Question: (3 mks) (4 mks) 40 cL glasses can she fill with the juice ? (3 mks) Graph: a coordinate grid with dashed x- and y-axes crossing at the center, with two line segments connecting three plotted points; the left segment rises from a point on the x-axis left of the origin to a point on the positive y-axis above the origin, and the right segment rises from a point on the x-axis right of the origin to another point above it in the top-right quadrant.

1. **Stating the problem:** We need to determine how many 40 cL glasses can be filled with a given amount of juice. 2. **Understanding the problem:** Assuming the total volume of juice is given or needs to be calculated from the graph or previous parts (not explicitly stated here), the formula to find the number of glasses is: $$\text{Number of glasses} = \frac{\text{Total volume of juice (cL)}}{40}$$ 3. **Important rules:** - The volume must be in the same units (cL) for both numerator and denominator. - Division must be exact or rounded down to the nearest whole number since you cannot fill a partial glass completely. 4. **Intermediate work:** Since the total volume is not explicitly given, let's assume the total volume is $V$ cL. Then, $$\text{Number of glasses} = \frac{V}{40}$$ If $V$ is known, substitute and simplify. 5. **Explanation:** To find how many 40 cL glasses can be filled, divide the total juice volume by 40. If the division is not exact, only the whole number part counts because you cannot fill a glass partially. **Note:** The graph description does not provide numerical data to calculate $V$, so the exact number cannot be computed here. **Final answer:** $$\text{Number of glasses} = \left\lfloor \frac{V}{40} \right\rfloor$$ where $V$ is the total volume of juice in cL.