2.3 Finding Trigonometric Function Values Using a Calculator
2.3
Finding Trigonometric Function
Values Using a Calculator
? Differentiate between exact and approximate values.
? Find approximate values of trig functions.
? Find approximate values of angles given the approximate
value of the function.
? Find approximate values of obtuse angles.
? Calculate grade resistance.
Copyright ? 2009 Pearson Addison-Wesley
1.1-1
2.2-1
Caution
When evaluating trigonometric
functions of angles given in degrees,
remember that the calculator must
be set in degree mode.
Copyright ? 2009 Pearson Addison-Wesley
1.1-2
2.2-2
Exact vs. Approximate Values
Exact values of trig functions are values that can
not be found with most calculators.
Example:
Approximate values of trig functions are values
that can be found with a calculator.
Example:
Copyright ? 2009 Pearson Addison-Wesley
1.1-3
2.2-3
Example 1
FINDING FUNCTION VALUES WITH A
CALCULATOR
Approximate the value of each expression.
(a) sin 49¡ã12¡ä
¡Ö .75699506
(b) sec 97.977¡ã
Calculators do not have a secant
key, so first find cos 97.977¡ã and
then take the reciprocal.
sec 97.977¡ã ¡Ö ¨C7.2059
Copyright ? 2009 Pearson Addison-Wesley
1.1-4
2.2-4
Example 1
FINDING FUNCTION VALUES WITH A
CALCULATOR (continued)
Approximate the value of each expression.
(c)
1
cot 51.4283¡ã
= tan 51.4283¡ã ¡Ö 1.25394815
(d) sin (¨C246¡ã) ¡Ö ¨C.91354546
¡ä
e csc ?14¡ã18 44
Copyright ? 2009 Pearson Addison-Wesley
¡ä¡ä
1
=
¡Ö ?4.0452
¡ä
¡ä¡ä
sin(?14¡ã18 44 )
1.1-5
2.2-5
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