The histogram in your image represents the number of black cherry trees categorized by height in feet. The x-axis shows the height in intervals (60-65, 65-70, etc.), and the y-axis shows the frequency, i.e., how many trees fall into each height range.

To find out how many black cherry trees are represented by this histogram, we need to sum the frequencies across all the intervals.

Here’s the breakdown:

• For 60-65 feet: Frequency is 2.
• For 65-70 feet: Frequency is 4.
• For 70-75 feet: Frequency is 9.
• For 75-80 feet: Frequency is 6.
• For 80-85 feet: Frequency is 3.
• For 85-90 feet: Frequency is 1.

Adding all these frequencies together:

$2 + 4 + 9 + 6 + 3 + 1 = 25$

It appears the total number of trees represented by this histogram is 25. However, the answer choices provided do not match this sum. You may want to review the options again, but based on the histogram, the correct total should be 25.

Would you like further details or clarification?

Related Questions:

1. What does the frequency represent in a histogram like this?
2. How are the intervals on the x-axis chosen in a histogram?
3. What other statistical measures can we derive from this histogram?
4. How can we modify the number of bins in a histogram to reflect more or less detail?
5. What is the median height range based on this histogram?

Tip: Always ensure that all frequency values are clearly visible and readable when analyzing histograms to avoid errors.