To evaluate which statements are true, let's analyze each option:
A. 49 > 1120 (FALSE) - 49 is not greater than 1120.
- 4 ninths is greater than 11 over 20 (TRUE) - Converting to a common decimal, \( \frac{4}{9} \approx 0.444 \) and \( \frac{11}{20} = 0.55 \), thus \( \frac{4}{9} < \frac{11}{20} \).
B. 610 > 49 (FALSE) - 610 is indeed greater than 49, but this number comparison is likely checking for a truth in shown numbers.
- 6 tenths is greater than 4 ninths (TRUE) - \( 0.6 > 0.444 \), so this statement is correct.
C. 211 < 57 (FALSE) - 211 is not less than 57.
D. 26 > 78 (FALSE) - 26 is not greater than 78.
- 2 sixths is greater than 7 eighths (FALSE) - \( \frac{2}{6} = \frac{1}{3} \approx 0.333 < 0.875 \).
E. 710 < 512 (FALSE) - 710 is not less than 512.
Based on this analysis, the true statements are:
- "6 tenths is greater than 4 ninths"
- (None of the comparisons between numbers).
The clearer true combinations are B's second statement.
So, the true statement pairs (one being numerical comparison correct with a wrong decimal) yields one evidential number check from B, correctly set ordinance check for c.
To recap:
- Choice B takes 6 tenths (0.6) > 4 ninths as a standalone correct.
Ultimately, **the true statements are **B (for partial verification) and A’s second statement.