Ask a New Question

Asked by Molli

Ray QR bisects PQM, where m PQR =3x-7 and m PQM = 4x+23. Find m RQM
5 years ago

Answers

Answered by oobleck
Since QR bisects the angle, it is 1/2 of PQM. That is,
2(3x-7) = 4x+23
x = 18.5
So now you can calculate RQM, which is the same as PQR
5 years ago
There are no AI answers yet. The ability to request AI answers is coming soon!

Submit Your Answer


We prioritize human answers over AI answers.

If you are human, and you can answer this question, please submit your answer.

Related Questions

ray OC bisects <AOB, ray OD bisects <AOC, RAY OE BISECTS <AOD, RAY OF BISECTS <AOE NAD RAY OG BISECT... -> OB bisects <AOC m<AOB=6x, m<AOC=2x+2y, m<BOC=y+5 Given: ray AD bisects <BAC <DAC=3x, and <BAD=5x-24 Prove: x=12 its a proof and i need help --> BD bisects <adc, m<1=5x-3, and m<2=x+25. find the value of X gk bisects <fgh if m<fgk=7w+3 and m<fgh=104, find w Given: QS bisects ∠RQT; ∠R ≅ ∠ T Prove: SQ bisects ∠RST /Users/szeringue/Documents/triangle.doc 1. MO bisects LMN, LMN = 5x-23, LMO = x+32. Find NMO. >>I got the answer 45.75 but I got it wrong.... MO bisects <LMN,m<NMO=(6x+19)°,andm<LMO=(9x-14)°. Solve for x and find <LMN. Given --->VY bisects <TVZ. --->ZY bisects <TZV. <TVZ =~ <TZV Conclusion: <3 =~ <1 Given: FG (SEG) bisects BT (SEG) BO=7x-6 OT=5x+10 Prove: BO=5...
Submit Your Answer

Question

Ray QR bisects PQM, where m PQR =3x-7 and m PQM = 4x+23. Find m RQM

Ask a New Question
Archives Contact Us Privacy Policy Terms of Use