What is the relationship of the product of two chords that intersect inside of a circle

The video tutorial explains the concept of chords in a circle, including the definition and properties of chords and diameters. It introduces the intersecting chords theorem, which states that when two chords intersect, the product of the segments of one chord is equal to the product of the segments of the other chord. The tutorial uses examples and interactive questioning to engage students and reinforce understanding.

What is a line called that has two endpoints on a circle?

• Chord

• Tangent

• Radius

• Secant

What is the term for a chord that passes through the center of a circle?

• Radius

• Diameter

• Arc

• Circumference

Which of the following rhymes with 'parameter' and is a special type of chord?

• Diameter

• Radius

• Tangent

• Chord

What is the relationship between the segments of two intersecting chords?

• The difference of the segments is equal

• The sum of the segments is equal

• The product of the segments is equal

• The segments are parallel

If HJ and BH are segments of one chord, and KH and LH are segments of another intersecting chord, what is true about their products?

• HJ * BH = KH + LH

• HJ * BH = KH * LH

• HJ * BH = KH - LH

• HJ + BH = KH * LH