Math, asked by dulapallip5046, 6 months ago

Sam said the square root of a rational number must be a rational number. Jenna disagreed. She said that it is possible that the square root of a rational number can be irrational. Who is correct and why? Jenna is correct because all square roots are irrational numbers. Sam is correct because all square roots of rational numbers are rational. An example is StartRoot 121 EndRoot = 11. Jenna is correct because not all square roots are rational. An example is StartRoot 2 EndRoot = 1.414213 ellipsis Sam is correct because the properties of square roots state that the square root of a rational number is a rational number.

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Answered by harshtgupta1997
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Answer:

Sam said the squareroot of a rational number must be a rational number. Jenna disagreed. She said that it is possible the squareroot of a rational number can be irrational. Who is correct and why?

Step-by-step explanation:

Jenna is correct because all squareroot s are irrational numbers. Sam is correct because all squareroot s of rational numbers are rational. An example is squareroot 121 = 11. Jenna is correct because not all squareroot s are rational. An example is squareroot 2 = 1.414213... Sam is correct because the properties of squareroot s state that the squareroot of a rational number is a rational number

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