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Most missed question from June SAT 2024 exam
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- Опубликовано: 8 июл 2024
- Most missed question from June SAT 2024 exam
Point F lies on a unit circle in the xy-plane and has coordinates (1,0). Point G is the center of the circle and has coordinates (0,0). Point H also lies on the circle and has coordinates (−1,y), where y is a constant. Which of the following could be the positive measure of angle FGH, in radians?
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Thank you. Awaiting August SAT prediction video. 😊
Working on it! Want to make sure it has great, helpful content for everyone! =)
remembering that when we divide the choices by 2pi if the quotient has .5 = 180, .25 = 90, .75 = 270 at the end would help
Your method of dividing the choices by 2π to identify the angle is really smart! Recognizing that a quotient ending in
0.5 corresponds to 180° (or π radians),
0.25 corresponds to 90° (or π/2 radians)
0.75 corresponds to 270° (or 3π/2 radians)
is a great strategy for quickly identifying common angles in radians. This approach can definitely make it easier to solve problems involving angles and radians more efficiently. Thanks for sharing this helpful tip! =) =)
I had the same question on module 1 and it was the last one but the answer choices were different. I know now why I got it wrong but that exact question with the exact same answer choices came before and they had my answer. My answer choices were A.) (17π/2) B.) (15π/2) C.) 12π. D.) 13π.
I put b but now after seeing your explanation, I know that the correct answer that they were looking for would have been D.) 13π. It's just that the site I checked had that same question with answer choices and the tutors or teachers there chose B.) (15π/2) as well. I wonder why that is......
It led me to believe that I had the correct answer.
D is correct (if the points given in the problem were the same for F, G, H) ... Because if you think about it for (17π/2) and (15π/2) they are the same...in that 17π/2 = 8.5π/2π = 4.25 revolutions, so it won't make the revolution back to angle FGH...and same for 15π/2 = 7.5π/2π = 3.75 revolutions...so also won't make it back to angle FGH....If I am making sense? Hope so!
But don't worry! Because maybe this was one of the questions that wasn't graded/"experimental" =)
keep it up
😀😊
Thank you! =)
hello , i wanted to ask if we can write the equation like the rough work on anywhere in the bluebook. if not then can we take an empty notebook with us to solve out the equations or the rough work?
Great question! You cannot take an empty notebook nor can you write in the bluebook app for math. However, you are provided scratch paper at the test center to work out your problem solving! =) ... For a list of things that you need to take to test center, check out this link from collegeboard bluebook.collegeboard.org/students/sat-weekend#:~:text=Your%20device%20should%20be%20able,do%20not%20bring%20your%20own.
so in this kind of questions the answer is never a fraction or what?
Not necessarily...In this particular problem, no it wouldn't be...but it doesn't mean that collegeboard couldn't change the answer choices to something like 24π/2 + π or something along those lines. =)