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History, 25.07.2019 06:30, deanblackstone

Two lines that can be used to locate any point on the earth's surface are meridian and parallel. true false

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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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Geography, 19.08.2019 11:30, BrownieMan123

How is the equator similar to the prime meridian? a. both the prime meridian and equator are lines that divide earth into norther and southern hemispheres b. both the prime meridian and equator are imaginary base lines from which locations of earth can be measured d. both the prime meridian and equator are symbols used in maps e. both the prime meridian and equator show the actual size and shape of continents

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Geography, 30.08.2019 18:30, chem1014

Question 13 8 pts which of the following statements regarding images of clouds taken from polar orbiting satellites are true? choose all that apply. e orbit earth parallel to meridian lines d continuously monitor weather over a particular region of the earth orbit the equator at a rate equal to that of earth's rotation on its axis a monitor weather at the earth's poles orbit earth at about 850 km above the surface d provide more detailed images than geostationary satellites

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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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