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Directrix (directrix):
For I, this theorem
Directrix (directrix):
I. 1 is correct
Directrix (directrix):
I.2 is correct
OpenStudy (anonymous):
yay c:
Directrix (directrix):
3a/4 = 1/2 * (m arc AC - a)
2 * (3a/4) = 2* (1/2) * (m arc AC - a)
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Directrix (directrix):
3a/2 = (m arc AC - a)
Directrix (directrix):
3a/2 + a = m arc AC
3a/2 +2a/2 = m arc AC
5a/2 = m arc AC
OpenStudy (anonymous):
oh really let me try.
Directrix (directrix):
Please do because what I got does not look right. I'm checking it now.
OpenStudy (anonymous):
I think.. \[\frac{ 6a }{ 8 }+ a\]
will do so too, right?
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OpenStudy (anonymous):
since if you subtract it with a..
it'll be 6a/8
and divided by 2..
3a/4
:))
Directrix (directrix):
Yes, but you should write 6a/8 + a in a simplified form.
If the answer to a problem is 7, a person does not write the answer as (5 + 2) even though that is correct.
Directrix (directrix):
I do not think 6a/8 + a is correct. It equals 6a/8 + 8a/8 = 14a/8 = 7a/8 which is not 5a/2, the correct answer.
Directrix (directrix):
Would you like me to demonstrate that 5a/2 is correct?
OpenStudy (anonymous):
oh. see.
yes please?
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Directrix (directrix):
1/2 * ( 5a/2 - a) =
1/2 ( 5a/2 - 2a/2) =
1/2 (3a/2) =
3a/4
which is the given measure of <B
Directrix (directrix):
So, m arc AC = 5a/2
OpenStudy (anonymous):
oh, right..
*applause*
so smart ._.
Directrix (directrix):
Not really.
Directrix (directrix):
What about I.4 ?
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OpenStudy (anonymous):
I4, I made it up.. I'm not so sure but yeah..
Directrix (directrix):
90 = 1/2* (m arc AC - m arc DE)
90 = 1/2 * (m arc AC - (90 + a ) )
Directrix (directrix):
Multiply both sides by 2
180 = (m arc AC - (90 + a ) )
Directrix (directrix):
180 = m arc AC - 90 - a
Directrix (directrix):
180 = m arc AC - 90 - a
+ 90 + a + 90 + a
-----------------------------------------
(270 + a) = m arc AC
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OpenStudy (anonymous):
mine was (270 + 3a)
..almost .. :|
Directrix (directrix):
I'm getting sleepy. Maybe I should check yours.
OpenStudy (anonymous):
Oh, sorry for troubling you.
You should get to sleep now :)
Directrix (directrix):
No, not when there are points to lose. There is an "a" missing in this answer. Let's find it.
Directrix (directrix):
Here's the error.
I put the wrong value in for the measure of <B.
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Directrix (directrix):
90 - a = 1/2* (m arc AC - m arc DE)
OpenStudy (anonymous):
Hmm, thank you so much.
Oh.. "+a"
right..
Directrix (directrix):
90 - a = 1/2 * (m arc AC - (90 + a ) )
2* (90 - a) = (m arc AC - (90 + a ) )
Directrix (directrix):
180 - 2a = m arc AC - 90 - a
Directrix (directrix):
180 - 2a = m arc AC - 90 - a
+90 + a + 90 + a
-------------------------------------
270 - a = m arc AC
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Directrix (directrix):
We should check that. :)
OpenStudy (anonymous):
will do so :)
OpenStudy (anonymous):
I see no errors
Directrix (directrix):
1/2 * ( 270 - a - (90 + a) ) =
1/2 * (270 - a - 90 - a) =
1/2 * ( 180 - 2a) =
Directrix (directrix):
90 - a for m < B. That is what was given.
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OpenStudy (anonymous):
right. yesss :)
Directrix (directrix):
That is an Algebra work-out exercise.
OpenStudy (anonymous):
yeah, which i hate the most xD
Directrix (directrix):
Algebra cannot be escaped. :)
OpenStudy (anonymous):
that's right.. x(
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Directrix (directrix):
Alrighty, then.
OpenStudy (anonymous):
why don't you go to sleep now? you're probably tired
Directrix (directrix):
I thought you had more problems but were sleepy yourself.
OpenStudy (anonymous):
yeah.. but you need sleep. haha
Directrix (directrix):
You're the one who wrote this: directrix: i'm doing both since its almost sleep time :|
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OpenStudy (anonymous):
that's right.. I got no choice x|
Directrix (directrix):
If you want to do another problem now, just post it.