The table below shows the price of purchasing salmon based on the weight being purchased. Table weights (pounds)/ price. 3;23.25,6;46.50,9;69.75,12;93.00 15;116.25
This would be a lot easier to read if you'd put each weight/price on a separate line.
2:23.25
6:46.50
etc.
Did you have a question about this table?
To determine the price of purchasing salmon based on the weight being purchased, we can look at the table provided. The table lists different weights in pounds and their corresponding prices.
In this case, we have the following weights and prices:
- 3 pounds → $23.25
- 6 pounds → $46.50
- 9 pounds → $69.75
- 12 pounds → $93.00
- 15 pounds → $116.25
If you want to calculate the price for a specific weight, you can use interpolation or simply find the information in the table.
For example, if you want to know the price for purchasing 8 pounds of salmon, you can use interpolation by following these steps:
1. Identify the two weights that surround the desired weight. In this case, the weights are 6 pounds and 9 pounds.
2. Determine the price for each weight.
- For 6 pounds, the price is $46.50
- For 9 pounds, the price is $69.75
3. Calculate the price based on the proportion of the difference between the weights.
- The difference between 9 pounds and 6 pounds is 3 pounds.
- The difference between the desired weight of 8 pounds and 6 pounds is 2 pounds.
- Calculate the proportion: 2 pounds / 3 pounds = 0.67 (rounded to two decimal places).
- Multiply the proportion by the difference in prices: 0.67 * ($69.75 - $46.50) = $15.75
4. Finally, add the calculated value to the price at 6 pounds to determine the estimated price for 8 pounds of salmon.
- $46.50 + $15.75 = $62.25
Therefore, the estimated price for purchasing 8 pounds of salmon would be $62.25 based on interpolation.
If you need to find the price for any weight listed in the table, you can simply match the weight with its corresponding price. For example, to find the price for purchasing 12 pounds of salmon, you can see from the table that the price is $93.00.