TRIGONOMETRIC FUNCTIONS CHAPTER 3
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TRIGONOMETRIC FUNCTIONS CHAPTER 3

Mathematics for XI

Instructed by Anu Makhija
Validity: 120 days
Free


Published    11-Jul-2016      Bilingual

Trigonometry is a chapter that is not only useful in academics but in other competitive exams as well. This lesson has been made very interactive by Anu Makhija Mam.She has made this chapter very interesting.Watching this video you will feel as if you are in his class. This one video will enable you to solve the entire exercises of the same chapter.

Section 1: Maths Trigonomatric class XI by Ms. Anu Makhija (Trigonometry (from Greek trig┼Źnon, "triangle" and metron, "measure"[1]) is a branch of mathematics that studies relationships involving lengths and angles of triangles. The field emerged in the Hellenistic world during the 3rd century BC from applications of geometry to astronomical studies.[2] The 3rd-century astronomers first noted that the lengths of the sides of a right-angle triangle and the angles between those sides have fixed relationships: that is, if at least the length of one side and the value of one angle is known, then all other angles and lengths can be determined algorithmically. These calculations soon came to be defined as the trigonometric functions and today are pervasive in both pure and applied mathematics: fundamental methods of analysis such as the Fourier transform, for example, or the wave equation, use trigonometric functions to understand cyclical phenomena across many applications in fields as diverse as physics, mechanical and electrical engineering, music and acoustics, astronomy, ecology, and biology. Trigonometry is also the foundation of surveying.)
Lecture 1 Maths Trigonomatric class XI by Ms. Anu Makhija (Trigonometry (from Greek trig┼Źnon, "triangle" and metron, "measure"[1]) is a branch of mathematics that studies relationships involving lengths and angles of triangles. The field emerged in the Hellenistic world during the 3rd century BC from applications of geometry to astronomical studies.[2] The 3rd-century astronomers first noted that the lengths of the sides of a right-angle triangle and the angles between those sides have fixed relationships: that is, if at least the length of one side and the value of one angle is known, then all other angles and lengths can be determined algorithmically. These calculations soon came to be defined as the trigonometric functions and today are pervasive in both pure and applied mathematics: fundamental methods of analysis such as the Fourier transform, for example, or the wave equation, use trigonometric functions to understand cyclical phenomena across many applications in fields as diverse as physics, mechanical and electrical engineering, music and acoustics, astronomy, ecology, and biology. Trigonometry is also the foundation of surveying.)

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