text: ×
  Get Full Access to Discrete Mathematics And Its Applications - 7 Edition - Chapter 2.3 - Problem 38e
  Get Full Access to Discrete Mathematics And Its Applications - 7 Edition - Chapter 2.3 - Problem 38e
  
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  # Let f(x) = ax + b and g(x) = cx + J. where a, b, c. and d
  
  ISBN: 9780073383095 37
  
  ## Solution for problem 38E Chapter 2.3
  
  Discrete Mathematics and Its Applications | 7th Edition
  
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  Discrete Mathematics and Its Applications | 7th Edition
  
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  Problem 38E
  
  Let f(x) = ax + b and g(x) = cx + J. where a, b, c. and d arc constants. Determine necessary and sufficient conditions on the constants a, b, c, and d so that f o g = g o f.
  
  Step-by-Step Solution:
  
  Solution:Step 1:Here, f(x) = ax + b and g(x) = cx + J. where a, b, c. and j arc constants, we have to determine necessary and sufficient conditions for fog=gof.
  
  Step 2 of 2
  
  #### Related chapters
  
  Unlock Textbook Solution
explanation: The document is a math problem from a textbook, specifically from the "Discrete Mathematics and Its Applications" 7th Edition, Chapter 2.3, Problem 38E. It presents a question about the conditions under which the composition of two linear functions, f(x) = ax + b and g(x) = cx + d, is commutative (i.e., f o g = g o f). The document does not contain an answer to the question.
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  1. Briefly describe the document and mention if it contains a question or a question and answer.
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distilabel_metadata.content: ×
  Get Full Access to Discrete Mathematics And Its Applications - 7 Edition - Chapter 2.3 - Problem 38e
  Get Full Access to Discrete Mathematics And Its Applications - 7 Edition - Chapter 2.3 - Problem 38e
  
  ×
  
  # Let f(x) = ax + b and g(x) = cx + J. where a, b, c. and d
  
  ISBN: 9780073383095 37
  
  ## Solution for problem 38E Chapter 2.3
  
  Discrete Mathematics and Its Applications | 7th Edition
  
  • Textbook Solutions
  • 2901 Step-by-step solutions solved by professors and subject experts
  • Get 24/7 help from StudySoup virtual teaching assistants
  
  Discrete Mathematics and Its Applications | 7th Edition
  
  4 5 1 255 Reviews
  17
  2
  Problem 38E
  
  Let f(x) = ax + b and g(x) = cx + J. where a, b, c. and d arc constants. Determine necessary and sufficient conditions on the constants a, b, c, and d so that f o g = g o f.
  
  Step-by-Step Solution:
  
  Solution:Step 1:Here, f(x) = ax + b and g(x) = cx + J. where a, b, c. and j arc constants, we have to determine necessary and sufficient conditions for fog=gof.
  
  Step 2 of 2
  
  #### Related chapters
  
  Unlock Textbook Solution
distilabel_metadata.role: user
distilabel_metadata.raw_output_q_a_detector_0: The document is a math problem from a textbook, specifically from the "Discrete Mathematics and Its Applications" 7th Edition, Chapter 2.3, Problem 38E. It presents a question about the conditions under which the composition of two linear functions, f(x) = ax + b and g(x) = cx + d, is commutative (i.e., f o g = g o f). The document does not contain an answer to the question.
  
  Label: question