Question: Solve using the formula below f5. A rumor starts at the beginning of the day (8:30 am) at a local high school. Suppose the number

Solve using the formula below

$Solve using the formula below \f5. A rumor starts$ $Solve using the formula below \f5. A rumor starts$

\f5. A rumor starts at the beginning of the day (8:30 am) at a local high school. Suppose the number of people P who'd heard the rumor after t minutes follows the logistic growth model. The rumor started with just two kids (at ( = 0) in the school of 1500 students. Also, when 120 students knew the rumor, it was spreading at a rate of 5 students per minute*. a. Write the differential equation that models the growth of P, complete with finding any constant values (ie. parameters). b . Give the algebraic formula for P in terms of t (use general solution given in class - do not need to derive this). Determine the time of day when the rumor had reached 1000 students

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