The basic equation is of general form y = R(x) where (here) R is the Sine, Cosine or Tangent of x, and consequently the Sine and Cosine curves plot oppositely from +1 via 0 to -1 (minus 1) over 180º. The y-values of the Tangent curve goes cyclically from 0 to infinity as x goes from 0º to 90º: it looks odd at first, and you might even think you've gone wrong!
Plot in the usual way: left-hand column or top row for suitable increments of x = [angle in degrees], neighbouring columns or rows below for the corresponding ratio values. To get the best out of it, plot 0º to 360º, to give a whole Sine Wave cycle - it and the Circle to which it can be related geometrically, being perhaps the 2 most important curves in Nature!
Yes.
Trigonometry functions are used to work out the various properties of triangles.
Cosine and secant are even trig functions.
The first recorded functions had something to do with the chords of a circle.
cosine = adjacent/hypotenuse. It can be used as other trig functions can.
Yes.
The only trig functions i can think of with horizontal assymptotes are the inverse trig functions. and they go assymptotic for everytime the non-inverse function is equal to zero.
Trigonometry functions are used to work out the various properties of triangles.
Cosine and secant are even trig functions.
with a sine wave
The first recorded functions had something to do with the chords of a circle.
identity linear and nonlinear functions from graph
you may try the link below
cosine = adjacent/hypotenuse. It can be used as other trig functions can.
They do not. They are not animate nor sentient and so they are incapable of communicating.
Periodically
1 0 undefined 1 undefined 0