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adminstaff. 25/02/2020 09 Line MO bisects angle LMO, angle LMO=8x-20, and angle NMO=3x+30. Solve for x and find the measure of angle NO - Answered by a verified Math Tutor or Teacher We use cookies to give you the best possible experience on our website. Find an answer to your question MO bisects ∠LMN, m∠NMO =6x-20,and 2x+36. Solve for x and find m∠LMO SOLUTION: Line MO bisects

Mo bisects lmn 5x-23

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10. If ∠R and ∠S are complementary and m∠R =35°, then 11. If ∠G and ∠H are supplementary and m 1. MO bisects LMN, LMN = 5x-23, LMO = x+32. Find NMO. >>I got the answer 45.75 but I got it wrong. I do not know how to solve this question and I have tried all that I know. Please help..

Recent Questions in Math In the figure (not drawn to scale), ray MO bisects ∠LMN, m∠LMO = (15x - 21)° and m∠NMO = (x + 63)°.

The diagram is not to scale. A. 61 B. 45.7 C. 91.5 D. 66 3. Ray SQ bisects ∠RST, and m∠RSQ=3x 1.

Mo bisects lmn 5x-23

solve for x and find angle LMN. - 711370 Line MO bisects angle LMN. Angle LMN = 5x - 23 Prove if a line through one vertex of a Ray OX bisects angle AOC and angle AOX =42 Given:MO−→− bisects ∠LMNm∠LMO = 6x−20m∠NMO = 2x+36Solve for x and find m∠LMN. Get the answers you need, now! Line MO bisects angle LMN. Angle LMN = 5x - 23 Prove if a line through one vertex of a Ray OX bisects angle AOC and angle AOX =42 JA = 9, AL = 10, andCK = 14. Find the perimeter of JKL.82.

Mo bisects lmn 5x-23

3 a 10 b 52 Angle LMN is 70°, e 2x 1 7x2 5 2x( 1 2 7x ). 5 a 2(x 1 2y) b 23(x 1 3) c 5(x 1 y). EXERCISE 5A. 1 a B (AC bisects base of the triangle). iii length MO 5 35. YT bisects ZXYW, so Z1. Z2. mZ1 ¬mZ2.
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Mo bisects lmn 5x-23

7, 1 Answer to Ray MO bisects

geometry problems; asked Oct 1, 2011 in Geometry Answers by anonymous. Facebook Twitter Reddit StumbleUpon.
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2.5 d. 0.5 ____ 21. Find the coordinates of the midpoint of the segment whose endpoints are H(8, 2) and K(6, 10). a. (7, 6) b. (1, 4) c. (14, 12) d LMN = NMO + LMO, MO bisects LMN, which means it divides it into two equal angles, so NMO = LMO, 8x-23 = 2x+27 Ray MO bisects ∠LMN, m∠LMN=5x−23, m∠LMO=x+32.

23.

Solve for x and find m∠LMN. 9. Name an angle adjacentto ∠AOB. Complete the conditional statement to make a true statement. 10.