Question

Which value is a solution for the equation tan x/2 = -1

Answer 1

tanx is equal to 1 when x = 3pi/4 or -pi/4

Answer 2

So in your case x would equal 3pi/2 and -pi/2

Answer 3

because you're dividing by 2 as well.

Answer 4

oops, I mean tanx is equal to -1 when x is equal to 3pi/4 and -pi/4.

Answer 5

If tan a = N, one value of a is arctan(a), and we can generalize
a= k(pi) + arctan(a) where k is an interger.

So here
x/2 = k(pi) + arctan(-1)
x/2 = k(pi) -45
x= 2kpi-90

Answer 6

what about this one?

Answer 7

sorry my computer is being stupid today.

Answer 8

The value \[\frac{ \Pi }{ 4 }\] is a solution for the equation \[3\sqrt{2}\cos \theta+2=-1\].

Answer 9

True or false??

Answer 10

\[\cos(\pi/4) = \frac{ \sqrt{2} }{ 2 }\]

\[3\sqrt{2}\frac{ \sqrt{2} }{ 2 } + 2 = 3+2 = 5\]

False

Answer 11

\[\frac{ \sqrt{2} }{ 2 } * \sqrt{2} = 1; fyi\]

Answer 12

that being said is there a solution for sec x = 0??

Answer 13

No

Answer 14

It ranges from 1 to infinity and -infinity to -1. Nothing in between.

Answer 15

so it would be no solution for the problem?

Answer 16

Yes.