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mina [271]
1 year ago
10

Write always, sometimes, never to fill in the following blanks. 16. A whole number is a natural number. 17. A fraction is 18. A

decimal is 19. An integer is 20. A natural number is a natural number. an integer. a counting number. a rational number. PLEASE HELP ME ​
Mathematics
1 answer:
Bas_tet [7]1 year ago
3 0
<h2>Answer:</h2>

<u>16. A whole number is </u><u>always</u><u> a natural number.</u>

<u>17. A fraction is </u><u>sometimes</u><u> a decimal. </u>

<u>19. An integer is </u><u>sometimes</u><u> a natual number.</u>

<u>20. A natural number is </u><u>sometimes</u><u> an integer. </u><u>always</u><u> a counting number. </u><u>always</u><u> a rational number.</u>

<h2>Step-by-step explanation:</h2>

<u>16. A whole number is </u><u>always</u><u> a natural number.</u>

Because whole numbers include 0 and positive numbers, and natural numbers are the numbers used to count and order things, therefore, a whole number is always a natural number.

<u>17. A fraction is </u><u>sometimes</u><u> a decimal. </u>

Because some fraction can give whole numbers and decimals as a result. Example of whole number: 50/2= 25, 25 is a whole number.

Example of decimal number: 3/2= 1.5, 1.5 is a decimal number.

<u>19. An integer is </u><u>sometimes</u><u> a natual number.</u>

Because integers are all whole numbers (positives and negatives) and 0, and natural numbers are only the positive numbers, those that can be used to count and order things.

<u>20. A natural number is </u><u>sometimes</u><u> an integer. </u><u>always</u><u> a counting number. </u><u>always</u><u> a rational number. </u>

Because integers are all whole numbers (positives and negatives) and 0, and natural numbers are only the positive numbers, those that can be used to count and order things. They are always rational numbers because can always be represented as the fraction of 2 integers.

Check the attatched image for a better understanding of the classification of numbers.

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I know this can look daunting when putting into a calculator.

But this is the process I used on those little calculators back in the day:

Put the thing inside the square root into your calculator first.  I'm talking about the (1.5)^2-4(-4.9)(12).

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Let's show what we have so far now:

t=\frac{-b \pm \sqrt{b^2-4ac}}{2a}

t=\frac{-1.5 \pm \sqrt{(1.5)^2-4(-4.9)(12)}}{2(-4.9)}

t=\frac{-1.5 \pm \sqrt{237.45}}{2(-4.9)}

I'm going to put the denominator, 2(-4.9), into my calculator now.

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I'm actually going to type in -1.5-sqrt(237.45) into my calculator, as well as, -1.5+sqrt(237.45).

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