Help please, would it be C? Find the measures of the indicated angles in circle O. Which statement is NOT true? (The figure is not drawn to scale.) A. a = 53 B. b = 106 C. c = 73 D. d = 37
By inspection, we can see that either B or C must be incorrect, since they don't add up to 180. what would be your next step?
im not sure , someone earlier was saying to look at the diameter of the line in the circle.
would you look at angle D?
haha, to be honest, I'm not sure how to do this, woah :/ Okay, let's figure this out together. We know (a) and (d) is correct. So there's a right angle on top.
are *
okay , well it mentions something about indirect angle to O so could it be A? lol im so confused
C is incorrect. I'll show you why now
An "inscribed angle" (examples are d and a) equals 1/2 the "intercepted arc" A central angle (examples: c and b) equals its intercepted arc
woah, i've never done this branch of mathematics :/
though hard to see (and amazing) the 53 deg inscribed angle equals angle a (they both intercept the same arc)
it's trig :/ absolutely the worst !
inscribed angle d+53 make 90 because together they intercept 1/2 the circle (180 degrees) and so they are 1/2 of 180
so you can find d
angle c and angle d intercept the same arc. but c is a central angle, it is twice as big as d
Is that enough to figure out the answer?
no sorry , im still very confused. It still seems as if maybe angle b is correct
start with d. d+53=90 what is d?
37?
yes 37+53= 90 so choice D is correct. also, angle a and 53 are equal (both intercept the same arc) a=53 A is correct
angle c is twice angle d d is 37 c is 2*37= 74
ohh , okay i see . so it can be either ?
and to finish, b (central angle) is twice 53 (an inscribed angle) so b= 2*53=106
so A, B and D are correct and choice C is close but wrong. Which statement is NOT true? choice C
ohh , okay i see . so it can be either ? I don't understand the question.
yayy , so i was correct ! thank you!
It is better to understand the idea.
very true. im still working on trying to learn my formulas and angles , its a bit tricky
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