The document explains the relationship between the sides of a right triangle, highlighting that the area of the square on the hypotenuse equals the sum of the squares on the other two sides. It discusses various trigonometric functions and their applications in fields such as construction, astronomy, navigation, and more. The conclusion emphasizes the increasing research interest in trigonometry due to its diverse applications.

5.  In any right triangle, the area of the
square whose side is the
hypotenuse is equal to the sum of
the areas of the squares whose
sides are the two legs .
 In the figure,
AC 2 = AB 2 + BC 2
CB
A
Altitude/Adjacent
Base/opposite
θ
.

6.  Sine(sin)
 Cosine(cos)
 Tangent(tan)
 Cosecant(cosec)
 Secant(sec)
 Cotangent(cot)
Opposite/Hypotenuse
Adjacent/ Hypotenuse
Opposite/ Adjacent
Hypotenuse/Opposite
Hypotenuse/Adjacent
Adjacent/ Opposite
TRIONOMETRY RATIO

7. VALUE OF TRIGNOMETRIC VALUES

8. Main use is in Construction or else this field of
mathematics can be applied in astronomy ,navigation,
acoustics medical imaging, civil engineering, seismology,
electrical engineering phonetics, chemistry, number theory
and many more
Uses Of Trigonometry

11. Trigonometry in
marine biology
Trigonometry used
in navigation

12. THE PYRAMID OF GIZA

13. USEAGE OF TRIGONOMETRY IN
THE PYRAMID OF GIZA

15. USEAGE OF
CRIMINOLOGY

17. Trigonometry is a branch of
Mathematics with several important
and useful applications. Hence, it
attracts more and more research with
several theories published year after
year.
CONCLUSION