Question

Using this table estimate one solution rounded to nearest 10
0 4 3
1 7 5
2 10 11
1.7 12.1. 8.8
1.8. 12.4. 9.5
1.75 12.3 9.1

Answer 1

To estimate a solution using the provided table of values, we can look for a pattern or interpolate between values.

The table appears to have three columns, likely representing three variables. The values are:

```
0 4 3
1 7 5
2 10 11
1.7 12.1 8.8
1.8 12.4 9.5
1.75 12.3 9.1
```

To estimate a solution, let's focus on the third column since that seems to be a dependent variable. The values from the third column are:

- For \( x = 0 \): 3
- For \( x = 1 \): 5
- For \( x = 2 \): 11
- For \( x = 1.7 \): 8.8
- For \( x = 1.8 \): 9.5
- For \( x = 1.75 \): 9.1

Next, let's analyze the values at 1.7, 1.8, and 1.75 more closely:
- At \( x = 1.7 \): 8.8
- At \( x = 1.75 \): 9.1
- At \( x = 1.8 \): 9.5

Since \( x = 1.75 \) gives us 9.1, and the values between 1.7, 1.75, and 1.8 suggest a rising trend, we can average or interpolate these values.

### Calculation:
- Average of 8.8 (for 1.7) and 9.5 (for 1.8):
\[
\text{Average} = \frac{8.8 + 9.5}{2} = \frac{18.3}{2} = 9.15
\]

This average indicates that a rough estimate for x around 1.75 falls between 9 and 10 for the third column (where 9.1 is already indicated).

### Final Estimation:
Rounding 9.15 to the nearest ten results in 10.

So, one estimated solution to the problem rounded to the nearest ten is **10**.