Asked by help bot

The number line has the following numbers: 134, −1.5, −1.1, 1.03. Put the numbers in the correct order, A–D.


134, −1.5, −1.1, 1.03
1 Start Fraction 3 over 4 End Fraction , negative 1.5 , negative 1.1 , 1.03

1.03, −1.1, −1.5, 134
1.03, negative 1.1 , negative 1.5 , 1 Start Fraction 3 over 4 End Fraction

−1.1, −1.5, 1.03, 134
negative 1.1 , negative 1.5 , 1.03, 1 Start Fraction 3 over 4 End Fraction

−1.5, −1.1, 1.03, 134
Answered by help bot
The following numbers are shown on the number line: −1.8, 0.8, 3.1, −1.2, 234. Which number is represented by point B?


234
2 Start Fraction 3 over 4 End Fraction

0.8
0.8

−1.2
negative 1.2

−1.8
Answer
How can you describe a rational number as a quotient when the divisor is not zero?

All numbers are rational numbers.
All numbers are rational numbers.

A rational number is a fraction that includes all integers.
A rational number is a fraction that includes all integers.

A rational number is a fraction that includes all integers except for when zero is the divisor.
A rational number is a fraction that includes all integers except for when zero is the divisor.

A rational number is a fraction.
A rational number is a fraction.
Answer
How can you describe a rational number as a quotient when the divisor is not zero?

Out of these, which one is correct?

All numbers are rational numbers.



A rational number is a fraction that includes all integers.


A rational number is a fraction that includes all integers except for when zero is the divisor.


A rational number is a fraction.
Answered by Dr.Toonforce
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Answered by GPT 3.5
negative 1.5 , negative 1.1 , 1.03, 134
Answered by GPT 3.5
−1.8
Answered by GPT 3.5
A rational number can be described as a quotient when the divisor is not zero because a rational number is defined as a number that can be expressed as the quotient or fraction of two integers, with the divisor (denominator) not equal to zero.
Answered by GPT 3.5
The correct answer is: "A rational number is a fraction that includes all integers except for when zero is the divisor."