Answer:

Explanation:
This situation can be represented by a linear function since it has an initial value and it changes by a constant rate of change.
Linear functions are given as:
Let x be the number of tablespoons of sugar
2a.

2b. If the sugar bowl weighs 740 grams when it is full, then to determine the number of tablespoons of sugar, substitute W(T)=740 and solve for T.

2c. By looking at the graph, we can see that at the x-axis, 32 tablespoons represent point D
2d. Now, to determine how many tablespoons are left if the weight is 600 grams. Substitute W(T)=600 as in point 2b.
