Use the Intermediate Value Theorem to show that the following function has a zero in the given interval. Approximate the zero correct to two decimal places. f(x) = 6x* - 3x + 7x- 1; [0,1] Select the correct choice below and, if necessary, fill in the answer box to complete your choice. < 0 and f(1) = A. The polynomial has a real zero on the given interval because f(0) = (Type integers or decimals.) > 0. B. >0 and f(1) = The polynomial has a real zero on the given interval because f(0) = (Type integers or decimals.) C. The polynomial has a real zero on the given interval because f(0) and f(1) are both negative. D. The polynomial has a real zero on the given interval because f(0) and f(1) are both positive. < 0. The zero truncated to two decimal places is
Use the Intermediate Value Theorem to show that the following function has a zero in the given interval. Approximate the zero correct to two decimal places. f(x) = 6x* - 3x + 7x- 1; [0,1] Select the correct choice below and, if necessary, fill in the answer box to complete your choice. < 0 and f(1) = A. The polynomial has a real zero on the given interval because f(0) = (Type integers or decimals.) > 0. B. >0 and f(1) = The polynomial has a real zero on the given interval because f(0) = (Type integers or decimals.) C. The polynomial has a real zero on the given interval because f(0) and f(1) are both negative. D. The polynomial has a real zero on the given interval because f(0) and f(1) are both positive. < 0. The zero truncated to two decimal places is
Algebra for College Students
10th Edition
ISBN:9781285195780
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter9: Polynomial And Rational Functions
Section9.2: Remainder And Factor Theorems
Problem 61PS
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![Use the Intermediate Value Theorem to show that the following function has a zero in the given interval. Approximate the zero correct to two decimal places.
f(x) = 6x* - 3x + 7x- 1; [0,1]
Select the correct choice below and, if necessary, fill in the answer box to complete your choice.
< 0 and f(1) =
A. The polynomial has a real zero on the given interval because f(0) =
(Type integers or decimals.)
> 0.
B.
>0 and f(1) =
The polynomial has a real zero on the given interval because f(0) =
(Type integers or decimals.)
C. The polynomial has a real zero on the given interval because f(0) and f(1) are both negative.
D. The polynomial has a real zero on the given interval because f(0) and f(1) are both positive.
< 0.
The zero truncated to two decimal places is](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F91668a7d-206b-4020-b5c6-43ee3c749337%2F9fe0423f-5cb9-4de6-8202-aa2cd5f43eb8%2F5tomxj9.png&w=3840&q=75)
Transcribed Image Text:Use the Intermediate Value Theorem to show that the following function has a zero in the given interval. Approximate the zero correct to two decimal places.
f(x) = 6x* - 3x + 7x- 1; [0,1]
Select the correct choice below and, if necessary, fill in the answer box to complete your choice.
< 0 and f(1) =
A. The polynomial has a real zero on the given interval because f(0) =
(Type integers or decimals.)
> 0.
B.
>0 and f(1) =
The polynomial has a real zero on the given interval because f(0) =
(Type integers or decimals.)
C. The polynomial has a real zero on the given interval because f(0) and f(1) are both negative.
D. The polynomial has a real zero on the given interval because f(0) and f(1) are both positive.
< 0.
The zero truncated to two decimal places is
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