1. Does the graph represent values in the table?

To assist you properly, I'll need more context regarding the specific graph and table you are referring to, as well as any numerical values present. However, I can provide you with some general guidance on how to answer each section of the questions provided.

1. Does the graph represent values in the table?

   • To determine whether the graph represents values in the table, you will need to compare the coordinates of each point on the graph with the corresponding values in the table. If the points on the graph match the values in the table, then the graph accurately represents those values. If they do not match, then it does not.

2. The unit rate for the price of chicken is:

   • To find the unit rate for the price of chicken, divide the total price by the total weight (in pounds) of chicken. For example, if the price of 5 pounds of chicken is $10, the unit rate would be calculated as $10 / 5 lb = $2 per lb. Please input the relevant numbers from your table for an exact answer.

3. Using the slope formula below, calculate the slope between any 2 points on the line.

   • The slope (m) can be calculated using the formula: \[ m = \frac{y_2 - y_1}{x_2 - x_1} \]
   • You can select any two points (x1, y1) and (x2, y2) from the graph to calculate the slope. Just plug the coordinates into the formula to get the slope.

If you could provide specific values or details, I could help you calculate the answers more accurately!

Thank you for providing the answers, but it's a bit unclear how they correspond to the questions. Let me break it down using your answers as guidance for each of the questions:

1. Does the graph represent values in the table?

   • Based on your input, the answer appears to be No. This means that the values in the graph do not match the values in the table provided.

2. The unit rate for the price of chicken is:

   • Assuming you provided the price range of chicken as 1.50-7.50, this suggests that the unit rate might be in that range, likely indicating different prices you may be considering. However, typically, the unit rate would be a single price per pound. If you're stating the range reflects various prices, clarity on a specific rate (like $x.xx per lb) would improve precision.

3. Using the slope formula below, calculate the slope between any 2 points on the line.

   • For points represented as 1-4 and 1.5-7, you would interpret these pairs as (1, 1.5) and (4, 7) to calculate the slope.
     • Using the slope formula: \[ m = \frac{y_2 - y_1}{x_2 - x_1} = \frac{7 - 1.5}{4 - 1} = \frac{5.5}{3} \approx 1.83 \]
   • Therefore, if these points were used, the slope would approximately be 1.83.

If you have more specifics or adjustments in context or values, feel free to share so that I can assist you more accurately!