As an epidemic spreads through a population, the number of infected people, I , is expressed as a function of the number of susceptible people, S , by I = k ln ( S S 0 ) − S + S 0 + I 0 , for k , S 0 , I 0 > 0. (a) Find the maximum number of infected people. (b) The constant k is a characteristic of the particular disease; the constants S 0 and I 0 are the values of S and I when the disease starts. Which of the following affects the maximum possible value of I ? Explain. The particular disease, but not how it starts. How the disease starts, but not the particular disease. Both the particular disease and how it starts.
As an epidemic spreads through a population, the number of infected people, I , is expressed as a function of the number of susceptible people, S , by I = k ln ( S S 0 ) − S + S 0 + I 0 , for k , S 0 , I 0 > 0. (a) Find the maximum number of infected people. (b) The constant k is a characteristic of the particular disease; the constants S 0 and I 0 are the values of S and I when the disease starts. Which of the following affects the maximum possible value of I ? Explain. The particular disease, but not how it starts. How the disease starts, but not the particular disease. Both the particular disease and how it starts.
As an epidemic spreads through a population, the number of infected people, I, is expressed as a function of the number of susceptible people, S, by
I
=
k
ln
(
S
S
0
)
−
S
+
S
0
+
I
0
,
for
k
,
S
0
,
I
0
>
0.
(a) Find the maximum number of infected people.
(b) The constant k is a characteristic of the particular disease; the constants S0 and I0 are the values of S and I when the disease starts. Which of the following affects the maximum possible value of I? Explain.
The particular disease, but not how it starts.
How the disease starts, but not the particular disease.
Determine whether the lines
L₁ (t) = (-2,3, −1)t + (0,2,-3) and
L2 p(s) = (2, −3, 1)s + (-10, 17, -8)
intersect. If they do, find the point of intersection.
Convert the line given by the parametric equations y(t)
Enter the symmetric equations in alphabetic order.
(x(t)
= -4+6t
= 3-t
(z(t)
=
5-7t
to symmetric equations.
Find the point at which the line (t) = (4, -5,-4)+t(-2, -1,5) intersects the xy plane.
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