Question

1. what is the inverse of the following statement? if \\( \triangle abc \\) is equilateral, then it is isosceles. if \\( \triangle abc \\) is not equilateral, then it is not isosceles. if \\( \triangle abc \\) is equilateral, then it is isosceles. if \\( \triangle abc \\) is not isosceles, then it is not equilateral. if \\( \triangle abc \\) is isosceles, then it is equilateral.

Explanation:

For a conditional statement "If \( p \), then \( q \)", the inverse is "If not \( p \), then not \( q \)". Here, \( p=\triangle ABC\) is equilateral and \( q = \triangle ABC\) is isosceles.

Answer:

If \(\triangle ABC\) is not equilateral, then it is not isosceles.