Midline Theorem Challenge

Froggy Jumps

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Midline theorem basics

Raihana Naga Samama

Philippines

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Midline Theorem Challenge


Froggy Jumps Midline Theorem ChallengeVersion en ligne Midline theorem basics par Raihana Naga Samama 1 What does the midline theorem state in a triangle? a The segment joining two vertices bisects the angle. b The segment through the centroid splits medians in a 2:1 ratio c The segment joining the midpoints of two sides is parallel to the third side. 2 Length of the midline equals what fraction of the third side? a The full length of the third side b One-third of the third side c One-half of the third side 3 If D and E are midpoints of AB and AC, DE is parallel to BC. True or False? a False b Only if AB = AC c True 4 Which points define the midline in triangle ABC? a Midpoints of AB and BC b The segment joining the midpoints of AB and AC c Midpoints of BC and AC 5 What is the ratio DE:BC? a Two-thirds b One c One-half 6 DE connects the midpoints of which sides in triangle ABC? a AB and AC b AB and BC c BC and AC 7 In a triangle with BC = 14, what is the length of the midline DE parallel to BC? a 7 b 7 is only for isosceles triangles c 14 8 Does the midline always lie inside the triangle? a No b Only in obtuse triangles c Yes 9 Can the midline DE be drawn from a vertex to another side midpoint? a Only in right triangles b No c Yes 10 Which theorem describes a segment joining midpoints being parallel to the third side? a Midline Theorem b Pythagorean Theorem c Angle Bisector Theorem