Mathematics, 20.09.2020 14:01 kenz309
The rabbit population in an isolated forest rises and falls depending on the population of predators. Within the year 201420142014, the population, ppp, in thousands of rabbits, mmm months after January 111, 201420142014 is: \qquad p = 0.05(m-1.5)(m-8.5)+10p=0.05(mβ1.5)( mβ8.5)+10p, equals, 0, point, 05, (, m, minus, 1, point, 5, ), (, m, minus, 8, point, 5, ), plus, 10 The population reached ten thousand some time in February. At what other time, given as months after January 111, 201420142014, did the rabbit population reach ten thousand?
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Create a real-life situation and create a system and show how it might be modeled algebraically with a system of equations (or inequalities) show all work include a few sentences explaining the situation, your variables of choice and what each represents, and how you would set it up and solve it algebraically. !
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With these: 18/36 = 1/? missing number change 1 5/8 to improper fraction. change 19/5 to a mixed number.
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You receive 15% of the profit from a car wash how much money do you receive from a profit of 300
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The rabbit population in an isolated forest rises and falls depending on the population of predators...
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