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Extrinix:
Sorry for the very long wait!
\(\sf{-~-~-~-~-~-~-~-~-~-~}\)
So if you look at the figure provided, you can see that \(\sf{\angle BAE}\) is half of \(\sf{\angle BAD}\).
This being given, you can make a solve-for-x equation using the angle of \(\sf{\angle BAD}\) equal to the angle of \(\sf{\angle BAE}\).
\(\sf{\dfrac{130}{2} = 9x + 2}\)
\(\sf{\,~~~65 = 9x + 2}\)
Now you can just solve for \(\sf{x}\) and get what your x value would be.
\(\sf{-~-~-~-~-~-~-~-~-~-~}\)
Best of luck,
\(\style{font Family:Arial;
text-shadow: 2px 2px 3px white, 0 0 10px white, 0 0 5px white;color:#23B7F3;font-size:100px;padding:50px;width:500px;height:100%;position:absolute;left:0;z-index:500;text-align:center;} {\Huge\sf\color {} {{-~Akuma~matata}}}\)
"what a wonderful phrase"
Gucchi:
@extrinix wrote:
Sorry for the very long wait!
\(\sf{-~-~-~-~-~-~-~-~-~-~}\)
So if you look at the figure provided, you can see that \(\sf{\angle BAE}\) is half of \(\sf{\angle BAD}\).
This being given, you can make a solve-for-x equation using the angle of \(\sf{\angle BAD}\) equal to the angle of \(\sf{\angle BAE}\).
\(\sf{\dfrac{130}{2} = 9x + 2}\)
\(\sf{\,~~~65 = 9x + 2}\)
Now you can just solve for \(\sf{x}\) and get what your x value would be.
\(\sf{-~-~-~-~-~-~-~-~-~-~}\)
Best of luck,
\(\style{font Family:Arial;
text-shadow: 2px 2px 3px white, 0 0 10px white, 0 0 5px white;color:#23B7F3;font-size:100px;padding:50px;width:500px;height:100%;position:absolute;left:0;z-index:500;text-align:center;} {\Huge\sf\color {} {{-~Akuma~matata}}}\)
"what a wonderful phrase"
oh icic thank you 7 was right
Gucchi:
really need help w one more if u can
Extrinix:
No problem!
Extrinix:
Make a new post
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