Read the proof. given: m∠h = 30°, m∠j = 50°, m∠p = 50°, m∠n = 100° prove: △hkj ~ △lnp statement reason 1. m∠h = 30°, m∠j = 50°, m∠p = 50°, m∠n = 100° 1. given 2. m∠h + m∠j + m∠k = 180° 2. ? 3. 30° + 50° + m∠k = 180° 3. substitution property 4. 80° + m∠k = 180° 4. addition 5. m∠k = 100° 5. subtraction property of equality 6. m∠j = m∠p; m∠k = m∠n 6. substitution 7. ∠j ≅ ∠p; ∠k ≅ ∠n 7. if angles are equal then they are congruent 8. △hkj ~ △lnp 8. aa similarity theorem which reason is missing in step 2? cpctc definition of supplementary angles triangle parts relationship theorem triangle angle sum theorem
Read The Proof. Given: M∠H = 30°, M∠J = 50°, M∠P = 50°, M∠N = 100° Prove: △Hkj ~ △Lnp Statement Reason 1. M∠H = 30°, M∠J = 50°, M∠P = 50°, M∠N = 100° 1. Given 2. M∠H + M∠J + M∠K = 180° 2. ? 3. 30° + 50° + M∠K = 180° 3. Substitution Property 4. 80° + M∠K = 180° 4. Addition 5. M∠K = 100° 5. Subtraction Property Of Equality 6. M∠J = M∠P; M∠K = M∠N 6. Substitution 7. ∠J ≅ ∠P; ∠K ≅ ∠N 7. If Angles Are Equal Then They Are Congruent 8. △Hkj ~ △Lnp 8. Aa Similarity Theorem Which Reason Is Missing In Step 2? Cpctc Definition Of Supplementary Angles Triangle Parts Relationship Theorem Triangle Angle Sum Theorem
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Read The Proof. Given: M∠H = 30°, M∠J = 50°, M∠P = 50°, M∠N = 100° Prove: △Hkj ~ △Lnp Statement Reason 1. M∠H = 30°, M∠J = 50°, M∠P = 50°, M∠N = 100° 1. Given 2. M∠H + M∠J + M∠K = 180° 2. ? 3. 30° + 50° + M∠K = 180° 3. Substitution Property 4. 80° + M∠K = 180° 4. Addition 5. M∠K = 100° 5. Subtraction Property Of Equality 6. M∠J = M∠P; M∠K = M∠N 6. Substitution 7. ∠J ≅ ∠P; ∠K ≅ ∠N 7. If Angles Are Equal Then They Are Congruent 8. △Hkj ~ △Lnp 8. Aa Similarity Theorem Which Reason Is Missing In Step 2? Cpctc Definition Of Supplementary Angles Triangle Parts Relationship Theorem Triangle Angle Sum Theorem. In this problem, we are asked to prove that triangles hkj and lnp are similar given the angle measures. The missing reason for step 2 is the triangle angle sum theorem, which states that the sum of the angles in a triangle equals 180 degrees.
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This theorem justifies the equation. Triangle l n p is smaller and to the right of triangle h k j. In this problem, we are asked to prove that triangles hkj and lnp are similar given the angle measures.
Pleaseeee helpppquestion 1 read the proof given mh 30 mj 50 mp 50 mn 100 prove hkj lnp statement reason 1 mh 30 mj 50 mp 50 mn 100 1 given 2 mh mj mk. We are given the measures: Given 2) since the sum of all internal angles of any triangle is equal to 180º, just like the formula.
The Missing Reason For Step 2 Is The Triangle Angle Sum Theorem, Which States That The Sum Of The Angles In A Triangle Equals 180 Degrees.
In this problem, we are asked to prove that triangles hkj and lnp are similar given the angle measures. 80 ° +mangle k=180 ° 4. 30 ° +50 ° +mangle k=180 ° 3.
