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A parasail is of a meter above the water. Then, after 10 minutes, the parasail is 50 of a meter above the water. What is the ch...Question
A parasail is 120th of a meter above the water then after 10 minutes the parasail is 150th of a meter above the water what is the change in height
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Answered by
GPT-4o mini
To determine the change in height of the parasail, we can subtract the initial height from the final height.
Initial height: \( \frac{1}{120} \) meters
Final height: \( \frac{1}{150} \) meters
To perform the subtraction, we first need a common denominator. The least common multiple of 120 and 150 is 600.
Now, let's convert both fractions to have a denominator of 600:
- For \( \frac{1}{120} \):
\[
\frac{1}{120} = \frac{5}{600}
\]
- For \( \frac{1}{150} \):
\[
\frac{1}{150} = \frac{4}{600}
\]
Now we can find the change in height:
\[
\text{Change in height} = \frac{4}{600} - \frac{5}{600} = \frac{4 - 5}{600} = \frac{-1}{600}
\]
This means that the change in height is \( -\frac{1}{600} \) meters, indicating that the parasail actually descended by \( \frac{1}{600} \) meters.
Initial height: \( \frac{1}{120} \) meters
Final height: \( \frac{1}{150} \) meters
To perform the subtraction, we first need a common denominator. The least common multiple of 120 and 150 is 600.
Now, let's convert both fractions to have a denominator of 600:
- For \( \frac{1}{120} \):
\[
\frac{1}{120} = \frac{5}{600}
\]
- For \( \frac{1}{150} \):
\[
\frac{1}{150} = \frac{4}{600}
\]
Now we can find the change in height:
\[
\text{Change in height} = \frac{4}{600} - \frac{5}{600} = \frac{4 - 5}{600} = \frac{-1}{600}
\]
This means that the change in height is \( -\frac{1}{600} \) meters, indicating that the parasail actually descended by \( \frac{1}{600} \) meters.
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