Mathematics

Mathematics, 18.10.2019 08:30, webtoe

Parallel lines never intersect, therefore, do not have a solution.
a. true
b. false

answer

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Mathematics, 24.06.2019 02:50, sloane50

What is the converse of the following true conditional? if the converse is true, rewrite the statements as a biconditional. if either is false, give a counterexample. if two lines are parallel, they do not intersect. select one: a. if two lines do not intersect, they are parallel. one statement is false. if two lines do not intersect, they could be skew. b. if two lines do not intersect, they are parallel. one statement is false. if two lines are parallel, they may intersect twice. c. if two lines do not intersect, they are parallel. both statements are true. two lines are parallel if (and only if) they do not intersect. d. if two lines do not intersect, they are not parallel. both statements are true. two lines are not parallel if (and only if) they do not intersect.

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Mathematics, 16.07.2019 20:50, kaytlyn8102

Determine whether each statement is true or false in double-struck r3. (a) two lines parallel to a third line are parallel. true false (b) two lines perpendicular to a third line are parallel. true false (c) two planes parallel to a third plane are parallel. true false (d) two planes perpendicular to a third plane are parallel. true false (e) two lines parallel to a plane are parallel. true false (f) two lines perpendicular to a plane are parallel. true false (g) two planes parallel to a line are parallel. true false (h) two planes perpendicular to a line are parallel. true false (i) two planes either intersect or are parallel. true false (j) two lines either intersect or are parallel. true false (k) a plane and a line either intersect or are parallel. true false

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Mathematics, 10.09.2019 04:20, nayi2002

Select all the conditionals and truth values implied by the following biconditional. two lines are parallel if and only if they do not intersect. if two lines are parallel, then they do not intersect; t. b. if two lines are not parallel, then they intersect; f. c. if two lines do not intersect, then they are parallel; t. d. if two lines intersect, then they are parallel; f. e. if two lines intersect, then they are not parallel; t.

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Mathematics, 19.09.2019 19:30, inlace1161

Determine whether the conditional and its converse are both true. if both are true, combine them as a biconditional. if either is false, provide a counterexample. if two lines are parallel, they do not intersect. if two lines do not intersect, they are parallel. a. one statement is false. if two lines do not intersect, they could be skew. b. both statements are true. two lines are not parallel if and only if they do not intersect. c. one statement is false. if two lines are parallel, they may intersect twice. d. both statements are true. two lines are parallel if and only if they do not intersect.

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Parallel lines never intersect, therefore, do not have a solution.
a. true
b. false...

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