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Rules of Significant Figures & Digits in Multiplication & Division

precision

accuracy

measurement

non-zero digits

leading zeroes

captive zeroes

trailing zeroes

decimal point

scientific notation

rounding

mathematical operations

addition rules

subtraction rules

multiplication rules

division rules

least precise measurement

data integrity

error propagation

significant figure counting

rounding off

Автор: Math and Science

Загружено: 2024-05-21

Просмотров: 1744

Описание: Welcome to the secretive society of significant figures, or "sig figs" for short—a gang of digits that play a massive role in the precision and accuracy of our measurements. Whether you're cooking, experimenting in a lab, or just measuring something at home, sig figs help you keep it real with the numbers!

So, what are significant figures? They are the digits in a number that are crucial for representing its accuracy. This includes all non-zero numbers, zeroes between significant digits, and zeroes that are explicitly part of the measurement.

Here's a quick breakdown of the rules:

1. Non-Zero Digits: Always count as significant. So, in the number 93.47, all four digits are significant because they tell you something specific about the quantity measured.

2. Leading Zeroes: These are the zeroes before any non-zero digit, and they're not significant. They're just placeholders. For example, 0.046 has two significant figures: 4 and 6.

3. Captive Zeroes: Zeroes between non-zero digits are significant. In 107.02, all five digits count because those zeroes are trapped between significant figures.

4. Trailing Zeroes: This is where it gets tricky. Trailing zeroes in a decimal number are significant (like in 50.00, which has four sig figs). But in a whole number without a decimal point (like 1500), the zeroes are not significant unless specified by a notation.

Why should you care? Because using the correct number of significant figures in calculations can affect the outcome dramatically. Imagine you're mixing chemicals for a spectacular explosion in science class—the right proportions are everything!

When you're adding or subtracting, the rule is that your answer should match the least precise measurement you used. For multiplying or dividing, your answer should have the same number of significant figures as the least precise measurement.

Mastering the art of significant figures isn't just about getting the right answers on your test—it's about understanding the precision of your world. So, embrace the clarity that sig figs bring to numbers and measure the world more accurately!


More Lessons: http://www.MathAndScience.com
Twitter:   / jasongibsonmath  

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Rules of Significant Figures & Digits in Multiplication & Division

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