Help: https://snipboard.io/CTn4Ak.jpg
simple the sum of all angles is \( 360^o \) just add the 3 known angles, and turn that into an equation where its equal to \( 360^o \)
and the 1st one seems to be right ^^
It seems like the question itself has a typo. The question asks about QRO, but all the answers are related to QPO. I think we can assume the question is supposed to be about QPO, since that's also the unknown angle. As for the solution, I think Florisalreadytaken has the right idea
Although, for some reason, the 1st option only includes 3 of the 4 angles: QPO, PQR, and ROP. It does seem like the *most* correct answer out of the visible options... I don't suppose there are more answer choices that got cut out of the screenshot?
In that case, I think C is the correct answer. In a quadrilateral like the one in the question, opposite angles should add to 180. So, adding QPO with the angle across from it should be equal to 180
Hmmm ok
So what is the correct answer
its deff A.
Mmm ok
@snowflake0531 Can you help us find the clear answer
I agree with @smokeybrown
Ok thanks
i dont see why? elaborate
Sure thing. In the figure, angle QPO is opposite of the angle which equals (2x+16) One of the properties of inscribed quadrilaterals is that opposite angles add up to 180 (I definitely had to look that up!). This means that QPO added to the angle opposite of it should equal 180. In other words QPO + (2x+16) = 180, which is also what option 3 says
maybe, even tho i dont like that idea -- if this problem would be given to me rn, id deff do it the 1st opt's way.
I'm sorry, but whether or not you like the idea, that is how inscribed quadrilaterals work: https://www.storyofmathematics.com/quadrilateral-inscribed-in-a-circle#:~:text=Properties%20of%20a%20quadrilateral%20inscribed%20in%20a%20circle,two%20pairs%20of%20opposite%20sides.%20More%20items...%20
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