To determine which statements are true, we can evaluate each one individually.
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211 < 572: This statement is true, as 211 is less than 572.
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211 < 576: This statement is also true, as 211 is less than 576.
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10 > 49: This statement is false, as 10 is not greater than 49.
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tenths is greater than 4 ninths: To evaluate this, we can interpret "tenths" as a specific fraction (like 1/10) but without specific value, let's drop this statement as it lacks context. However, if we denote tenths in a specific way, we can evaluate against 4/9.
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26 > 782: This statement is false, as 26 is not greater than 782.
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sixths is greater than 7 eighths: Similar to the previous, we need to ascertain what "sixths" refers to. If we interpret this as 1/6, this statement would not hold true since 1/6 is less than 7/8.
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49 > 112: This statement is false, as 49 is not greater than 112.
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4 ninths is greater than 11 over 20: To evaluate this, we compare 4/9 to 11/20. Calculating their decimal values gives 4/9 ≈ 0.444 and 11/20 = 0.55, so this statement is false.
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710 < 512: This statement is false, as 710 is greater than 512.
Upon reviewing, the true statements are:
- 211 < 572
- 211 < 576
Therefore, the two true statements are:
- 211 < 572
- 211 < 576