Question : The point equidistant from the vertices of a triangle is called its:

Option 1: Incentre

Option 2: Circumcentre

Option 3: Orthocentre

Option 4: Centroid

Question : A point $p$ lying inside a triangle is equidistant from the vertices of the triangle. Then the triangle has P as its:

Option 1: Centroid

Option 2: Incentre

Option 3: Orthocentre

Option 4: Circumcentre

Question : In a $\triangle ABC$, AD, BE and CF are the medians from vertices A, B, and C, respectively. The point of intersection of AD, BE and CF is called

Option 1: median point

Option 2: orthocentre

Option 3: centroid

Option 4: incentre

Question : The orthocentre of a triangle lies on one of the sides. Then:

Option 1: The orthocentre lies on a vertex

Option 2: Circumcentre lies outside the triangle

Option 3: Circumcentre lies on the same side

Option 4: Centroid coincides with orthocentre

Question : The orthocentre of a triangle is the point where:

Option 1: the medians meet

Option 2: the altitudes meet

Option 3: the right bisectors of the sides meet

Option 4: the bisectors of the angles meet