Final answer:
The instantaneous rate of growth in 2002 can be calculated using calculus and the concept of derivatives. We need to determine the derivative of a quantity with respect to time and evaluate it at the year 2002.
Step-by-step explanation:
The instantaneous rate of growth in 2002 refers to the rate of change of a quantity at a specific moment in time. To calculate the instantaneous rate of growth, we can use calculus and the concept of derivatives.
Let's assume we have data on a quantity over time, such as the GDP of a nation. To find the instantaneous rate of growth in 2002, we need to determine the derivative of the quantity with respect to time and evaluate it at the year 2002.
For example, if we have GDP values for each year from 2000 to 2005, we can approximate the instantaneous rate of growth in 2002 by finding the derivative of the GDP function and plugging in the year 2002 as the input. This will give us the rate of change of GDP at that specific moment.