Algebraically show that each of the given combinations are equivalent to the given functions. If h(x) 1, j(x) k(x) = 21a? – 26x – 11 , show h(x) · j(x) = k(x). — За — 1, j(ӕ) 7х + 11, and - - -
Algebraically show that each of the given combinations are equivalent to the given functions. If h(x) 1, j(x) k(x) = 21a? – 26x – 11 , show h(x) · j(x) = k(x). — За — 1, j(ӕ) 7х + 11, and - - -
College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter3: Polynomial And Rational Functions
Section3.2: Polynomial Functinos And Their Graphs
Problem 2E: Describe the end behavior of each polynomial. (a) y=x38x2+2x15 End behavior: y as x y as x (b)...
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Question
![Algebraically show that each of the given
combinations are equivalent to the given functions.
If h(x) =
k(x) = 21x? – 26x – 11 , show
h(x) · j(x) = k(x).
— — За — 1, 3(х) :
7x + 11 ,
and
h(x) · j(x) = ( 21a² – 33x ×) · (
-
7x – 11 x =
21a? – 26x
11 v
-
-
–
Is h(x) · j(x) equivalent to k(x)? ?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F3701209e-0d00-4ccc-98a7-0f3d054b8de1%2Fd3a96ad1-5044-4022-8473-18b20963096a%2Fj20r8ff_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Algebraically show that each of the given
combinations are equivalent to the given functions.
If h(x) =
k(x) = 21x? – 26x – 11 , show
h(x) · j(x) = k(x).
— — За — 1, 3(х) :
7x + 11 ,
and
h(x) · j(x) = ( 21a² – 33x ×) · (
-
7x – 11 x =
21a? – 26x
11 v
-
-
–
Is h(x) · j(x) equivalent to k(x)? ?
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