The triangle formed by Jane, Damarko, and the plane is an equilateral triangle with all sides and angles equal.
The correct answer is option A.
The problem described forms a triangle with Jane, Damarko, and the new position of the plane as the vertices. Since the plane is equally distant from both Jane and Damarko, and Damarko is the same distance from Jane as he is from the plane, we can deduce that the triangle formed is an equilateral triangle. An equilateral triangle is characterized by all three sides being of equal length and all three angles being equal, each measuring 60 degrees. In this scenario, we have a plane that is equally distant from both Jane and Damarko. To represent this new position, we can draw an X. Now, let's analyze the triangle formed by the lines connecting the plane, Jane, and Damarko.
The triangle formed by these lines is an equilateral triangle because all three sides are equal in length. Additionally, it is also an equiangular triangle because all three angles are equal.
Therefore , from the given options the correct one is A.
The question probable may be:
The plane continues its path and is now equally distant from both Jane and damarko damarko is the same distance from Jane and the plane Draw and X to represent the new position of the plane. Which type of triangle is now made by the lines connecting the plane, Jane, Damarko name ur triangle according to sides and angles
A. equilateral triangle
B. isosceles triangle
C. scalene triangle
D. right triangle