Question

Anyone want to help me out with this??

The function f(t) = 8100(0.993) 365 represents the change in a quantity over t
days. What does the constant 0.993 reveal about the rate of change of the quantity?
The function is
exponentially at a rate of
% every

Answer 1

Decreasing; rate of 0.993 every day

Explanation:

Its decreasing because the value being multiplied by is less than 1. 1/365 signifies every day in context to this problem.

Answer 2

The constant 0.993 reveals that the quantity is decreasing exponentially at a rate of 99.3% every day.

The constant 0.993 in the function f(t) = 8100(0.993)^365 reveals the rate of change of the quantity.

In this case, the quantity is decreasing exponentially.

The constant 0.993 represents the base of the exponential function, which is less than 1.

This means that the quantity is decreasing at a rate of 0.993, or 99.3%, every day.