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So much for so little, power of the
triangle…
*
*
*How do I know I have a triangle?
*
*Is the triangle a right triangle? How do you
know?
*
*Which side is the hypotenuse and which ones
are the legs?
hypotenuse
leg1
leg2
*
*Which is the longest side? Can a leg be longer
than the hypotenuse? Equal to hypotenuse?
Explain. Can the lags be equal to each other?
hypotenuse
leg1
leg2
*
*Which is the largest angle? Can all the angles
be the same size? Can any one of them be
obtuse? Explain.
*
*How does the length of side relate to the size
of the angle opposite it?
A
B
C
*
*Given two sides find the missing side dimension
by Pythagoras Theorem
A
B
C
5
4
b = ??
*
*With reference to an angle, which side is
opposite and which one is adjacent to the
reference angle?
C
Adjacent
Opposite
Hypotenuse
*
*Define three trigonometric ratios using fixed
“hypotenuse” and relative “opposite” and
“adjacent”: sine, cosine and tangent of each
acute angle.
Adjacent
Opposite
C
B
A
*
*Evaluate trigonometric ratios given an acute
angle and at least one side.
C
B
A
55º
12
cos C =
sine C=
sin B =
cos B =
tan B =
tan C =
*
*Compare trig ratios of similar right triangles
and make and verify a conjecture
A
B
C
15
9
12
Q
P
R
5
3
4
*
*Find missing angle measures and side lengths
from limited information given by using
Pythagorean Theorem and/or trigonometric
ratios
C
B
A
55º
12
c
am B = ??
a = ??
c = ??
*
*Solve real world problems using trigonometry
At 57" from the base of
a building you need to
look up at 55° to see
the top of a building.
What is the height of
the building?

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Storyboard for Trig Ratios Lesson

  • 1. So much for so little, power of the triangle… *
  • 2. * *How do I know I have a triangle?
  • 3. * *Is the triangle a right triangle? How do you know?
  • 4. * *Which side is the hypotenuse and which ones are the legs? hypotenuse leg1 leg2
  • 5. * *Which is the longest side? Can a leg be longer than the hypotenuse? Equal to hypotenuse? Explain. Can the lags be equal to each other? hypotenuse leg1 leg2
  • 6. * *Which is the largest angle? Can all the angles be the same size? Can any one of them be obtuse? Explain.
  • 7. * *How does the length of side relate to the size of the angle opposite it? A B C
  • 8. * *Given two sides find the missing side dimension by Pythagoras Theorem A B C 5 4 b = ??
  • 9. * *With reference to an angle, which side is opposite and which one is adjacent to the reference angle? C Adjacent Opposite Hypotenuse
  • 10. * *Define three trigonometric ratios using fixed “hypotenuse” and relative “opposite” and “adjacent”: sine, cosine and tangent of each acute angle. Adjacent Opposite C B A
  • 11. * *Evaluate trigonometric ratios given an acute angle and at least one side. C B A 55º 12 cos C = sine C= sin B = cos B = tan B = tan C =
  • 12. * *Compare trig ratios of similar right triangles and make and verify a conjecture A B C 15 9 12 Q P R 5 3 4
  • 13. * *Find missing angle measures and side lengths from limited information given by using Pythagorean Theorem and/or trigonometric ratios C B A 55º 12 c am B = ?? a = ?? c = ??
  • 14. * *Solve real world problems using trigonometry At 57" from the base of a building you need to look up at 55° to see the top of a building. What is the height of the building?