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Trigonometric Functions and Periodic Behavior, Lab Reports of Mathematics

California State University (CSU) - BakersfieldMathematics

The periodic behavior of trigonometric functions, specifically the cosine and sine functions. It discusses how the equations cos(t ± 2π) = cos(t) and sin(t ± 2π) = sin(t) demonstrate that 2π represents one complete revolution around a circle, which is equivalent to 360 degrees. Insights into the cyclical nature of these fundamental trigonometric functions and their applications in various fields, such as physics, engineering, and mathematics. By understanding the periodic properties of cosine and sine, students can gain a deeper appreciation for the underlying principles of trigonometry and its widespread use in scientific and mathematical disciplines.

Typology: Lab Reports

2017/2018

Uploaded on 03/13/2023

caylinn
caylinn 🇺🇸

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Calculus Lab 4 Caylin Urbina
09-27-17 Jackie
Esteban
1. The equation
cos
(
t ±2π
)
=cos ⁡(t)
it describes how
2π
Is one revolution of a circle, which is 360°, it
would lead you back to the beginning of the
starting point.
360°
2. The equation
sin
(
t ± 2π
)
=sin ⁡(t)
describes how
2π
Is one revolution of a circle, which is 360°, it would
lead you back to the beginning of the starting point.
360°

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Calculus Lab 4 Caylin Urbina 09-27-17 Jackie Esteban

  1. The equation cos ( t ± 2 π )=cos ( t ) it describes how 2 π Is one revolution of a circle, which is 360°, it would lead you back to the beginning of the starting point. 360 °
  2. The equation sin ( t ± 2 π )=sin ( t ) describes how 2 π Is one revolution of a circle, which is 360°, it would lead you back to the beginning of the starting point. 360 °