trignometric identities are derived from right triangles? True or False?
no. Trig identities work for any triangle.
I would say yes. Basic trig is based on right angle triangle.
The trig functions are curves, sin and cosine show sinusoidal form, like a wave. the trig identities do no actually relate to triangles but to the trigonometric functions themselves. the hyperbolic functions have many similar identities.
Trig is a big subject and we could be talking about two different things. But anytime you hear trig and right angles right away everyone knows what you are talking about.
Trigonometry (from Greek trigōnon "triangle" + metron "measure") http://en.wikipedia.org/wiki/Trigonometry
all the Basic identities are derived from right angle triangle.
You can solve right triangle using trig trigonometric functions. However, the functions themselves are curves. Try graphing six on a graphing calculator. For example cos^2 x+ sin^2 x= 1 is a trig identity. similarly cosh^2(x) _sinh^2(x )= 1 but cosh =[ (e^x +e^-x)/2]^2 and sinh x = [(e^x - e^-x)/c}^2. these functions have nothing to do with triangles.
You are right. There is no such thing as right angle trigonometry. We made it up.
I was worried about you.
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