A store had 50 bottles of olive oil. Each week, 40% of the olive oil bottles were sold and 20 new bottles arrived in shipments. Which recursive function best represents the number of bottles in the store, given that f(0) = 50? O f(n) = f(n – 1) - 0.6 + 20, n > 0 O f(n) = 50 – f(n – 1) - 0.6 + 20, n > 0 O f(n) = 50 – f(n – 1) - 0.4 + 20, n > 0 O f(n) = f(n - 1) - 0.4 + 20, n > 0 Veronica works each day and earns more money per hour the longer she works. Write a function to represent a starting pay of $20 with an increase each hour by 5%. Determine the range of the amount Veronica makes each hour if she can only work a total of 8 hours. O 20 sxs 28.14 O 20 sxs 29.55 O 20 sxs 26.80 O 20 sxs 25.53
A store had 50 bottles of olive oil. Each week, 40% of the olive oil bottles were sold and 20 new bottles arrived in shipments. Which recursive function best represents the number of bottles in the store, given that f(0) = 50? O f(n) = f(n – 1) - 0.6 + 20, n > 0 O f(n) = 50 – f(n – 1) - 0.6 + 20, n > 0 O f(n) = 50 – f(n – 1) - 0.4 + 20, n > 0 O f(n) = f(n - 1) - 0.4 + 20, n > 0 Veronica works each day and earns more money per hour the longer she works. Write a function to represent a starting pay of $20 with an increase each hour by 5%. Determine the range of the amount Veronica makes each hour if she can only work a total of 8 hours. O 20 sxs 28.14 O 20 sxs 29.55 O 20 sxs 26.80 O 20 sxs 25.53
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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Transcribed Image Text:A store had 50 bottles of olive oil. Each week, 40% of the olive oil bottles were sold and 20 new bottles arrived in shipments. Which recursive function best represents the number of bottles
in the store, given that f(0) = 50?
O f(n) = f(n – 1) - 0.6 + 20, n > 0
O f(n) = 50 – f(n – 1) - 0.6 + 20, n > 0
O f(n) = 50 – f(n – 1) - 0.4 + 20, n > 0
O f(n) = f(n - 1) - 0.4 + 20, n > 0
Transcribed Image Text:Veronica works each day and earns more money per hour the longer she works. Write a function to represent a starting pay of $20 with an increase each hour by 5%. Determine the range
of the amount Veronica makes each hour if she can only work a total of 8 hours.
O 20 sxs 28.14
O 20 sxs 29.55
O 20 sxs 26.80
O 20 sxs 25.53
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