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LESSON1.1Rational and Irrational Numbers8.NS.1.1 Know that numbers that are not rational are called irrational. Understand informally that every number has a decimal expansion; ... Also 8.NS.1.2,
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How to fill out rational and irrational numbers

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To fill out rational numbers, follow these steps:
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Identify the given number as a rational number.
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Write the number in the form of a fraction, where the numerator and denominator are integers.
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Simplify the fraction, if possible, by dividing both numerator and denominator by their greatest common divisor.
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If the fraction can be further simplified, continue dividing by the greatest common divisor until it is in its simplest form.
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Write down the simplified fraction as the final rational number.
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To fill out irrational numbers, follow these steps:
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Identify the given number as an irrational number.
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Write the number as a decimal, either terminating or non-terminating.
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If the number is non-terminating, determine the pattern, if any, and write an appropriate indication (e.g., '...' or a bar above the repeating part).
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Write down the decimal representation as the final irrational number.

Who needs rational and irrational numbers?

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Rational and irrational numbers are essential in various fields and situations, including:
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- Mathematics: Rational and irrational numbers are fundamental concepts in mathematics and play a crucial role in various mathematical calculations and theories.
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- Engineering: Engineers often deal with measurements, approximations, and calculations that involve both rational and irrational numbers. They are used in various engineering disciplines, such as civil engineering, electrical engineering, and mechanical engineering.
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- Physics: Rational and irrational numbers are used extensively in physics for measurements, calculations, and scientific theories.
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- Finance and Economics: Rational numbers are commonly used in financial and economic calculations, such as interest rates, percentages, and estimations. Irrational numbers, such as the mathematical constant π (pi), are also used in financial models and simulations.
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- Computer Science: Rational and irrational numbers are vital in computer science for mathematical computations, algorithms, and programming.
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- Education: Rational and irrational numbers are taught in mathematics education at various levels to develop logical reasoning, problem-solving skills, and mathematical understanding.
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- Everyday Life: Even in everyday life, rational and irrational numbers find applications in various situations, such as cooking measurements, distance calculations, and understanding probabilities.
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Rational numbers are numbers that can be expressed as the quotient or fraction of two integers, where the denominator is not zero. Irrational numbers are numbers that cannot be expressed as a simple fraction, meaning their decimal representation is non-repeating and non-terminating.
The concept of filing relates more to tax documentation or reports, not directly to rational and irrational numbers themselves. Rational and irrational numbers are mathematical concepts, not typically filed.
To represent rational numbers, write them as fractions like a/b, where a and b are integers, and b is not zero. Irrational numbers are often represented using symbols or approximations, such as π or √2.
Rational and irrational numbers are fundamental concepts in mathematics that allow us to understand and work with quantities, measurements, and various mathematical theories.
There is no formal reporting requirement for rational and irrational numbers, as these are mathematical constructs. However, in educational contexts, students might report findings or calculations involving these numbers.
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