Order the following numbers from least to greatest. -(14)/(3)quad-5.1quad-4

Convert to Decimal Form: First, let's convert all numbers to decimal form to make it easier to compare them. The number -(14/3) is a fraction, so we need to divide 14 by 3 to convert it to a decimal. 14 divided by 3 is 4 with a remainder of 2, so -(14/3) is -4.666...Compare Decimal Numbers: Now we have the numbers in decimal form: -4.666..., -5.1, and -4. We can compare these numbers directly. The greater the negative number, the smaller its value.-4.666... vs -5.1: Comparing -4.666... and -5.1, we see that -4.666... is greater than -5.1 because -4.666... is closer to zero.-4.666... vs -4: Comparing -4.666... and -4, we see that -4 is greater than -4.666... because -4 is closer to zero.-5.1 vs -4: Comparing -5.1 and -4, we see that -4 is greater than -5.1 because -4 is closer to zero.Order Numbers from Least to Greatest: Now we can order the numbers from least to greatest based on the comparisons: -5.1 is the smallest, followed by -4.666..., and then -4 is the greatest.

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Order the following numbers from least to greatest.

-(14)/(3)quad-5.1quad-4

Order the following numbers from least to greatest. $\newline$ $-\frac{14}{3}|-5.1|-4$

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Algebra 2

Add, subtract, multiply, and divide polynomials

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Q. Order the following numbers from least to greatest.

\newline

-\frac{14}{3}|-5.1|-4

Convert to Decimal Form: First, let's convert all numbers to decimal form to make it easier to compare them. $\newline$ The number $-\frac{14}{3}$ is a fraction, so we need to divide $14$ by $3$ to convert it to a decimal. $\newline$ $14$ divided by $3$ is $4$ with a remainder of $2$ , so $-\frac{14}{3}$ is $-4.666...$
Compare Decimal Numbers: Now we have the numbers in decimal form: $-4.666\ldots$ , $-5.1$ , and $-4$ . We can compare these numbers directly. The greater the negative number, the smaller its value.
ext{-} $4$ . $666$ ext{...} vs ext{-} $5$ . $1$ : Comparing ext{-} $4$ . $666$ ext{...} and ext{-} $5$ . $1$ , we see that ext{-} $4$ . $666$ ext{...} is greater than ext{-} $5$ . $1$ because ext{-} $4$ . $666$ ext{...} is closer to zero.
ext{ $-4$ . $666$ ... vs $-4$ }: Comparing $-4.666...$ and $-4$ , we see that $-4$ is greater than $-4.666...$ because $-4$ is closer to zero.
ext{ $-5$ . $1$ vs $-4$ }: Comparing $-5.1$ and $-4$ , we see that $-4$ is greater than $-5.1$ because $-4$ is closer to zero.
Order Numbers from Least to Greatest: Now we can order the numbers from least to greatest based on the comparisons: $\newline$ $-5.1$ is the smallest, followed by $-4.666\ldots$ , and then $-4$ is the greatest.