We can calculate the values of the angles given that the sum of the interior angles is equal to 180 degrees:

With the value of x, we can calculate the value of each of the angles:

As we have 2 equal angles, we can think of the triangle as having a axis of symmetry, bisecting the angle that has a unique value (mC=70 deg).
Then, as we have an axis of symmetry, two of the sides of the triangle are equal.
Then, the triangle is isosceles (Option 3).