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-Supply missing statements and reasons for the foloowing proof. Given: is supplementary to Prove: S1. R1. S2. is supp. to R2. If the ext. sides of 2 adj. angles form a line, the angles are supp. S3. R3. Angles supp. to the same angle are congruent. S4. R4. -Supply missing statements and reasons for the foloowing proof. Given: -Supply missing statements and reasons for the foloowing proof. Given: is supplementary to Prove: S1. R1. S2. is supp. to R2. If the ext. sides of 2 adj. angles form a line, the angles are supp. S3. R3. Angles supp. to the same angle are congruent. S4. R4. is supplementary to -Supply missing statements and reasons for the foloowing proof. Given: is supplementary to Prove: S1. R1. S2. is supp. to R2. If the ext. sides of 2 adj. angles form a line, the angles are supp. S3. R3. Angles supp. to the same angle are congruent. S4. R4. Prove: -Supply missing statements and reasons for the foloowing proof. Given: is supplementary to Prove: S1. R1. S2. is supp. to R2. If the ext. sides of 2 adj. angles form a line, the angles are supp. S3. R3. Angles supp. to the same angle are congruent. S4. R4. S1. R1. S2. -Supply missing statements and reasons for the foloowing proof. Given: is supplementary to Prove: S1. R1. S2. is supp. to R2. If the ext. sides of 2 adj. angles form a line, the angles are supp. S3. R3. Angles supp. to the same angle are congruent. S4. R4. is supp. to -Supply missing statements and reasons for the foloowing proof. Given: is supplementary to Prove: S1. R1. S2. is supp. to R2. If the ext. sides of 2 adj. angles form a line, the angles are supp. S3. R3. Angles supp. to the same angle are congruent. S4. R4. R2. If the ext. sides of 2 adj. angles form a line, the angles are supp. S3. R3. Angles supp. to the same angle are congruent. S4. R4.

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S1. blured image is supplementary to blured image R1. ...

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Explain the following statement. The measure of each interior angle of an equiangular triangle is 60.

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The sum of the three angles of a triangl...

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Use an indirect proof to complete the following problem. Given: Use an indirect proof to complete the following problem. Given: (not shown) Prove: and cannot both be right angles. (not shown) Prove: Use an indirect proof to complete the following problem. Given: (not shown) Prove: and cannot both be right angles. and Use an indirect proof to complete the following problem. Given: (not shown) Prove: and cannot both be right angles. cannot both be right angles.

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Suppose that 11eb4b36_7713_1b39_a05a_c314dc036f2a_TB7237_11 and 11eb4b36_7713_1b3a_a05a_05cdf59ea4f6_TB7237_11 are both be right angles. Then 11eb4b36_7713_1b3b_a05a_db5b95926de2_TB7237_11 and 11eb4b36_7713_1b3c_a05a_296fa3c5e032_TB7237_11 . By the Protractor Postulate, 11eb4b36_7713_1b3d_a05a_c54c94def4f4_TB7237_11 . Then 11eb4b36_7713_1b3e_a05a_a9324abb14ed_TB7237_11 . But this last statement contradicts the fact that the sum of teh three interior angles of a triangle is exactly 180. Thus, the supposition must be false and it follows that 11eb4b36_7713_1b3f_a05a_536a31edc017_TB7237_11 and 11eb4b36_7713_4250_a05a_e3bb56e618d8_TB7237_11 cannot both be right angles.

-Supply missing statements in the following proof. Given: and Prove: S1. R1. Given S2. R2. If 2 parallel lines are cut by a transversal, corr. angles are congruent. S3. R3. Given S4. R4. Same as #2. S5. R5. Transitive Property of Congruence S6. R6. If 2 lines are cut by a transversal so that corresponding angles are congruent, then these lines are parallel. -Supply missing statements in the following proof. Given: -Supply missing statements in the following proof. Given: and Prove: S1. R1. Given S2. R2. If 2 parallel lines are cut by a transversal, corr. angles are congruent. S3. R3. Given S4. R4. Same as #2. S5. R5. Transitive Property of Congruence S6. R6. If 2 lines are cut by a transversal so that corresponding angles are congruent, then these lines are parallel. and -Supply missing statements in the following proof. Given: and Prove: S1. R1. Given S2. R2. If 2 parallel lines are cut by a transversal, corr. angles are congruent. S3. R3. Given S4. R4. Same as #2. S5. R5. Transitive Property of Congruence S6. R6. If 2 lines are cut by a transversal so that corresponding angles are congruent, then these lines are parallel. Prove: -Supply missing statements in the following proof. Given: and Prove: S1. R1. Given S2. R2. If 2 parallel lines are cut by a transversal, corr. angles are congruent. S3. R3. Given S4. R4. Same as #2. S5. R5. Transitive Property of Congruence S6. R6. If 2 lines are cut by a transversal so that corresponding angles are congruent, then these lines are parallel. S1. R1. Given S2. R2. If 2 parallel lines are cut by a transversal, corr. angles are congruent. S3. R3. Given S4. R4. Same as #2. S5. R5. Transitive Property of Congruence S6. R6. If 2 lines are cut by a transversal so that corresponding angles are congruent, then these lines are parallel.

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S1. blured image S2. blured image ...

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-Supply missing statements and missing reasons for the following proof. Given: and transversal p; is a right angle Prove: is a right angle S1. and transversal p R1. S2. R2. S3. R3. Congruent measures have equal measures. S4. R4. S5. R5. Substitution Property of Equality S6. R6. Definition of a right angle -Supply missing statements and missing reasons for the following proof. Given: -Supply missing statements and missing reasons for the following proof. Given: and transversal p; is a right angle Prove: is a right angle S1. and transversal p R1. S2. R2. S3. R3. Congruent measures have equal measures. S4. R4. S5. R5. Substitution Property of Equality S6. R6. Definition of a right angle and transversal p; -Supply missing statements and missing reasons for the following proof. Given: and transversal p; is a right angle Prove: is a right angle S1. and transversal p R1. S2. R2. S3. R3. Congruent measures have equal measures. S4. R4. S5. R5. Substitution Property of Equality S6. R6. Definition of a right angle is a right angle Prove: -Supply missing statements and missing reasons for the following proof. Given: and transversal p; is a right angle Prove: is a right angle S1. and transversal p R1. S2. R2. S3. R3. Congruent measures have equal measures. S4. R4. S5. R5. Substitution Property of Equality S6. R6. Definition of a right angle is a right angle S1. -Supply missing statements and missing reasons for the following proof. Given: and transversal p; is a right angle Prove: is a right angle S1. and transversal p R1. S2. R2. S3. R3. Congruent measures have equal measures. S4. R4. S5. R5. Substitution Property of Equality S6. R6. Definition of a right angle and transversal p R1. S2. -Supply missing statements and missing reasons for the following proof. Given: and transversal p; is a right angle Prove: is a right angle S1. and transversal p R1. S2. R2. S3. R3. Congruent measures have equal measures. S4. R4. S5. R5. Substitution Property of Equality S6. R6. Definition of a right angle R2. S3. R3. Congruent measures have equal measures. S4. -Supply missing statements and missing reasons for the following proof. Given: and transversal p; is a right angle Prove: is a right angle S1. and transversal p R1. S2. R2. S3. R3. Congruent measures have equal measures. S4. R4. S5. R5. Substitution Property of Equality S6. R6. Definition of a right angle R4. S5. R5. Substitution Property of Equality S6. R6. Definition of a right angle

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R1. Given R2. If 2 parallel lines are cut by a trans, corresponding angles are congruent. S3. 11eb4b36_7710_82c2_a05a_f5af598d2533_TB7237_11 R4. Given S5. 11eb4b36_7710_82c3_a05a_5576f7b3cddf_TB7237_11 S6. 11eb4b36_7710_82c4_a05a_15e9265bf575_TB7237_11 is a right angle

-Use an indirect proof to complete the following problem. Given: is not congruent to Prove: does not bisect -Use an indirect proof to complete the following problem. Given: -Use an indirect proof to complete the following problem. Given: is not congruent to Prove: does not bisect is not congruent to -Use an indirect proof to complete the following problem. Given: is not congruent to Prove: does not bisect Prove: -Use an indirect proof to complete the following problem. Given: is not congruent to Prove: does not bisect does not bisect -Use an indirect proof to complete the following problem. Given: is not congruent to Prove: does not bisect

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Suppose that blured image does bisect blured image . T...

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-In the figure, x || y and transversal z. Explain why and must be supplementary. -In the figure, x || y and transversal z. Explain why -In the figure, x || y and transversal z. Explain why and must be supplementary. and -In the figure, x || y and transversal z. Explain why and must be supplementary. must be supplementary.

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With x || y, corresponding angles 1 and ...

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-In the triangle shown, is a right angle.Explain why and are complementary. -In the triangle shown, -In the triangle shown, is a right angle.Explain why and are complementary. is a right angle.Explain why -In the triangle shown, is a right angle.Explain why and are complementary. and -In the triangle shown, is a right angle.Explain why and are complementary. are complementary.

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The sum of the angles of a tri...

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-Supply missing reasons for the following proof. Given: with D-B-A Prove: S1. with D-B-A R1. S2. R2. S3. and are supp. R3. S4. R4. S5. R5. S6. R6. -Supply missing reasons for the following proof. Given: -Supply missing reasons for the following proof. Given: with D-B-A Prove: S1. with D-B-A R1. S2. R2. S3. and are supp. R3. S4. R4. S5. R5. S6. R6. with D-B-A Prove: -Supply missing reasons for the following proof. Given: with D-B-A Prove: S1. with D-B-A R1. S2. R2. S3. and are supp. R3. S4. R4. S5. R5. S6. R6. S1. -Supply missing reasons for the following proof. Given: with D-B-A Prove: S1. with D-B-A R1. S2. R2. S3. and are supp. R3. S4. R4. S5. R5. S6. R6. with D-B-A R1. S2. -Supply missing reasons for the following proof. Given: with D-B-A Prove: S1. with D-B-A R1. S2. R2. S3. and are supp. R3. S4. R4. S5. R5. S6. R6. R2. S3. -Supply missing reasons for the following proof. Given: with D-B-A Prove: S1. with D-B-A R1. S2. R2. S3. and are supp. R3. S4. R4. S5. R5. S6. R6. and -Supply missing reasons for the following proof. Given: with D-B-A Prove: S1. with D-B-A R1. S2. R2. S3. and are supp. R3. S4. R4. S5. R5. S6. R6. are supp. R3. S4. -Supply missing reasons for the following proof. Given: with D-B-A Prove: S1. with D-B-A R1. S2. R2. S3. and are supp. R3. S4. R4. S5. R5. S6. R6. R4. S5. -Supply missing reasons for the following proof. Given: with D-B-A Prove: S1. with D-B-A R1. S2. R2. S3. and are supp. R3. S4. R4. S5. R5. S6. R6. R5. S6. -Supply missing reasons for the following proof. Given: with D-B-A Prove: S1. with D-B-A R1. S2. R2. S3. and are supp. R3. S4. R4. S5. R5. S6. R6. R6.

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R1. Given
R2. The sum of the interior an...

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-Using the drawing provided, explain the following statement. The sum of the interior angles of a quadrilateral is 360. -Using the drawing provided, explain the following statement. The sum of the interior angles of a quadrilateral is 360.

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In blured image , blured image . Similarly, ...

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-Supply missing statements and missing reasons for the following proof. Given: so that bisects ; also, Prove: S1. so that bisects R1. S2. R2. S3. R3. Given S4. R4. If 2 angles of one triangle are congruent to 2 angles of a second triangle, then the third angles of these triangles are also congruent. -Supply missing statements and missing reasons for the following proof. Given: -Supply missing statements and missing reasons for the following proof. Given: so that bisects ; also, Prove: S1. so that bisects R1. S2. R2. S3. R3. Given S4. R4. If 2 angles of one triangle are congruent to 2 angles of a second triangle, then the third angles of these triangles are also congruent. so that -Supply missing statements and missing reasons for the following proof. Given: so that bisects ; also, Prove: S1. so that bisects R1. S2. R2. S3. R3. Given S4. R4. If 2 angles of one triangle are congruent to 2 angles of a second triangle, then the third angles of these triangles are also congruent. bisects -Supply missing statements and missing reasons for the following proof. Given: so that bisects ; also, Prove: S1. so that bisects R1. S2. R2. S3. R3. Given S4. R4. If 2 angles of one triangle are congruent to 2 angles of a second triangle, then the third angles of these triangles are also congruent. ; also, -Supply missing statements and missing reasons for the following proof. Given: so that bisects ; also, Prove: S1. so that bisects R1. S2. R2. S3. R3. Given S4. R4. If 2 angles of one triangle are congruent to 2 angles of a second triangle, then the third angles of these triangles are also congruent. Prove: -Supply missing statements and missing reasons for the following proof. Given: so that bisects ; also, Prove: S1. so that bisects R1. S2. R2. S3. R3. Given S4. R4. If 2 angles of one triangle are congruent to 2 angles of a second triangle, then the third angles of these triangles are also congruent. S1. -Supply missing statements and missing reasons for the following proof. Given: so that bisects ; also, Prove: S1. so that bisects R1. S2. R2. S3. R3. Given S4. R4. If 2 angles of one triangle are congruent to 2 angles of a second triangle, then the third angles of these triangles are also congruent. so that -Supply missing statements and missing reasons for the following proof. Given: so that bisects ; also, Prove: S1. so that bisects R1. S2. R2. S3. R3. Given S4. R4. If 2 angles of one triangle are congruent to 2 angles of a second triangle, then the third angles of these triangles are also congruent. bisects -Supply missing statements and missing reasons for the following proof. Given: so that bisects ; also, Prove: S1. so that bisects R1. S2. R2. S3. R3. Given S4. R4. If 2 angles of one triangle are congruent to 2 angles of a second triangle, then the third angles of these triangles are also congruent. R1. S2. R2. S3. R3. Given S4. R4. If 2 angles of one triangle are congruent to 2 angles of a second triangle, then the third angles of these triangles are also congruent.

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R1. Given
S2. blured image R2. D...

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-Supply missing reasons for this proof. Given: m || n Prove: S1. m || n R1. S2. R2. S3. R3. S4. R4. -Supply missing reasons for this proof. Given: m || n Prove: -Supply missing reasons for this proof. Given: m || n Prove: S1. m || n R1. S2. R2. S3. R3. S4. R4. S1. m || n R1. S2. -Supply missing reasons for this proof. Given: m || n Prove: S1. m || n R1. S2. R2. S3. R3. S4. R4. R2. S3. -Supply missing reasons for this proof. Given: m || n Prove: S1. m || n R1. S2. R2. S3. R3. S4. R4. R3. S4. -Supply missing reasons for this proof. Given: m || n Prove: S1. m || n R1. S2. R2. S3. R3. S4. R4. R4.

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R1. Given
R2. If 2 parallel line are cut...

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Use an indirect proof to complete the following problem. Given: Use an indirect proof to complete the following problem. Given: and are supplementary (no drawing) Prove: and are not both obtuse angles. and Use an indirect proof to complete the following problem. Given: and are supplementary (no drawing) Prove: and are not both obtuse angles. are supplementary (no drawing) Prove: Use an indirect proof to complete the following problem. Given: and are supplementary (no drawing) Prove: and are not both obtuse angles. and Use an indirect proof to complete the following problem. Given: and are supplementary (no drawing) Prove: and are not both obtuse angles. are not both obtuse angles.

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Suppose that 11eb4b36_7710_f803_a05a_fb568ba8976a_TB7237_11 and 11eb4b36_7710_f804_a05a_b1f51b66b848_TB7237_11 are both obtuse angles. Then 11eb4b36_7710_f805_a05a_df069b5c270f_TB7237_11 and 11eb4b36_7710_f806_a05a_d154219e9662_TB7237_11 . It follows that 11eb4b36_7710_f807_a05a_b5e2a2f430d2_TB7237_11 . But it is given that 11eb4b36_7710_f808_a05a_054ccedd0ba8_TB7237_11 and 11eb4b36_7710_f809_a05a_3b1dcfccacd8_TB7237_11 are supplementary, so that 11eb4b36_7711_1f1a_a05a_9d496199ede5_TB7237_11 . With a contradiction of the known fact, it follows that the supposition must be false; thus, 11eb4b36_7711_1f1b_a05a_6d3bd9ec7cde_TB7237_11 and 11eb4b36_7711_1f1c_a05a_01c89ebd8e37_TB7237_11 are not both obtuse angles.

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