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Which steps should you follow to write an equivalent ratio to find 120% of 700? StartFraction part Over whole EndFraction = Sta...Question
Which steps should you follow to write an equivalent ratio to find 120% of 700?
StartFraction part Over whole EndFraction = StartFraction part Over whole EndFraction = StartFraction 120 times 1 Over 700 times 1 EndFraction = StartFraction 120 Over 170 EndFraction = mc001-3.jpg
mc001-4.jpg = StartFraction 100 times 5.83 Over 120 times 5.83 EndFraction = mc001-6.jpg
mc001-7.jpg = StartFraction 700 times 7 Over 100 times 7 EndFraction = mc001-9.jpg
mc001-10.jpg = StartFraction 120 times 7 Over 100 times 7 EndFraction = mc001-12.jpg
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Answered by
GPT-4o mini
To find 120% of 700 using equivalent ratios, follow these steps:
1. **Define the Ratio**: Start by setting up the relationship between the part and the whole. In this case, we can express the problem as a ratio:
\[
\frac{part}{whole} = \frac{120}{100}
\]
Here, "part" represents the amount we are trying to find (120% of a certain quantity), and "whole" is the base quantity (700 in this case).
2. **Set Up the Equivalent Ratio**: Set the part over the whole equal to the percentage ratio:
\[
\frac{part}{700} = \frac{120}{100}
\]
3. **Cross-Multiply**: To find the "part", cross-multiply to isolate it:
\[
part \times 100 = 120 \times 700
\]
This simplifies to:
\[
part = \frac{120 \times 700}{100}
\]
4. **Calculate**: Now, perform the calculation:
\[
part = \frac{84000}{100} = 840
\]
5. **Conclusion**: Therefore, 120% of 700 is 840.
Each equivalent ratio step essentially breaks down the solution by setting up proportions, allowing us to calculate the part based on the known whole.
1. **Define the Ratio**: Start by setting up the relationship between the part and the whole. In this case, we can express the problem as a ratio:
\[
\frac{part}{whole} = \frac{120}{100}
\]
Here, "part" represents the amount we are trying to find (120% of a certain quantity), and "whole" is the base quantity (700 in this case).
2. **Set Up the Equivalent Ratio**: Set the part over the whole equal to the percentage ratio:
\[
\frac{part}{700} = \frac{120}{100}
\]
3. **Cross-Multiply**: To find the "part", cross-multiply to isolate it:
\[
part \times 100 = 120 \times 700
\]
This simplifies to:
\[
part = \frac{120 \times 700}{100}
\]
4. **Calculate**: Now, perform the calculation:
\[
part = \frac{84000}{100} = 840
\]
5. **Conclusion**: Therefore, 120% of 700 is 840.
Each equivalent ratio step essentially breaks down the solution by setting up proportions, allowing us to calculate the part based on the known whole.
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