Determine whether the principal root of a numbers is rational or irritional
1.
[tex] \sqrt{49} [/tex]
2
[tex] \sqrt{13}[/tex]
3.
[tex] \sqrt{70} [/tex]
4.
[tex]64[/tex]
5.
[tex] \sqrt{21} [/tex]
6.
[tex] \sqrt{121} [/tex]
7.
[tex] \sqrt \frac{9}{100} [/tex]
8.
[tex] \sqrt{35} [/tex]
9.
[tex] \sqrt{144} [/tex]
10.
[tex] \sqrt{621} [/tex]
[tex]pa \: answer \: po \: ng \: maayos \: pls \\ nonsence \: and \: incomplete = report \\ complete = brainliest[/tex]
pa answer po ng maayos
:)
1.
[tex] \sqrt{49} [/tex]
2
[tex] \sqrt{13}[/tex]
3.
[tex] \sqrt{70} [/tex]
4.
[tex]64[/tex]
5.
[tex] \sqrt{21} [/tex]
6.
[tex] \sqrt{121} [/tex]
7.
[tex] \sqrt \frac{9}{100} [/tex]
8.
[tex] \sqrt{35} [/tex]
9.
[tex] \sqrt{144} [/tex]
10.
[tex] \sqrt{621} [/tex]
[tex]pa \: answer \: po \: ng \: maayos \: pls \\ nonsence \: and \: incomplete = report \\ complete = brainliest[/tex]
pa answer po ng maayos
:)
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Answer:
Remember what irrational means- we cannot express the number as a ratio of two other numbers. √6 just continues on and on forever, which is what makes it irrational. We have expressed √49 as the ratio of two integers. This is what makes a number rational.