An "obtuse" angle is an angle that's bigger than 90 degrees.
So two obtuse angles would add up to more than 180 degrees.
But the three angles inside a triangle always add up to exactly 180 degrees.
So two of them can't be obtuse.
Answer:
both
Step-by-step explanation:
Luc and Ang both just didn't simply one of there equations, otherwise it is equal
x=76
y=4
I think that answer should be right. Since it is isosceles the base angles will be the same and the top angle is an angle bisector which means that the angle split on top has even splits. Since no other side lengths- or any lengths at that matter- are give, it is safe to assume that y=4.
Looks like the matrix equation is supposed to be

where
presumably denotes the
identity matrix.
Since
are all invertible, we have by multiplying on the left by
,



then multiplying on the right by
,



and finally subtracting
from both sides to end up with

Answer:
An angle is formed by the union of two Rays.
Step-by-step explanation:
google hope this helps