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Mathematics 13 Online
OpenStudy (callisto):

@thomas5267 Here comes your problem~

OpenStudy (callisto):

OpenStudy (anonymous):

a4.59552 b63.56222585 c9.5251563639

OpenStudy (thomas5267):

AE is \(3\sqrt{12}\).

OpenStudy (callisto):

@wumbo All are incorrect @thomas5267 Hmm.. not correct neither

OpenStudy (thomas5267):

Isn't that point E bisects BC?

OpenStudy (callisto):

Yes

OpenStudy (thomas5267):

Sorry, I type the wrong answer, it should be \(12\sqrt{3}\).

OpenStudy (callisto):

Yes :)

OpenStudy (callisto):

Have to go now~ I'll come and check again tomorrow :) Have fun!!!!

OpenStudy (thomas5267):

\[ \begin{align*} AD&=\sqrt{(12\sqrt{3})^2+6^2} \\ AD&=6\sqrt{13} \end{align*} \] \[ \begin{align*} \frac{6\sqrt{13}}{\sin(60)}&=\frac{24}{\sin(\angle ADB)} \\ \angle ADB &= 106.102113751986^\circ \end{align*} \] I would like someone to check my answer before continuing.

OpenStudy (thomas5267):

Something is wrong, not a clue where.

OpenStudy (thomas5267):

A is aprrox. 11.529227073966273610794264223273466697365464574754 cm.

OpenStudy (thomas5267):

B is approx. 16.102113751986015283606850794415244219216582587655 degrees.

OpenStudy (thomas5267):

C is \(24\sqrt{13}\).

OpenStudy (thomas5267):

@Callisto Am I right?

OpenStudy (callisto):

A and B are correct!!!! Maybe you need to do C again :(

OpenStudy (thomas5267):

C is \(\frac{24}{\sqrt{13}}\).

OpenStudy (callisto):

Not really... But quite close though

OpenStudy (thomas5267):

What is the answer then?

OpenStudy (callisto):

6.46, or 84/13

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