Name a product or group of products that does not fit the generalization you made in exercise 22 and add and label the point on the graph in exercise 21. To get a better perspective use a log scale for the y-axis, $/N, since the ordinate should be much larger than the coordinates of those points from exercise 21.

In visiting stores, we find the following prices for various things. Broccoli crowns cost $2.89 per pound. Soft drinks cost $2.00 per two-liter bottle. (A liter is 0.001 m³.) A new automobile weighs 2.50 × 10³ lbf and costs $1.50 × 10⁴. A dozen oranges, each of which is 0.06 m in diameter, costs $2.05. A 1.5 lb package of chicken thighs costs $5.35. A dictionary weighs 5.00 pounds and costs $20. A refrigerator weighs 200. lbf and costs $900. Assume that one cubic meter of any solid object or liquid weighs 1.00 × 10⁴ N.

Exercise 21.

For the objects listed in the previous exercise, make a table and graph of the cost of objects in dollars as a function of their weight in newtons. It is suggested for this graph to use a line (not scatter) graph using lines with markers displayed at each data value. (Get rid of the unwanted line using the format series function.) The value of the line graph is that everything plotted is at the same horizontal displacement and not dependent on its value.