Identify the correct two-column proof. i need to raise my geometry given: lmno, opqr, and quts are parallelograms. l, o, and p are collinear. n, o, and r are collinear. s, q, and r are collinear. p, q, and u are collinear. prove: ∠m≅∠4

Option A is correct

Step-by-step explanation:

It is given that LMNO, OPQR, QUTS are parallelograms and L, O, and P are collinear, N, O, and R are collinear., S, Q, and R are collinear, P, Q, and U are collinear.

Thus, ∠M=∠1(Because they are opposite angles of parallelogram LMNO), ∠1=∠2 (as they are vertically opposite angles). Again ∠2=∠3(Because they are opposite angles of parallelogram ROPQ), ∠3=∠4 (as they are vertically opposite angles).

Thus, ∠M=∠1=∠2=∠3=∠4⇒∠M=∠4

Hence proved.

Hence, option A is correct as it has the same conditions used above.

i do not know this sorry : (

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step-by-step explanation: