Order these numbers from least to greatest. (12)/(5),-0.33,sqrt5,-(7)/(22) Note that for this question you can use your mouse to drag the numbers into their position

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Order these numbers from least to greatest.  (12)/(5),-0.33,sqrt5,-(7)/(22) Note that for this question you can use your mouse to drag the numbers into their position

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Convert to decimal form: Convert all numbers to decimal form to make comparison easier. (12)/(5) = 2.4 -0.33 is already in decimal form. sqrt(5) is approximately 2.236 (using a calculator or knowing the approximate value). -(7)/(22) = -0.31818 (rounded to five decimal places for precision).Arrange in ascending order: Arrange the numbers in ascending order based on their decimal values. We have the following numbers: 2.4, -0.33, approximately 2.236, and -0.31818. First, we identify the negative numbers, as they will be the smallest: -0.33 and -0.31818. Between these two, -0.33 is smaller because -0.33 < -0.31818. Next, we compare the positive numbers: 2.4 and approximately 2.236. Clearly, 2.236 < 2.4.Combine final ordered list: Combine the ordered negative and positive numbers to create the final ordered list. The ordered list from least to greatest is: -0.33, -0.31818, approximately 2.236, 2.4.

Order these numbers from least to greatest. $\newline$ $\frac{12}{5},-0.33, \sqrt{5},-\frac{7}{22}$ $\newline$ Note that for this question you can use your mouse to drag the numbers into their position

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Order these numbers from least to greatest.\newline125,−0.33,5,−722 \frac{12}{5},-0.33, \sqrt{5},-\frac{7}{22} 512​,−0.33,5​,−227​\newlineNote that for this question you can use your mouse to drag the numbers into their position

Order these numbers from least to greatest. $\newline$ $\frac{12}{5},-0.33, \sqrt{5},-\frac{7}{22}$ $\newline$ Note that for this question you can use your mouse to drag the numbers into their position