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sqrt(7), sqrt(8), 2.9, 3, 10/3
Notice that all of the numbers given are written in different forms. Let's rewrite each of them as decimals, and then try to compare them.
We know that 3 and 2.9 are already in decimal form. Therefore, we do not need to change them. Let's focus now on 103. To rewrite it as a decimal, we will use a calculator.
We found that 103≈ 3.33. Let's consider the next expression, sqrt(8). We will use a calculator again.
We know that sqrt(8)≈ 2.83. Now, we will do the same for the last expression, sqrt(7).
We found that sqrt(7) ≈ 2.65.
To order the values, we will graph them on the number line. To graph 103≈ 3.33, we will find 3 on the number line and move around 0.3 steps in the positive direction.
Now, let's graph 3.
Next, let's plot sqrt(8)≈ 2.83. To do this, we will find 2 on the number line and move about 0.8 steps in the positive direction.
Let's graph 2.9.
Finally, we will graph sqrt(7) ≈ 2.65.
To order numbers from least to greatest, we can read the graph from left to right. sqrt(7), sqrt(8), 2.9, 3, 10/3