Give an example of a rational number that is not an integer.

Q: A quotient is considered rationalized if its denominator hasno __________.

A: A quotient is considered rationalized if its denominator has no

Q: Find the distance between -4 and 5 on the real number line.

A: Given  The -4  and 5  points on the numbers on real number line .

Q: How to explain rational numbers, irrational numbers, and how they are different?

A: To explain: (i) Rational number. (ii) Irrational number. (iii) Difference between rational number…

Q: An example of subtracting positive and negative integers that would result in a negative answer…

A:

Q: Explain why every integer is a rational number but not every rational number is an integer.

A: Definition of Integer:ℤ = {0, ±1, ±2, ±3, ...…

Q: Describe the rational numbers.

A: Rational Numbers

Q: Describe the difference between a rational number and an irrational number.

A: Rational number:                   A rational numbers can be defined as any numberthat can be…

Q: A rational expression whose numerator or denominator or both contain rational expressions is called…

A: The rational expression whose numerator or denominator or both contain rational expression is called…

Q: Find the distance between -7 and 9 on the real number line.

A: Given numbers -7 and 9

Q: Is the product of 2 and 8 rational or irrational? Explain. HTML Edi

A: Product of 2 and 8 2×8=16=4

Q: Determine whether the statement is true or false, "3 is an even integer and 3 is less than 5."

A:

Q: Give an example of a number that is a rational number, an integer, and a real number ?

A: An integer is a number that is not in fraction, it can be positive negative or zero. An example of…

Q: state whether the number is rational or irrational 3√-256

A: Given number, Now, we factor 256 such that one of its factors is a perfect cube.

Q: perform the indicated operations involving rational numbers. Express final answers in reduced form.…

A: -59÷103

Q: Explain the relationships and differences among real numbers, rational numbers, and irrational…

A: The relationships and differences among real numbers, rational numbers and irrational numbers.

Q: A rational expression whose numerator or denominator or both contains rational expressions is called…

A: A rational expression is the quotient of two polynomials. The numerator and denominator both are…

Q: What are the rational numbers?

A: we have to define the rational number.

Q: what do you do to check if a number is rational or irrational? In your explanation, use an example…

A: Rational numbers : These are the numbers which can be expressed in the form of fraction as pq form…

Q: is -4√16 rational or irational

A: Irrational number are those number which can not be represented in the form of fraction and rational…

Q: Express the perimeter of  rectangle as a single rational expression.

A: Given,

Q: how do i order rational and irrational numbers

A:

Q: When a rational number is being reduced, the form of the numeral is being changed but not the number…

A: it is true because we divide by the same number to the numerator and denominator,hence  number does…

Q: Write the rational number as a​ decimal, and state whether the decimal is repeating or terminating.…

A: Given rational number: 2599

Q: What is the real number line?

A: To define: Real number line.

Q: Name the integers and the rational numbers in the set{ - 3, 0, √2, 6/5, π }.

A: { - 3, 0, √2, 6/5, π }

Q: Tell whether each statement is true or false.  Every rational number is also an integer.

A: We know that, Every Integer is a Rational Number but a Rational Number need not be an Integer.

Q: с. .357 .357 is equal to the rational number

A: We have to convert it into rational form

Q: List all the rational numbers in the given set: { -11, -3/7, 0, 0.45, √23, √25 ).

A: Given: The set of numbers: -11, -37, 0, 0.45, 23, 25 To list: All the rational numbers in the given…

Q: 4а - 1 2а -2 За За

A: Explanation of the solution is given below....

Q: Evaluate the expression that results in a rational number: 125 2/3

A:

Q: Explain why the sum of a rational number and an irrational number must be irrational.

A: Explain why the sum of a rational number and an irrational number must be irrational.

Q: Find the rational number halfway between the two numbers  9/11 and 2/5

A: Given numbers are 9/11 and 2/5

Q: Write the rational number as the quotient of two integers in simplest form. 0.27

A: Given : 0.27

Q: -47.47 is equal to the rational number

A:

Q: The sum of two integers with diff fit this description. 10

A: Given : To determine the two integers that will fit the condition            +          = -10

Q: is 2 a rational number

A:

Q: only rational numbers?

A: ANSWER A  IS CORRECT.

Q: Is -3 a integer, rational, irrational or real number?

A: We have to find

Q: Would the product of a rational and an irrational number be a rational or irrational?

A:

Q: Reduce the rational number to its lowest terms. 28 63 8 3 6. 9.

A:

Q: Reduce the rational number to its lowest terms. 40 45 9. O 40

A: This questions is related to simply rational number. We will solve this question by using following…

Q: Explain how to determine which numbers must be excluded from the domain of a rational expression.

A: Exclude the numbers that makes the value of the denominator zero of a rational expression.

Q: Which diagram best represents the relationship among integers, rational numbers, and whole numbers?

A:

Q: Express 0.45 as a rational number in its simplest form

A: See the attachment

Q: Select only the rational numbers 3/4 6. 0.863 1.5 103

A:

Q: identify each statement as true or false. Every rational number is a real number.

A: Every rational number is a real number.

Q: Give an example of a positive number and a negative number whose product is between the two factors.…

A: Explanation of the answer is as follows

Q: How can you Identify between rational and irrational numbers?

A: A rational number is a number that can be expressed as the quotientor fraction p/q of two integers ,…

Statements and Logic

Logic is the analysis of general patterns of thoughts without regard to any specific sense of context.