SOLUTION: Can someone help?
The population P of a fish farm in t years is modeled by the equation
P(t) = 1500/ 1 + 9e^(−0.8t).
To the nearest tenth, how many years will it take for
Algebra.Com
Question 1139494: Can someone help?
The population P of a fish farm in t years is modeled by the equation
P(t) = 1500/ 1 + 9e^(−0.8t).
To the nearest tenth, how many years will it take for the population to reach 900?
Answer by MathLover1(20850) (Show Source): You can put this solution on YOUR website!
The population of a fish farm in years is modeled by the equation
To the nearest tenth, how many years will it take for the population to reach ?
=> given
...take natural log
≈ years will it take for the population to reach
RELATED QUESTIONS
Could someone help explain how to correctly solve the equation.
The population P of a (answered by greenestamps)
The population P of a fish farm in t years is modeled by the equation
P(t) = 1600/ 1 +... (answered by greenestamps)
Would someone help?
The population P of a fish farm in t years is modeled by the... (answered by greenestamps)
The population of a fish farm in t years is modeled by the equation P(t)= 1000/1+9e^0.6t. (answered by ikleyn)
The population P of a fish farm in t years is modeled by the equation
P(t) =
2000/1 + (answered by jim_thompson5910,MathLover1,MathTherapy)
The population P of a fish farm in t years is modeled by the equation
P(t) = 2200/ (1 + (answered by Boreal)
Can someone please assist in explaining this problem. I still do not understand what I am (answered by josmiceli,greenestamps)
Use a graphing calculator and the following scenario.
The population P of a fish farm in (answered by greenestamps)
I've tried figuring this problem out, but keep getting it wrong, can someone please... (answered by MathLover1)