Step 1
Given function
\(\displaystyle{y}={\left({0.95}\right)}^{{{x}}}\)
Step 2
Graph
Given function
\(\displaystyle{y}={\left({0.95}\right)}^{{{x}}}\)
Step 2
Graph
Tell whether the function represents exponential growth or exponential decay. Then graph the function. y=(0.95)^{x}
Tell whether the function represents exponential growth or exponential decay. Then graph the function. y=(0.95)^{x}
Question
Answers (1)
2020-12-29
Relevant Questions
asked 2020-12-12
Tell whether the function represents exponential growth or exponential decay. Then graph the function. \(f(x)=(1.5)^{x}\)
asked 2021-05-01
Determine whether the function represents exponential growth or exponential decay. Identify the percent rate of change. Then graph the function. \(y=5^x\)
asked 2021-05-29
Determine whether each function represents exponential growth or exponential decay. Identify the percent rate of change.
\(\displaystyle{g{{\left({t}\right)}}}={2}{\left({\frac{{{5}}}{{{4}}}}\right)}^{{t}}\)
\(\displaystyle{g{{\left({t}\right)}}}={2}{\left({\frac{{{5}}}{{{4}}}}\right)}^{{t}}\)
asked 2021-02-05
Tell whether the function represents exponential growth or decay. \(h(x)=2.5(0.8)^x\)
asked 2021-05-08
Write an exponential growth or decay function to model each situation. Then find the value of the function after the given amount of time. A new car is worth $25,000, and its value decreases by 15% each year; 6 years.
asked 2021-02-04
State whether the equation represents exponential growth, exponential decay, or neither. \(y=0.9^x\)
asked 2021-03-06
Determine whether each equation represents exponential growth or exponential decay. Find the rate of increase or decrease for each model. Graph each equation. \(y=5^x\)
asked 2021-01-31
For the following exercises, determine whether the equation represents exponential growth, exponential decay, or neither. Explain. \(y=11,701(0.97)^t\)
asked 2021-01-27
Graph each function and tell whether it represents exponential growth, exponential decay, or neither. y=3(1.5)^x
asked 2021-01-13
Determine whether the function represents exponential growth or exponential decay. Then graph the function.
\(\displaystyle{y}={\left({0.8}\right)}^{{{x}}}\)
\(\displaystyle{y}={\left({0.8}\right)}^{{{x}}}\)
