True or False? The shortest distance from the center of the circumscribed circle to the vertices of the inscribed triangle is th
e circles radius
2 answers:
Answer:
True, This is circumcentre point of triangle.
Step-by-step explanation:
The shortest distance from the center of the circumscribed circle to the vertices of the inscribed triangle is the circles radius.
This is a circumcenter point of triangle whose distance from each vertex is same.
Circumcenter of triangle is a point of intersection of perpendicular bisector of the sides of triangle.
Please see the attachment.
If we draw a circle from a point circumcenter it will touches all three vertices of triangle.
The distance from centre of circle to point on circle is known as radius.
Thus, Statement is true.
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Answer: The correct option is, The coefficient of the first term.
Step-by-step explanation:
The given function is,
End behavior of the polynomial function : It is defined as the graph of f(x) as x approaches and
.
The end behavior of the graph depends on the leading coefficient and degree of the polynomial.
As, the degree of the polynomial is '3'. So, the leading coefficient will determine the structure of the graph.
Therefore, the coefficient of the first term will indicate that the left end starts at the top of the graph.
The graph is also shown below.
