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Answer :
To find the total length of the trench Ingrid dug, we'll add the lengths she dug on each day:
1. On the first day, Ingrid dug [tex]\(\frac{18}{20}\)[/tex] of a meter.
2. The next day, she dug an additional [tex]\(\frac{9}{20}\)[/tex] of a meter.
Now, let's add these two lengths together:
- Convert [tex]\(\frac{18}{20}\)[/tex] to a decimal: [tex]\(0.9\)[/tex] meters.
- Convert [tex]\(\frac{9}{20}\)[/tex] to a decimal: [tex]\(0.45\)[/tex] meters.
Add the two decimals:
[tex]\[ 0.9 + 0.45 = 1.35 \, \text{meters} \][/tex]
So, the total length of the trench is [tex]\(1.35\)[/tex] meters.
To find a reasonable estimate, consider rounding the total length to the closest whole number. [tex]\(1.35\)[/tex] meters rounds to [tex]\(1\)[/tex] meter.
Therefore, a reasonable estimate for the total length of the trench is [tex]\(1\)[/tex] meter.
1. On the first day, Ingrid dug [tex]\(\frac{18}{20}\)[/tex] of a meter.
2. The next day, she dug an additional [tex]\(\frac{9}{20}\)[/tex] of a meter.
Now, let's add these two lengths together:
- Convert [tex]\(\frac{18}{20}\)[/tex] to a decimal: [tex]\(0.9\)[/tex] meters.
- Convert [tex]\(\frac{9}{20}\)[/tex] to a decimal: [tex]\(0.45\)[/tex] meters.
Add the two decimals:
[tex]\[ 0.9 + 0.45 = 1.35 \, \text{meters} \][/tex]
So, the total length of the trench is [tex]\(1.35\)[/tex] meters.
To find a reasonable estimate, consider rounding the total length to the closest whole number. [tex]\(1.35\)[/tex] meters rounds to [tex]\(1\)[/tex] meter.
Therefore, a reasonable estimate for the total length of the trench is [tex]\(1\)[/tex] meter.
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