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Replace the “?” with <, =, or > to make the statement true: 2/3 and 13/18
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Have you considered altering 2/3? Something about a "6" comes to mind.
Thanks for the tip.
Have you considered cross multiplication to figure out <, >, or = ? \[\frac{a}{b} ? \frac{c}{d}\] \[(a)(d) ? (b)(c)\] If (a)(d) is greater then \((a)(d) > (b)(c) \) and \(\frac{a}{b} > \frac{c}{d}\) If (b)(c) is greater then, \((a)(d) < (b)(c)\) and \(\frac{a}{b} < \frac{c}{d}\) If (a)(b) = (b)(c), then \((a)(d) = (b)(c)\) and \(\frac{a}{b} = \frac{c}{d}\)
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