The locus of a point equidistant from two intersecting lines is

The locus of a point equidistant from two intersecting lines is

  1. where the sum of the distances of two focal points is fixed.
  2. the collection of points that are equally distant from a fixed point and a line
  3. pair of bisectors of the angles between the two lines. ✓
  4. the perpendicular bisector of the lines.

Explanation

After baptism, Jesus fasted 40 days in wilderness and was tempted by Satan (Matthew 4). Three temptations: turn stones to bread (satisfy physical need), jump from temple (test God), worship Satan for worldly power.

Jesus resisted using Scripture: “Man shall not live by bread alone,” “Do not put the Lord your God to the test,” “Worship the Lord your God only.” Each temptation attacked His mission and identity.

Significance: Jesus succeeded where Adam failed, qualified as sinless sacrifice, demonstrates that temptation can be overcome through Gods Word, and shows He sympathizes with human struggles (Hebrews 4:15).