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The population of a certain insect varies dramatically with the weather, with spring-like temperatures causing a populaiton boom and extreme weather (summer heat and winter cold) adversely affecting the population. This Phenomena can be modeled by the polynomial: p(m) = -m^4 + 26m^3 - 217m^2 + 588m Where p(m) represents the numbe of live insects (in hundreds of thousands) in month m(m = 1=Jan). 1. Use the Remainder Theorem to find the population of insects during the cool of spring (March). 2. Use the Remainder Theorem to find the population of insects during the fair weather of
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