does number 9 equal 18
I assume there is an image associated with this problem?
yea
Can you take a screenshot or upload it?
yea
|dw:1524196355510:dw|
So the measurements of angles add up to 360 degress I believe.
Now what you would have to do is add it all up and find the missing angle measurement
No I was wrong. They are up to 180 degrees. I'm really tired, I apologize
Add*
Wait I read your question wrong. You wanted your answer to be checked, correct?
yea
so you said it would be 18?
This is really confusing me now
all i did was cos; 46/48 and divide them and then on the chart it said 18 but I thinks thats wrong
It says the answer is 18?
yea
Hmm, I get 16.6
how
\[\cos \theta = \frac{ 46 }{ 48 }\] \[\theta = \cos^{-1} (\frac{ 46 }{ 48 })\] \[\theta = 16.6\]
Oh, I thought this was a study guide of some sort and 18 was the correct answer.
ok
In the answer key
Why are you referring to that chart?
our teacher gave it us
Are you allowed to use a calculator?
yea
can u help with 7
Mhm, that's how you would solve for #9 then. \[Cosine = \frac{ Adjacent }{ Hypotenuse }\] That's why I did \[\cos \theta = \frac{ 46 }{ 48 }\] 46 = adjacent side to the angle 48 = the hypotenuse
Sure, post a new question
it was on the same picture question 7
This looks like Special Right Triangles. Does that sound familiar to you?
yea
do u use the 30 one?
Eh, actually, lets just do Pythag. We don't know for sure which one it is without an angle being given
\[(3)^2 + x^2 = (2 \sqrt 3)^2\] \[9 + x^2 = 4 \times 3 \] \[9 + x^2 = 12\] \[x^2 = 3\] \[x = \sqrt 3\]
It was a 30-60-90
lol
This is pretty easy though.
how did get the answer 3
Subtracted 9 from both sides
oh so the answer just 3
the answer is sqrt 3
ok thx
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