Suppose that a population grows according to a logistic model with carrying capacity 5900 and k = 0.0017 per year.(a) write the logistic differential equation for these data. dp/dt = (b) program a calculator or computer or other tool to use euler's method with step size h = 1 to estimate the population after 50 years if the initial population is 1000. (round your answer to the nearest whole ) if the initial population is 1000, write a formula for the population after years. p(t) = (d) use it to find the population after 50 years. (round your answer to one decimal place.)

7 weeks

step-by-step explanation:

convert each fraction to the least common multiple of 20, so 3/4 = 15/20 & 1/10 = 2/20, then divide 15 by 2 and you get a little over 7, so the food will last 7 weeks.

8

step-by-step explanation:

a, b, c, d are correct.

step-by-step explanation:

we have g(x) = 3 and are required to find which option is a translation of g(x).

now, 'translation' is a transformation which means to shift the function in any direction and the general form of translation is g(x) + k, where k is any real number.

so, according to the options we see that all are correct as they satisfy the general form of translation.

also, it can be seen from the graph below that the function g(x) = 3 is shifted from its position in all the four options.