To get the solution to the problem, we will need to get the relationship in terms of an equation in the linear form given to be:

where m is the slope, b is the y-intercept, y is the height of tomato, and x is the amount of rain.
The slope can be calculated using the formula:

From the diagram, we can get two points as sown below:
Therefore, the slope will be:

The y-intercept is b = 0.
Therefore, the equation becomes:

Therefore, for 11 cm of rain, the