second. Consider the relationship between Jose's distance d east of the mailbox (in feet) in terms of the number of seconds, t, since he started walking. Which of the following statements about this relationship is true?   The changes in Jose's distance, Δd, are always 5 times as large as the changes Δt in the number of seconds. The value of Jose's distance, d is always 7 times as large as the number of seconds t. The changes in Jose's distance, Δd, are always 7 times as large as the changes Δt in the number of seconds. The value of Jose's distance, d, is always 5 times as large as the changes in the number of seconds, Δt. The value of Jose's distance, d is always 5 times as large as the number of seconds t.

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter6: Exponential And Logarithmic Functions
Section6.1: Exponential Functions
Problem 57SE: Repeat the previous exercise to find the formula forthe APY of an account that compounds daily....
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Jose is standing 7 feet east of a mailbox when he begins walking directly east of the mailbox at a constant speed of 5 feet per second. Consider the relationship between Jose's distance d east of the mailbox (in feet) in terms of the number of seconds, t, since he started walking. Which of the following statements about this relationship is true?

 

  • The changes in Jose's distance, Δd, are always 5 times as large as the changes Δt in the number of seconds.
  • The value of Jose's distance, d is always 7 times as large as the number of seconds t.
  • The changes in Jose's distance, Δd, are always 7 times as large as the changes Δt in the number of seconds.
  • The value of Jose's distance, d, is always 5 times as large as the changes in the number of seconds, Δt.
  • The value of Jose's distance, d is always 5 times as large as the number of seconds t.
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