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Name Date ExtendedAbsoluteValue Operations Find the Value: 1) 2) 65 + 14 + 39 19 3 + 53 + 71 + 8 3) 4) 110 67 + 30 10 14 + 0 5) 6) 36 + 63 49 + 6 16 + 34 + 34 8 7) 8) 15 + 44 140 33 63 45 21 9) 10)
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How to fill out extended absolute value operations

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How to fill out extended absolute value operations:

01
Understand the concept of absolute value: Absolute value is the distance between a number and zero on the number line. It is always positive or zero. For example, the absolute value of -5 is 5 and the absolute value of 2 is 2.
02
Identify the extended absolute value symbols: In extended absolute value operations, we use double bars instead of single bars to indicate absolute value. So, instead of writing |x| to represent the absolute value of x, we write ||x||.
03
Simplify within the bars: When filling out extended absolute value operations, you may encounter mathematical expressions within the bars. Simplify these expressions before calculating the absolute value. For example, if you have ||3 - 7x||, simplify 3 - 7x first before finding its absolute value.
04
Calculate the absolute value: Once you have simplified the expression within the bars, calculate its absolute value. If the expression within the bars is positive, the absolute value will remain the same. If the expression is negative, the absolute value will change its sign. For example, the absolute value of 5 is 5, but the absolute value of -5 is also 5.

Who needs extended absolute value operations?

01
Students studying advanced mathematics: Extended absolute value operations are often taught in higher level mathematics courses such as calculus and linear algebra. Students pursuing these subjects need to understand and be able to work with extended absolute value notation.
02
Engineers and scientists: Extended absolute value operations are frequently used in engineering and scientific calculations and analyses. They help in determining distances, magnitudes, and differences, among other applications. Engineers and scientists often encounter complex mathematical expressions where extended absolute value notation is necessary.
03
Data analysts and statisticians: When working with datasets and statistical analyses, extended absolute value operations can be useful in measuring variability and assessing deviations. Data analysts and statisticians may need to apply extended absolute value notation in various statistical formulas and equations.
In conclusion, understanding how to fill out extended absolute value operations involves comprehending the concept of absolute value, identifying the extended absolute value symbols, simplifying expressions within the bars, and calculating the absolute value. This skill is relevant and necessary for students of advanced mathematics, as well as professionals in fields such as engineering, science, data analysis, and statistics.
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Extended absolute value operations refer to the calculation of the absolute value of a number including any extended digits beyond the decimal point.
Any individual or entity who deals with numbers that involve extended absolute values may be required to file extended absolute value operations.
Extended absolute value operations can be filled out by performing the absolute value calculation on numbers with extended digits, and reporting the result accordingly.
The purpose of extended absolute value operations is to accurately represent numbers with extended digits and ensure proper calculations.
The information reported on extended absolute value operations should include the numbers with extended absolute values and the calculated absolute values.
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