reasoning.

Inductive

Deductive

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PPF4MMMAYQUIZ

Total questions: 60

Worksheet time: 5hrs 0mins

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