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Answer :
We want to express the fraction
$$
\frac{24}{17}
$$
in another form. Let’s consider each option:
1. Option A: $$24 \cdot 17 = 408$$
This is the product of 24 and 17, which does not equal $\frac{24}{17}$.
2. Option B: $$17 - 24 = -7$$
This is the result of subtracting 24 from 17, which is not equivalent to $\frac{24}{17}$.
3. Option C: $$24 \div 17$$
Division is the same as writing a fraction. Thus, $$24 \div 17 = \frac{24}{17},$$
which is exactly the given fraction.
4. Option D: $$24 + 17 = 41$$
This addition does not match the fraction $\frac{24}{17}$.
5. Option E: $$17 \div 24$$
This division gives $$\frac{17}{24},$$ which is different from $\frac{24}{17}$.
6. Option F: $$24.17$$
This is a decimal number, not a fraction equivalent to $\frac{24}{17}$.
Since only Option C gives us the expression that is equivalent to
$$
\frac{24}{17},
$$
the correct answer is Option C.
$$
\frac{24}{17}
$$
in another form. Let’s consider each option:
1. Option A: $$24 \cdot 17 = 408$$
This is the product of 24 and 17, which does not equal $\frac{24}{17}$.
2. Option B: $$17 - 24 = -7$$
This is the result of subtracting 24 from 17, which is not equivalent to $\frac{24}{17}$.
3. Option C: $$24 \div 17$$
Division is the same as writing a fraction. Thus, $$24 \div 17 = \frac{24}{17},$$
which is exactly the given fraction.
4. Option D: $$24 + 17 = 41$$
This addition does not match the fraction $\frac{24}{17}$.
5. Option E: $$17 \div 24$$
This division gives $$\frac{17}{24},$$ which is different from $\frac{24}{17}$.
6. Option F: $$24.17$$
This is a decimal number, not a fraction equivalent to $\frac{24}{17}$.
Since only Option C gives us the expression that is equivalent to
$$
\frac{24}{17},
$$
the correct answer is Option C.
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