Let △ABC be an equilateral triangle and let P be a point on [AB].
Q is the point on BC such that PQ is perpendicular to AB. R is the point on AC such that QR is perpendicular to BC. And S is the point on AB such that RS is perpendicular to AC.
Q′ is the point on BC such that PQ′ is perpendicular to BC. R′ is the point on AC such that Q′R′ is perpendicular to AC. And S′ is the point on AB such that R′S′ is perpendicular to AB.
Determine ∣AB∣∣PB∣ if S=S′. geometrygeometric transformationreflectiontrigonometryalgebralinear equation