Recent questions in Exponential growth and decay

Maiclubk
2021-09-27
Answered

Without graphing, determine whether the function \(y=0.3(1.25)^x\) represents exponential growth or decay. State how you made the determination.

Alyce Wilkinson
2021-09-21
Answered

Solve the equation. Round your answers to the nearest hundredth. \(8^x=12\)

Ramsey
2021-09-20
Answered

Solve the equation. Round your answers to the nearest hundredth. \(2^x=100\)

Trent Carpenter
2021-09-18
Answered

Determine whether each function is an example of exponential growth or decay. Then find the y-intercept. \(y=0.6(1/10)^x\)

BenoguigoliB
2021-07-31
Answered

\(\displaystyle{f{{\left({x}\right)}}}={\left({0.2}\right)}^{{{x}}}\)

boitshupoO
2021-07-05
Answered

Determine whether the function represents exponential growth or exponential decay. Identify the percent rate of change. \(f(t)=6(0.84)^t\)

boitshupoO
2021-07-04
Answered

Without graphing, determine whether the function \(y = 0.3(1.25)x\) represents exponential growth or decay. State how you made the determination.

preprekomW
2021-07-04
Answered

Albarellak
2021-06-27
Answered

\(\displaystyle{y}={a}{\left(\frac{{1}}{{2}}\right)}^{{t}}\)

UkusakazaL
2021-06-23
Answered

Determine whether each function is an example of exponential growth or decay. Then, find the y-intercept. \(y=25/7(7/5)^x\)

Cabiolab
2021-06-22
Answered

Jerold
2021-06-21
Answered

Marvin Mccormick
2021-06-21
Answered

\(\displaystyle{y}={1.3}{\left(\frac{{1}}{{4}}\right)}^{{x}}\)

geduiwelh
2021-06-21
Answered

For the following exercises, determine whether the equation represents exponential growth, exponential decay, or neither. Explain. \(y=220(1.06)^x\)

Aneeka Hunt
2021-06-20
Answered

x0123 y260118176

postillan4
2021-06-18
Answered

For the following exercises, determine whether the equation represents exponential growth, exponential decay, or neither. Explain. \(y=300(1−t)^5\)

CoormaBak9
2021-06-15
Answered

\(\displaystyle{y}={3}{e}^{{-{{x}}}}\)

Dolly Robinson
2021-06-13
Answered

\(\displaystyle{y}={0.93}⋅{2}^{{x}}\)

CMIIh
2021-06-13
Answered

\(\displaystyle{y}={0.15}{\left(\frac{{3}}{{2}}\right)}^{{x}}\)

he298c
2021-06-12
Answered