Tell whether the function represents exponential growth or exponential decay. Then graph the function. y=(0.95)^{x}

Determine whether the function represents exponential growth or exponential decay. Identify the percent rate of change. $f(t)=4(1.05{)}^t$

In 1995 the population of a certain city was 34,000. Since then, the population has been growing at the rate of 4% per year.
a) Is this an example of linear or exponential growth?
b) Find a function f that computes the population x years after 1995?
c) Find the population in 2002

Determine whether the function represents exponential growth or decay, Write the base in terms of the rate of growth or decay, identify R, and interpret the date of growth or decay. For the function ${\displaystyle y=150x{3.2}^x}$

Perform the inverse transformation to express light intensity as an exponential function of depth in the lake.
Display a scatterplot of the original data with exponential model superimposed. Is your exponential function a satisfactory model for the data?

Find the exponential function ${\displaystyle f\left(x\right)=C{a}^x}$ whose graph has the given points ${\displaystyle (0,2)}$ and ${\displaystyle (3,54)}$.

A table for a function f is given to the right.
​(a) Determine whether function f represents exponential​ growth, exponential​ decay, or linear growth.
​(b) Find a formula for f.

Compare exponential growth and exponential decay.