Seasonal business cycle. Revenues from sales of a soft drink over a 2-year period are given approximately by R ( t ) = 4 − 3 cos π t 6 0 ≤ t ≤ 24 where R ( t ) is revenue (in millions of dollars) for a month of sales t months after February 1. The graph of the revenue function is shown in the figure. (A) Find the exact values of R (0), R (2), R (3), and R (18) without using a calculator. (B) Use a calculator to find R (5) and R (23). Interpret the results. (C) Use a graphing calculator to confirm the graph shown here for y = R ( t ).
Seasonal business cycle. Revenues from sales of a soft drink over a 2-year period are given approximately by R ( t ) = 4 − 3 cos π t 6 0 ≤ t ≤ 24 where R ( t ) is revenue (in millions of dollars) for a month of sales t months after February 1. The graph of the revenue function is shown in the figure. (A) Find the exact values of R (0), R (2), R (3), and R (18) without using a calculator. (B) Use a calculator to find R (5) and R (23). Interpret the results. (C) Use a graphing calculator to confirm the graph shown here for y = R ( t ).
Solution Summary: The author explains how to find the exact values of R(0) and mathrmcospi.
Seasonal business cycle. Revenues from sales of a soft drink over a 2-year period are given approximately by
R
(
t
)
=
4
−
3
cos
π
t
6
0
≤
t
≤
24
where R(t) is revenue (in millions of dollars) for a month of sales t months after February 1. The graph of the revenue function is shown in the figure.
(A) Find the exact values of R(0), R(2), R(3), and R(18) without using a calculator.
(B) Use a calculator to find R(5) and R(23). Interpret the results.
(C) Use a graphing calculator to confirm the graph shown here for y = R(t).
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, subject and related others by exploring similar questions and additional content below.