This equation is a simple exponential function that can be described as a 'doubling relationship.'
What is a statement of y=2^x?
This equation is an exponential decay which crosses the points (0,1), (1,1/3) and (2,1/9).
What is y=(1/3)^x
The y intercept is 2 and the common ratio is tripling
What is the equation for y=2(3)^x
This is a function to describe the following relationship: "I've got a lovely bunch of coconuts. I started with 3 but each time I shook the tree, more fell down. The first shake gave me 15, and the second 75, and after the third shake I had 375!"
What is y=3(5)^x?
If the common ratio is between 0 and 1.
When is an exponential equation decay?
DAILY DOUBLE: This function models the following situation: "The population of a city of 50,000 on this date in 1995 increased by 8% each year after that. What is its population today?"
What is 271,827?
It grows by 25% each year
How much does something grow by each year if the common ratio is 1.25?
There are 400 leopards left. They are disappearing at a rate of 8% per year.
What is a problem for y=400(.92)^x ?
IT decreases by 40% each year
What is the rate if the common ratio is .60