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choli [55]
3 years ago
12

How can you classify the results of operations on real numbers?

Mathematics
2 answers:
antiseptic1488 [7]3 years ago
6 0
Real numbers are numbers that you can see on the number line. SO, it includes all the rational and irrational numbers. Irrational numbers are those that don't have an exact value. They are characterized by an infinite length of decimal places. Rational numbers can be classified as integers or fractions.
saul85 [17]3 years ago
4 0

In mathematics, a real number is a value of a consistent quantity that can represent a separation along a line. ... The real numbers incorporate all the rational numbers, for example the whole number −5 and the fraction 4/3, and all the irrational numbers, for example √3.

Further Explanation:

Explanation:

There are two type of real numbers, real numbers are the numbers that can  find the on the real line they are positive and negative numbers.

Types of real no:

There are two types of real numbers. These are named as rational and irrational Numbers.

( I ) Rational Numbers .  

( ii ) Irrational Numbers.

Rational Numbers:

In mathematics, the Numbers that can be written in the form of P / Q are known as rational numbers. Here P is numerator and Q as DE numerator.  Q cannot equal to zero. For example 3 / 4 . pi .

Irrational Numbers:

In mathematics, the Numbers that cannot be written in the form of P / Q are known as rational numbers. Here P is numerator and Q as DE numerator.  Q cannot equal to zero.  

Answer Details:

Subject: Mathematics.

Level: Middle School.

Key Words:

Explanation:

Types of real no:

Rational Numbers:

Irrational Numbers:

For further Evaluation:

brainly.com/question/6362387

brainly.com/question/12938965

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KIM [24]
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2 years ago
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What is the product in simplest form x^2+9x+18/x+2 times x^2-3x-10/x^2+2x-24
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\dfrac{x^2+9x+18}{x+2}\cdot\dfrac{x^2-3x-10}{x^2+2x-24}=\dfrac{x^2+6x+3x+18}{x+2}\cdot\dfrac{x^2-5x+2x-10}{x^2+6x-4x-24}\\\\=\dfrac{x(x+6)+3(x+6)}{x+2}\cdot\dfrac{x(x-5)+2(x-5)}{x(x+6)-4(x+6)}

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2 years ago
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3 years ago
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