MATH 254 Stanford University Math Quiz Questions Could you please solve the rest of these questions, This is for the rest of 1.3. webwork / math_254-harris-ss2020 / sec_1.3/2
sec 1.3: Problem 2
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(1 point) Solve (t2 + 25) dx = (x2 + 4), using separation of variables, given the inital condition x(0) = 2.
X =
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sec 1.3: Problem 7
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(1 point) A bacteria culture starts with 300 bacteria and grows at a rate proportional to its size. After 8 hours, there are 6000 bacteria.
Find an expression for the number of bacteria after t hours.
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Find the number of bacteria after 9 hours.
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Find the growth rate after 9 hours.
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After how many hours will the population reach 30000?
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sec 1.3: Problem 6
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dy
(1 point) Find the equation of the solution to
dx
– x®y through the point (x, y) = (1,5) in the form y =?.
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-$52020 / sec_1.3 / 8
sec 1.3: Problem 8
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(1 point) The radioactive isotope carbon-14 is present in small quantities in all life forms, and it is constantly replenished until the organism dies, after
which it decays to stable carbon-12 at a rate proportional to the amount of carbon-14 present, with a half-life of 5583 years (half-life is how long it takes
for half of the carbon-14 to decay). Suppose C(t) is the amount of carbon-14 present at time t.
Find the value of the constant k in the differential equation C’ = -kC.
k =
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In 1988 three teams of scientists found that the Shroud of Turin, which was reputed to be the burial cloth of Jesus, contained about 91 percent of the
amount of carbon-14 contained in freshly made cloth of the same material[1]. How was old the Shroud of Turin in 1988, according to these data?
Age =
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[1]: The New York Times, October 18, 1988.
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sec 1.3: Problem 1
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(1 point)
Find the solution to the differential equation
dx = y*(1 + x),
such that y = 8 when x = 1.
y =
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