The population p(t) at time t of a certain mouse species satisfies the differential equation dtdp(t)=0.5p(t)−450If p(0)=850, then the time at which the population becomes zero is

Name: Video solution 1: The population p(t) at time t of a certain mouse species satisfies the differential equation dtdp(t)=0.5p(t)−450If p(0)=850, then the time at which the population becomes zero is
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Description: Video solution 1: The population p(t) at time t of a certain mouse species satisfies the differential equation dtdp(t)=0.5p(t)−450If p(0)=850, then the time at which the population becomes zero is

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The population p(t) at time t of a certain mouse species satis

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The population p(t) at time t of a certain mouse species satisfies the differential equation $\frac{d p ( t )}{d t} = 0.5 p (t) - 450$ If $p (0) = 850$ , then the time at which the population becomes zero is

2 ln 18

ln 9

\frac{1}{2}

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ln 18

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The population p(t) at time t of a certain mouse species satisfies the differential equation

\frac{d p ( t )}{d t} = 0.5 p (t) - 450

p (0) = 850

, then the time at which the population becomes zero is

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Question Text	The population p(t) at time t of a certain mouse species satisfies the differential equation $\frac{d p ( t )}{d t} = 0.5 p (t) - 450$ If $p (0) = 850$ , then the time at which the population becomes zero is
Answer Type	Video solution: 1
Upvotes	150

The population p(t) at time t of a certain mouse species satisfies the differential equation dtdp(t)​=0.5p(t)−450If p(0)=850, then the time at which the population becomes zero is

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The population p(t) at time t of a certain mouse species satisfies the differential equation $\frac{d p ( t )}{d t} = 0.5 p (t) - 450$ If $p (0) = 850$ , then the time at which the population becomes zero is