How do you solve and find the value of cos^-1(-1)cos1(1)?

1 Answer
Oct 26, 2016

You can call v its value... Also remember that cos^-1cos1 is the same as arccosarccos...

So, let's say that:

v=arccos(-1)v=arccos(1)

If this is the case, then:

cos(v)=-1cos(v)=1

It turns out that:

cos(pi)=-1cos(π)=1

Therefore, v=piv=π and this is your answer. You can check this result by looking at the y=arccosxy=arccosx graph below. When x=-1x=1, y=piy=π which confirms that the result we've obtained is correct.

graph{y=arccosx [-10, 10, -5, 5]}