Pick up the rational numbers from the following numbers. (6)/(7),(-1)/(2),0,(1)/(0),(100)/(0)

Define rational number: Define a rational number. A rational number is a number that can be expressed as the quotient or fraction p/q of two integers, where p is the numerator, q is the denominator, and q is not equal to zero.Evaluate first number: Evaluate the first number (6)/(7). Since 6 and 7 are both integers and 7 is not equal to zero, (6)/(7) is a rational number.Evaluate second number: Evaluate the second number (-1)/(2). Since -1 and 2 are both integers and 2 is not equal to zero, (-1)/(2) is a rational number.Evaluate third number: Evaluate the third number 0. Zero can be expressed as 0/1, where 0 is an integer and 1 is a non-zero integer. Therefore, 0 is a rational number.Evaluate fourth number: Evaluate the fourth number (1)/(0). Since the denominator is zero, (1)/(0) is undefined and not a rational number.Evaluate fifth number: Evaluate the fifth number (100)/(0). Similarly, since the denominator is zero, (100)/(0) is undefined and not a rational number.

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Pick up the rational numbers from the following numbers.
(6)/(7),(-1)/(2),0,(1)/(0),(100)/(0)

Pick up the rational numbers from the following numbers. $\newline$ $\frac{6}{7}, \frac{-1}{2}, 0, \frac{1}{0}, \frac{100}{0}$

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Math Problems

Algebra 1

Multiplication with rational exponents

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Q. Pick up the rational numbers from the following numbers.

\newline

\frac{6}{7}, \frac{-1}{2}, 0, \frac{1}{0}, \frac{100}{0}

Define rational number: Define a rational number. A rational number is a number that can be expressed as the quotient or fraction $\frac{p}{q}$ of two integers, where $p$ is the numerator, $q$ is the denominator, and $q \neq 0$ .
Evaluate first number: Evaluate the first number $(6)/(7)$ . $\newline$ Since $6$ and $7$ are both integers and $7$ is not equal to zero, $(6)/(7)$ is a rational number.
Evaluate second number: Evaluate the second number $(-1)/(2)$ . $\newline$ Since $-1$ and $2$ are both integers and $2$ is not equal to zero, $(-1)/(2)$ is a rational number.
Evaluate third number: Evaluate the third number $0$ . $\newline$ Zero can be expressed as $\frac{0}{1}$ , where $0$ is an integer and $1$ is a non-zero integer. Therefore, $0$ is a rational number.
Evaluate fourth number: Evaluate the fourth number $\frac{1}{0}$ . $\newline$ Since the denominator is zero, $\frac{1}{0}$ is undefined and not a rational number.
Evaluate fifth number: Evaluate the fifth number $\frac{100}{0}$ . Similarly, since the denominator is zero, $\frac{100}{0}$ is undefined and not a rational number.