REFERENCES
Academic
Program For Nuclear Power Plant Personnel,Volume 1, Columbia, MD: General
Physics Corporation, Library of Congress Card #A 326517, 1982.
Drooyan,
I. and Wooton, W., Elementary Algebra and College Students,6th
Edition, John Wiley & Sons, 1984.
Ellis,
R. and Gulick, D., Collejze Aljzebra and Trijzonometry,2nd
Edition, Harcourt Brace Jouanovich, Publishers, 1984.
Rice,
B.J. and Strange, J.D., Plane Trigonometry,2nd Edition, Prinole,
Weber & Schmidt, Inc., 1978.
MA-04 Page
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Trigonometry OBJECTIVES
TERMINAL OBJECTIVE
1.0 Given a calculator and a list of
formulas, APPLY the laws of trigonometry to solve for unknown values.
ENABLING OBJECTIVES
1.1 Given a problem, APPLY the Pythagorean
theorem to solve for the unknown values of a right triangle.
1.2 Given the following trigonometric terms,
IDENTIFY the related function:
a.
Sine b. Cosine c. Tangent d. Cotangent e. Secant f. Cosecant
1.3 Given a problem, APPLY the trigonometric
functions to solve for the unknown.
1.4 STATE the definition of a radian.
PYTHAGOREAN THEOREM
This
chapter covers right triangles and solving for unknowns using the Pythagorean
theorem.
EO
1.1Given a problem, APPLY the Pythagorean
theorem to solve for the unknown values of a right triangle.
Trigonometry
is the branch of mathematics that is the study of angles and the relationship
between angles and the lines that form them. Trigonometry is used in Classical
Physics and Electrical Science to analyze many physical phenomena. Engineers
and operators use this branch of mathematics to solve problems encountered in
the classroom and on the job. The most important application of trigonometry is
the solution of problems involving triangles, particularly right triangles.
Trigonometry
is one of the most useful branches of mathematics. It is used to indirectly
measure distances which are difficult to measure directly. For example, the
height of a flagpole or the distance across a river can be measured using
trigonometry.
As
shown in Figure 1 below, a triangle is a plane figure formed using straight
line segments (AB, BC, CA) to connect three points (A, B, C) that are not in a
straight line. The sum of the measures of the three interior angles (a', b',
c') is
180, and the sum of the lengths of any two sides is always greater
than or equal to the third.
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