Veronica_Oles said:Homework Statement
Find maximum and minimum values for the depth of h of the water
If a periodic function has f(2) = 1 and f(5) = 0 predict what f(8) , f(-10), and f(11) will be.[/B]
Homework Equations
The Attempt at a Solution
f(8) = (6+2)
= f(2)
= 1
f(-10) = (-6-6+2)
=f(2)
=1
f(11) = (6+5)
=f(5)
=0
I have the answers, I just am having difficulty figuring out why this occurs.
Not enough information is given.Veronica_Oles said:Homework Statement
Find maximum and minimum values for the depth of h of the water
If a periodic function has f(2) = 1 and f(5) = 0 predict what f(8) , f(-10), and f(11) will be.[/B]
Periodic behavior refers to a pattern or repetition that occurs at regular intervals. This can be seen in many natural phenomena, such as the changing of seasons or the phases of the moon.
Periodic behavior can be modeled using mathematical functions, such as sine or cosine waves. These functions can be used to represent the repeating pattern of the behavior.
Modeling periodic behavior allows us to better understand and predict natural phenomena, as well as design and improve technologies that rely on these patterns. It also helps us identify any anomalies or changes in the behavior.
Some common examples of periodic behavior include the tides, the beating of a heart, the swinging of a pendulum, and the rotation of planets around the sun. Other examples include the rise and fall of stock prices and the seasonal migration of animals.
Modeling periodic behavior has practical applications in various fields, such as meteorology, economics, and engineering. For example, weather forecasting uses periodic behavior of atmospheric patterns to predict future weather conditions. In economics, the stock market can be modeled using periodic behavior to analyze trends and make investment decisions. In engineering, understanding the periodic behavior of materials can help in designing stronger and more durable structures.