Where can the bisectors of the angles of an obtuse triangle intersect?
2 answers:
Answer:
Option 3 is correct i.e. only I statement is true. ( inside the triangle).
Step-by-step explanation:
Bisectors of all angles of any triangle will meet at the centre of the incircle i.e. the circle which touches all three sides .
" The angle bisectors of an obtuse triangle always meet inside of the triangle to form the incenter ".
The following could be seen with the help of the figure attached to the answer.
<em>Hence, only I statement is true: The angle bisector of an obtuse triangle intersect </em><em>inside the triangle. </em>
You might be interested in
Answer:
y = 2/3x + 5/3
Step-by-step explanation:
The slope of the line is ...
slope = (change in y)/(change in x) = (3-1)/(2-(-1)) = 2/3
Then the point-slope form of the desired line can be written ...
y = m(x -h) +k . . . . . slope m through point (h, k)
y = 2/3(x +1) +1 . . . . slope 2/3 through point (-1, 1)
y = 2/3x + 5/3 . . . . . . simplify to slope-intercept form
