Using the existing axioms of the four-line geometry, prove without using the principle of duality and without using models/modules that there exists a pair of points without a line in common.

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A: As you asked multiple subpart as per guideline I only do three of them.

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A: The given points are M-3,1, N1,3, P8,4 and Q2,1.

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A: given ED is a straight line

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A: As we know that sum of two complementary angles is 90°.

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A: Given figure:-

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A: Given query is to find measure of angle SRW.