8 min read
This unit covers interpreting the meaning of derivatives in context. It focuses on understanding the derivative as an instantaneous rate of change, including real-world examples and practice problems. Key concepts include relating the derivative's units to the original function and variable, and using the derivative to describe how a quantity is changing at a specific moment. Practice questions and solutions reinforce these concepts.
Give us your feedback and let us know how we can improve
Question 1 of 7
🚀 The function represents the number of ants in an ant farm after days. If , what does this mean?
After 5 hours, the ant farm is increasing by 12 ants per hour
After 12 days, the ant farm is increasing by 5 ants per day
After 5 days, the ant farm is increasing by 12 ants per day
After 5 days, the ant farm is decreasing by 12 ants per day