This problem uses a number bond diagram. Based on the common interpretation for these diagrams, especially when the standard "parts add up to the whole" rule leads to inconsistencies (like negative nu

This problem uses a number bond diagram. Based on the common interpretation for these diagrams, especially when the standard "parts add up to the whole" rule leads to inconsistencies (like negative numbers), the relationship is often that the larger of the two bottom numbers is the sum of the smaller bottom number and the top number.

Let the unknown value in the square be $X$.
The given numbers are:

• Top number ($T$) = $5\frac{1}{7}$
• One bottom number ($B_1$) = $6\frac{1}{7}$
• The other bottom number ($B_2$) = $X$

According to the established rule: $B_{larger} = B_{smaller} + T$.

We have two