Order the following values from least to greatest. |-91| ∣12 -34

Find Absolute Value: Find the absolute value of |-91|. The absolute value of a number is its distance from zero on the number line, regardless of direction. |-91| = 91Calculate Absolute Value: Calculate the absolute value of |12 - 34|. First, perform the subtraction inside the absolute value. 12 - 34 = -22 Now, find the absolute value, which is the distance from zero. |-22| = 22Compare Absolute Values: Compare the absolute values to order them. We have two absolute values: 91 and 22. Since 22 is less than 91, the order from least to greatest is 22, 91.

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Order the following values from least to greatest.

|-91|

∣12
-34

Order the following values from least to greatest. $\newline$ $|-91|\quad|12| \quad-34 \quad|50.8|$

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Math Problems

Algebra 2

Absolute values of complex numbers

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Q. Order the following values from least to greatest.

\newline

|-91|\quad|12| \quad-34 \quad|50.8|

Find Absolute Value: Find the absolute value of $|-91|$ . $\newline$ The absolute value of a number is its distance from zero on the number line, regardless of direction. $\newline$ $|-91| = 91$
Calculate Absolute Value: Calculate the absolute value of $|12 - 34|$ . $\newline$ First, perform the subtraction inside the absolute value. $\newline$ $12 - 34 = -22$ $\newline$ Now, find the absolute value, which is the distance from zero. $\newline$ $|-22| = 22$
Compare Absolute Values: Compare the absolute values to order them. $\newline$ We have two absolute values: $91$ and $22$ . $\newline$ Since $22$ is less than $91$ , the order from least to greatest is $22$ , $91$ .