9+ Simplify: What is 168/25 as a Fraction? Explained!

what is 168/25 simplified fraction

9+ Simplify: What is 168/25 as a Fraction? Explained!

The expression 168/25 represents a fraction. A simplified fraction is one where the numerator and denominator share no common factors other than 1. In this instance, 168 and 25 possess no common factors other than 1; therefore, the fraction is already in its simplest form. It can also be expressed as a mixed number, which is a whole number and a proper fraction combined. To convert 168/25 into a mixed number, divide 168 by 25. The quotient represents the whole number part, and the remainder becomes the numerator of the fractional part, keeping the same denominator.

Understanding simplified fractions is fundamental in mathematics as it allows for easier comparison and manipulation of fractional quantities. It presents values in their most concise form, reducing the potential for errors during calculations and promoting clarity in mathematical expressions. Representing the fraction as a mixed number can provide a more intuitive understanding of its magnitude relative to whole numbers. Historically, simplifying fractions has been a crucial step in various fields, including engineering, finance, and physics, where precise calculations are essential.

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Easy! What is 46/60 Simplified? (Explained)

what is 46/60 simplified

Easy! What is 46/60 Simplified? (Explained)

The act of expressing a fraction in its lowest possible terms is a fundamental arithmetic operation. To simplify 46/60 involves finding the greatest common divisor (GCD) of the numerator (46) and the denominator (60) and dividing both by that value. In this instance, the GCD of 46 and 60 is 2. Dividing both the numerator and denominator by 2 results in 23/30.

Presenting fractions in their simplest form is crucial for clear communication and efficient calculation in mathematics, science, and engineering. It reduces the complexity of expressions, making them easier to understand and manipulate. Historically, simplifying fractions has been essential for tasks ranging from basic measurement to advanced algebraic computations, ensuring accuracy and preventing unnecessary errors.

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