Describe the difference between an angle with a positive and an angle with a negative measure
This is trig?
^you gonna delete that now, lagrange? trololo.
wow man chill out, whats your deal
precaculus
okay, well then we can talk about positive and negative angles with reference to the unit circle
my deal is you making smartass comments on every question, which wastes everyones time. How about getting straight to the answer?
kthanksbye.
anyway, we can think of an angle basically as a rotation of a line that begin on the x axis
now, if we think of that this way, we logically conclude that a positive angle increases through the 1st, 2nd, 3rd and 4th quadrents
now what can we conclude of about a negative angle, well a negative angle would in turn decrease throught the 1st, 2nd , 3rd and 4th quadrents
i mean, decrease through the 4th, 3rd, 2nd and 1st quadrents
is that okay?
I don't know
The negative simply tells you that you're rotating the angle clockwise (opposite to normal). \[-\theta = 360 - \theta\]
Really need pictures to illistrate :S
and positive tells you that you are rotating counterclockwise
ty
This picture illistrates the differences...
illustrate even :)
what I say? + , _ angle?
My answer would be what i said in my first reply. Well i'd mention the cartesian plane too. How i'd answer it... "The negative sign tells you that the angle is being rotated clockwise (opposite to normal) through the cartesian plane. \[-\theta = 360 - \theta\]"
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