For Exercises 45-52, determine if the graph can represent a polynomial function. If so. Assume that the end behaviour and all turning points are represented in the graph. a. Determine the minimum degree of the polynomial. b. Determine whether the leading coefficient is positive or negative based on the end behaviour and whether the degree of the polynomial is odd or even. c. Approximate the real zeros of the function, and determine if their multiplicities are even or odd.
For Exercises 45-52, determine if the graph can represent a polynomial function. If so. Assume that the end behaviour and all turning points are represented in the graph. a. Determine the minimum degree of the polynomial. b. Determine whether the leading coefficient is positive or negative based on the end behaviour and whether the degree of the polynomial is odd or even. c. Approximate the real zeros of the function, and determine if their multiplicities are even or odd.
Solution Summary: The author explains that the graph represents a polynomial function and determines whether the leading coefficient is positive or negative based on the end behaviour.
For Exercises 45-52, determine if the graph can represent a polynomial function. If so. Assume that the end behaviour and all turning points are represented in the graph.
a. Determine the minimum degree of the polynomial.
b. Determine whether the leading coefficient is positive or negative based on the end behaviour and whether the degree of the polynomial is odd or even.
c. Approximate the real zeros of the function, and determine if their multiplicities are even or odd.
Let f be a function whose graph consists of 5 line segments and a semicircle as shown in the figure below.
Let g(x) = √ƒƒ(t) dt .
0
3
2
-2
2
4
5
6
7
8
9
10
11
12
13
14
15
1. g(0) =
2. g(2) =
3. g(4) =
4. g(6) =
5. g'(3) =
6. g'(13)=
The expression 3 | (3+1/+1)
of the following integrals?
A
Ов
E
+
+
+ +
18
3+1+1
3++1
3++1
(A) √2×14 dx
x+1
(C) 1½-½√ √ ² ( 14 ) d x
(B) √31dx
(D) So 3+x
-dx
is a Riemann sum approximation of which
5
(E) 1½√√3dx
2x+1
2. Suppose the population of Wakanda t years after 2000 is given by the equation
f(t) = 45000(1.006). If this trend continues, in what year will the population reach 50,000
people? Show all your work, round your answer to two decimal places, and include units. (4
points)
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