To determine which of the fractions are equivalent to 35, we can express each fraction in decimal form or cross-multiply to compare them with 35.
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35 as a fraction:
- 35 can be expressed as \( \frac{35}{1} \).
Now let's analyze each option:
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\( \frac{1220}{208} \)
- Simplifying: \( \frac{1220 \div 208}{208 \div 208} = \frac{35}{1} \)
- Equivalent to 35.
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\( \frac{108}{10} \)
- Simplifying: \( \frac{108 \div 10.8}{10 \div 10.8} = \frac{10}{1} = 10.8 \)
- Not equivalent to 35.
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\( \frac{1215}{15} \)
- Simplifying: \( \frac{1215 \div 15}{15 \div 15} = \frac{81}{1} = 81 \)
- Not equivalent to 35.
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\( \frac{5030}{50} \)
- Simplifying: \( \frac{5030 \div 50.3}{50 \div 50.3} = \frac{100.6}{1} \)
- Not equivalent to 35.
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\( \frac{2135}{35} \)
- Simplifying: \( \frac{2135 \div 35}{35 \div 35} = \frac{61}{1} = 61 \)
- Not equivalent to 35.
Therefore, the only fraction that is equivalent to 35 is 1220/208.
To summarize:
- \( \frac{1220}{208} \) -> equivalent to 35
- \( \frac{108}{10} \) -> not equivalent
- \( \frac{1215}{15} \) -> not equivalent
- \( \frac{5030}{50} \) -> not equivalent
- \( \frac{2135}{35} \) -> not equivalent
Thus, there seems to be only one fraction equivalent to 35. If there were three intended to choose from, they may not have been listed correctly. Only \( \frac{1220}{208} \) is the fraction equivalent to 35 from the options given.