Mathematics

Mathematics, 19.07.2019 08:30, luischavolla10

Drag and drop the responses into the boxes to correctly complete the statements. proving the converse of the pythagorean theorem means that when for a triangle abc with of a, b, and c, triangle abc

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Mathematics, 19.07.2019 08:00, xojade

Drag and drop the responses into the boxes to correctly complete the statements.

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Mathematics, 19.07.2019 15:00, TheAndroid

Use the figures to complete the statements proving the converse of the pythagorean theorem. drag and drop a phrase, value, or equation into the box to correctly complete the proof. to prove the converse of the pythagorean theorem, we must show that if △abc has sides of a, b, and c such that a² + b² = c² , then △abc is a right triangle. define △def so that it is a right triangle with sides a, b, and hypotenuse x. by the pythagorean theorem, a² + b² = x² . since a² + b² = c² and a² + b² = x², it must be true that c² = x². since sides of triangles are positive, then we can conclude that . thus, the two triangles have congruent sides and are congruent. finally, if △abc is congruent to a right triangle, then it must also be a right triangle. two right triangles with points labeled in capital letters and sides labeled in lower case letters. pls !

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Mathematics, 24.07.2019 05:00, gibsonchristian96

Drag and drop the responses into the boxes to correctly complete the statements. proving the converse of the pythagorean theorem means that for any triangle abc with of a, b, and c such that , triangle abc

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Mathematics, 10.10.2019 15:10, laiba012305

Drag and drop an answer to each box to correctly complete the proof. given: m∥nm∥n , m∠1=50∘m∠1=50∘ , and m∠2=42∘m∠2=42∘ . prove: m∠5=92∘ it is given that m∥nm∥n , m∠1=50∘m∠1=50∘ , and m∠2=42∘m∠2=42∘ . by the , m∠3=88∘m∠3=88∘ . because angles formed by two parallel lines and a transversal are congruent, ∠3≅∠4∠3≅∠4 . by the angle congruence theorem, m∠3=m∠4m∠3=m∠4 . using substitution, 88∘=m∠488∘=m∠4 . angles 4 and 5 form a linear pair, so by the , m∠4+m∠5=180∘m∠4+m∠5=180∘ . substituting gives 88∘+m∠5=180∘88∘+m∠5=180∘ . finally, by the , m∠5=92∘m∠5=92∘ .

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