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Formulas 'sin(2npi + theta) = sin theta' and 'sin[(2n+1)pi - theta] = sin theta'
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In this tutorial you will visually understand following two important sine formulas using Unit Circle.
The formulas can be written in different ways and symbols as follows:
sin(2npi + theta) = sin theta,
sin[(2n+1)pi - theta] = sin theta,
sin(2npi + θ) = sin θ,
sin[(2n+1)pi - θ] = sin θ,
sin(2npi + x) = sin x,
sin[(2n+1)pi - x] = sin x,
sin(2n𝛑 + theta) = sin theta,
sin[(2n+1)𝛑 - theta] = sin theta,
sin(2n𝛑 + θ) = sin θ,
sin[(2n+1)𝛑 - θ] = sin θ,
sin(2n𝛑 + x) = sin x,
sin[(2n+1)𝛑 - x] = sin x,
#sinformulas #sineformulas #trigonometricfunctions #trigonometricratios #class11maths #class11trigonometry #unitcircle #mathsbysunilsir #mathsbysunilsyal #mathemafia #mathematicsclass11 #class11 #class11mathsolution #mathsconcept #mathsconcepts #trigonometryconcepts #trigonometryconcept
00:00:00 Why sin(2npi + θ) = sin θ
00:03:53 Why sin[(2n+pi1) - θ)] = sin θ
The formulas can be written in different ways and symbols as follows:
sin(2npi + theta) = sin theta,
sin[(2n+1)pi - theta] = sin theta,
sin(2npi + θ) = sin θ,
sin[(2n+1)pi - θ] = sin θ,
sin(2npi + x) = sin x,
sin[(2n+1)pi - x] = sin x,
sin(2n𝛑 + theta) = sin theta,
sin[(2n+1)𝛑 - theta] = sin theta,
sin(2n𝛑 + θ) = sin θ,
sin[(2n+1)𝛑 - θ] = sin θ,
sin(2n𝛑 + x) = sin x,
sin[(2n+1)𝛑 - x] = sin x,
#sinformulas #sineformulas #trigonometricfunctions #trigonometricratios #class11maths #class11trigonometry #unitcircle #mathsbysunilsir #mathsbysunilsyal #mathemafia #mathematicsclass11 #class11 #class11mathsolution #mathsconcept #mathsconcepts #trigonometryconcepts #trigonometryconcept
00:00:00 Why sin(2npi + θ) = sin θ
00:03:53 Why sin[(2n+pi1) - θ)] = sin θ
Formulas 'sin(2npi + theta) = sin theta' and 'sin[(2n+1)pi - theta] = sin theta'
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