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trignometry

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trignometry
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Storyboard-Text

  • Hey, Ram mam is going to start a new chapter called introduction to trignometry
  • the study of relationships between angles, lengths, of triangles.
  • ohh! I heard it is a complicated chapter.
  • students we will be dealing right angles triangles throughout the chapter
  • dont worry guys our mam will make it easy for us.
  • The study of relationships between lengths, and.The study of relationships between angles, lengths, and heights of trianglesTrigonometry is heights of triangles
  • B
  • adj
  • Opp
  • A
  • INTRODUCTION TO TRIGNOMETRY
  • sinA=BC/ACcosA=AB/ACtanA=BC/AB
  • H
  • C
  • Mam shall I write the next 3 trignometric ratios
  • students we have six trignometric ratios on the whole this are the 1st three basic ratios
  • Mam what is the topic all about?
  • To determine the value of sin 0°root(0/4)=0To determine the value of cos 0°root(4/4)=1°To determine the value of tan 0tan 0°= 0/1 = 0
  • Sure Ram give it a shot!
  • great job ram !now i have a question for all of u
  • students now lest play a rapid quiz session
  • cosecA=AC/BCsecA=AC/ABcotA=AB/BC
  • sin30=cos45=tan30=cot45=cosec30=
  • what is the difference between the 1st 3 ratio and the last 3 ratios?
  • mam can i give a try
  • Mam it is the inversre of sin,cos and tan
  • students now who tell me the answers for the questions
  • great job Mia!
  • ​In △ABC,⇒tan45°=AC/BC⇒1=3000/BCBC=3000m​
  • sin30=1/2cos45=1/√2tan30=1/√3cot45=1cosec30=2
  • wow ur are right shyam!!
  • Again, in △EBD, ⇒tan30°= ED/BD​=ED/BC+CD1/ 3​ = 3000/3000+CD⇒3000+CD=3000/ 3 ​ ⇒CD=3000( 3 ​ −1)
  • he angle of elevation of an airplane from a point on the ground is 45 After the flight of 15sec the elevation changes to 30 If the airplane is flying at a height of3000meters find the speed of the airplane.
  • real life examples
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