Let's first determine the correct answer for Eli's subtraction problem by calculating \( 245 - 121 \):
- Subtract the ones place: \( 5 - 1 = 4 \)
- Subtract the tens place: \( 4 - 2 = 2 \)
- Subtract the hundreds place: \( 2 - 1 = 1 \)
Putting those together, we get \( 245 - 121 = 124 \).
Now, let's analyze the statements:
-
Eli's answer of 24 is correct. - False (Eli’s answer is incorrect because the calculation is \( 124 \), not \( 24 \)).
-
Eli lined up the place values correctly. - This requires examining Eli's work, which we can't do without seeing it directly. If the work shows correct alignment of the digits, then this statement could be true. Otherwise, it might be false.
-
Eli's answer is incorrect. The correct difference is 124. - True (This statement accurately reflects the result we calculated).
-
Eli should've added 245 and 121 instead. - False (The task was to subtract, so this statement is not accurate).
Based on the analysis, the two true statements are:
- Eli's answer is incorrect. The correct difference is 124.
- Whether Eli lined up the place values correctly or not depends on his work, which we can't assess without seeing it.
If I had to choose strictly from your provided options, I would recommend confirming whether the second statement about place values can be checked. However, if it's a requirement to select exactly two, the clear and factual one is the third statement regarding the incorrect answer.