Mathematics Form 1 - Unit 1 Rational Number

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33 Terms

1
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What is the definition of integers?

Positive and negative whole numbers including zero.

2
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What are positive integers?

Integers that have a value greater than zero.

3
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Give an example of a positive integer.

+12, +7

4
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What are negative integers?

Integers that are lower than zero.

5
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Give an example of a negative integer.

−6, −15

6
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Is the number 7227 an integer?

No, it is a fraction.

7
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Is the number 6.8 an integer?

No, it is a decimal.

8
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Is the number −12 an integer?

Yes, it is an integer.

9
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How are integers arranged on a number line?

Positive numbers are greater than negative numbers.

10
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What are positive fractions?

Fractions that are more than zero.

11
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What are negative fractions?

Fractions that are less than zero.

12
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How can two or more fractions be compared?

By equating the denominators first.

13
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What is the product of (9.37−0.63) and (−0.4)?

−3.496.

14
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What is the result of 2.34 + (3.1 ÷ 0.2)?

17.84.

15
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What is the definition of rational numbers?

Numbers that can be written in fractional form p/q, where p and q are integers and q≠0.

16
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Give an example of a rational number.

−12, 7.5.

17
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What is the outcome of −0.8 + 34×(−216)?

−21740.

18
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What is the significance of comparing decimals?

Their values can be arranged in ascending or descending order.

19
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What do negative decimals represent?

Decimals that are less than zero.

20
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What is the sum of positive and negative fractions?

Basic arithmetic operations can be applied.

21
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How can you determine whether a number is an integer?

It must be a whole number without a fraction or decimal.

22
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What does it mean for a number to be greater than zero?

It is a positive number.

23
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What does it mean for a number to be less than zero?

It is a negative number.

24
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What type of numbers do positive fractions include?

Values more than zero.

25
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What type of numbers do negative fractions include?

Values less than zero.

26
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Name a property of integers on the number line.

Positive integers are to the right of zero.

27
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What operations can be performed with rational numbers?

Combined basic arithmetic operations.

28
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Is 4−2 a rational number?

Yes, because it can be expressed as a fraction.

29
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What do you obtain when you add a positive decimal and a negative decimal?

The result will depend on their absolute values.

30
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Can integers be represented as fractions?

Yes, all integers can be expressed as fractions.

31
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Provide the definition for positive decimals.

Decimals that are more than zero.

32
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Provide an example of negative fractions.

−1/2, −3/4.

33
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What is the process for solving operations involving fractions?

Find a common denominator.