For the polynomial function g ( x ) = 2 x 3 + 5 x 2 − 28 x − 15 , Determine the maximum number of real zeros that the function may have. List the potential rational zeros. Determine the real zeros of g . Factor g over the reals. Find the x − and y − intercepts of the graph of g . Determine whether the graph crosses or touches the x –axis at each x –intercept. Find the power function that the graph of g resembles for large value of | x | . Put all the information together to obtain the graph of g .
For the polynomial function g ( x ) = 2 x 3 + 5 x 2 − 28 x − 15 , Determine the maximum number of real zeros that the function may have. List the potential rational zeros. Determine the real zeros of g . Factor g over the reals. Find the x − and y − intercepts of the graph of g . Determine whether the graph crosses or touches the x –axis at each x –intercept. Find the power function that the graph of g resembles for large value of | x | . Put all the information together to obtain the graph of g .
Solution Summary: The author determines the maximum number of real zeros of the function g(x) = 2.
17. [-/1 Points]
DETAILS
MY NOTES
SESSCALCET2 6.2.050.
Evaluate the integral. (Remember to use absolute values where appropriate. Use C for the constant of integration.)
du
4√3-
-4²
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18. [-/1 Points] DETAILS
MY NOTES
SESSCALCET2 6.2.051.
Evaluate the integral. (Use C for the constant of integration.)
-
49
dx
x²
+3
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19. [-/1 Points]
DETAILS
MY NOTES
SESSCALCET2 6.2.057.
Evaluate the integral. (Remember to use absolute values where appropriate. Use C for the constant of integration.)
25+ x2
dx
Let (5,3,-7) and = (2, -3, -6).
=
Compute the following:
u× u =
-4(u xv)
ux (-4v)
(+v) × v=
Let a = (4, -2, -7) and 6 = (2,5, 3).
(ã − ò) × (ã + b) =
Chapter 3 Solutions
Precalculus: Concepts Through Functions, A Unit Circle Approach to Trigonometry (4th Edition)
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