39 inscribed angles worksheet with answers

question : In the image below, the arc length of AB is 4x. If the inscribed angle is 2x+80, what is *x*? shouldn't this be impossible? as if you apply the theory then 2(2x+80) = 4x but when you try and solve this the furthest you can get is 4x+160 = 4x and there is nowhere else to go? the quiz I'm taking says there is an answer but I don't think there is so ayon pagkagising ko halos lagi na lang may chat,, isesend yung screenshot ng worksheet sabay sabing "natake mo na to last sem diba, pakopya hahaha" o kaya naman "hala ang talino mo talaga pakopya naman ng ganto mong worksheet" pls pinaghirapan ko yon tas kokopyahin lang tapos hindi ko alam kuny valid ba tong inis kasi lahat naman tayo nahihirapan ngayon yung sa isa kong batchmate, na hindi ko naman friend talaga, na may circle of friends na bigatin kasi sila ung freshie council last year, eh...

I get the rule but in this question I don't get how the inscribed angle= 60 degree? https://preview.redd.it/apr3twxqej981.png?width=1590&format=png&auto=webp&s=28a249999ae8faa200fc246c5863d243ceb1e84a

Inscribed angles worksheet with answers

http://imgur.com/gallery/fikyH6D how to answer number 15? edit: guess the question's wrong 😅 thank you so much everyone!! https://math.stackexchange.com/questions/802573/problem-on-law-of-sines-from-geometry-revisited My question comes from the 1st solution to this problem. The claim is that B' = B, and C' = C because they are both inscribed angles. But I just can't see how the inscribed angle theorem applies here. B' is the angle between chords B'A and B'B on the circle with radius p, but B is the angle between BA and BC on the circle with radius R. I can prove B' = B, using the fact that △AB'B is a right t... Answer A and B https://imgur.com/a/3wsuDUB answer

Inscribed angles worksheet with answers. Can someone do a Manim geometric proof of the inscribed angle theorem Thanks in advance  https://preview.redd.it/seqwlxcb2wx61.png?width=1028&format=png&auto=webp&s=175261d06110aec0c6af44e2b7a9caf36335322b And yeah. Last time I posted this people thought I was joking. I’m not this is fr.

Answer A and B https://imgur.com/a/3wsuDUB answer https://math.stackexchange.com/questions/802573/problem-on-law-of-sines-from-geometry-revisited My question comes from the 1st solution to this problem. The claim is that B' = B, and C' = C because they are both inscribed angles. But I just can't see how the inscribed angle theorem applies here. B' is the angle between chords B'A and B'B on the circle with radius p, but B is the angle between BA and BC on the circle with radius R. I can prove B' = B, using the fact that △AB'B is a right t... http://imgur.com/gallery/fikyH6D how to answer number 15? edit: guess the question's wrong 😅 thank you so much everyone!!

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