The table in the dining room of Heidi's dollhouse is 6 inches long. The table in Heidi's real dining room is 10 feet long. What is the unit rate that compares the length of the table in the dining room to the length of the table in the dollhouse? Enter your answer, as a mixed number in simplest form, by filling in the boxes.

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To find the unit rate that compares the length of the table in the dining room to the length of the table in the dollhouse, we need to express both lengths in the same unit.

1. **Convert the length of the real dining room table from feet to inches:**
   - Since there are 12 inches in a foot, we can convert 10 feet to inches:
   $$
   10 \text{ feet} \times 12 \text{ inches/foot} = 120 \text{ inches}
   $$

2. **Now we have:**
   - Length of the table in the dollhouse: $$6$$ inches
   - Length of the table in the real dining room: $$120$$ inches

3. **Calculate the unit rate:**
   - The unit rate is the ratio of the length of the real dining room table to the length of the dollhouse table:
   $$
   \text{Unit Rate} = \frac{120 \text{ inches}}{6 \text{ inches}} = 20
   $$

4. **Expressing the unit rate as a mixed number:**
   - Since $$20$$ is a whole number, it can be expressed as a mixed number:
   $$
   20 = 20 \frac{0}{1}
   $$

Thus, the unit rate that compares the length of the table in the dining room to the length of the table in the dollhouse is $$20$$.

In mixed number form, it is $$20 \frac{0}{1}$$.
The unit rate is $$20$$.

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