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Solve for x. -sin(x)-cos(x)=0
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Simplify the equation, \[\tan x=-1\] And then, \[x=-\pi/4 + \pi k, \ \ k\in \mathbb{Z}\]
how does that simplify to tan x? is that a trig identity?
You should know that the angle that makes tan x=1 is pi/4. So to obtain tan x=-1, must be -pi/4. Alternatively, you can use the calculator, to find arctan(-1), to obtain -45 degrees or -pi/4.
I just don't understand how you got tan x from -sin(x)-cos(x).. I know how to solve tan x=1.
because your answer is incorrect when I do it on the calculator. -sinx-cosx does not equal tan x?
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