Solve the Problem $P ( t ) = \frac { 1,450 } { 1 + 28 e ^ { - 0.313 t } }$

question 411

Multiple Choice

Solve the problem.
-The logistic growth model $P ( t ) = \frac { 1,450 } { 1 + 28 e ^ { - 0.313 t } }$ represents the population of a bacterium in a culture tube after t hours. What was the initial amount of bacteria in the population?

• A) 55
• B) 50
• C) 49
• D) 51

Understand the relationship between inflation, unemployment, and the short-run Phillips curve.

Recognize the effects of fiscal and monetary policy on inflation, unemployment, and aggregate demand in the short run.

Interpret economic conditions and policy outcomes using the Phillips curve model.

Distinguish between short-run and long-run impacts of economic policies on unemployment and inflation.

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