What is the measure of AB?
Hi Welcome to openstudy :-) Is there more info to this question?
Yes I'm so new to this I don't know how to post the whole problem. But it's a circle with 115° writing inside the circle
I see maybe @ParthKohli can help :-/
@pathkohli I need your help I'm doing Geometry 2 and some questions I need help on.
he is offline maybe I and michale can help
If you could post the picture by saving it or using snipping tool on your computer that would be extremely helpful.
you can take a screenshot and use Attach File button or draw it
I think that we need to know the radius of the circumference
|dw:1450473082072:dw|
Yes something like that
according to the drawing of @AlexandervonHumboldt2 , we can write this: \[AB = C \cdot \frac{{115}}{{360}}\] where \(C\) is the length of such circumference |dw:1450543726320:dw|
But the question ask what's the measure of AB?
in my formula above, \(AB\) represents the measure of the oriented arc from A to B
Do I need to be on a computer in order to draw and post the questions?
please post the complete text of the question
I need help on how to do that I'm new to this and working off a mobile phone @michele_Laino
please, you can make a screenshot of the text of the question, and then you can attach such screenshot using the "Attach FIle" blue button at the bottom of the post box
please use this button, in order to attach your files to post box:
I don't see anything that say attach file under mines it just say post @michele_laino
in that case, please try with your computer or notebook
Ok I have another question that ask, Find the circumference of a circle with radius of 4.5 to the nearest hundredth. @michele_laino
here we can apply this formula: \[\Large C = 2\pi r \cong 2 \times 3.14 \times 4.5 = ...?\]
where \(C\) is the requested circumference
C= 28.26
better is \(C=28.27\) since we if we take \(\pi=3.14159\) we get \(C=28.27431\)
so, \(C=28.27\) is the right answer
A segment has end points (-9, -20) and (14, 12). What is the midpoint of this segment?
the coordinates of such midpoint \(M\), are: \[\Large \begin{gathered} {x_M} = \frac{{{x_1} + {x_2}}}{2} = \frac{{ - 9 + 14}}{2}=...?,\quad \hfill \\ \hfill \\ {y_M} = \frac{{{y_1} + {y_2}}}{2} = \frac{{ - 20 + 12}}{2}=...? \hfill \\ \end{gathered} \]
Xm= 5/2 , Ym= -8/2 ?
that's right! They are: \[\Large \begin{gathered} {x_M} = \frac{{{x_1} + {x_2}}}{2} = \frac{{ - 9 + 14}}{2} = \frac{5}{2}\quad \hfill \\ \hfill \\ {y_M} = \frac{{{y_1} + {y_2}}}{2} = \frac{{ - 20 + 12}}{2} = \frac{{ - 8}}{2} = - 4 \hfill \\ \end{gathered} \]
What is the distance between the points (-3, -10) and (4, 9)? Is this just like the same question we just did with the Y and X Midpoints?
the requested distance is given by the subsequent computation: \[\Large \begin{gathered} d = \sqrt {{{\left( { - 3 - 4} \right)}^2} + {{\left( { - 10 - 9} \right)}^2}} = \hfill \\ \hfill \\ = \sqrt {{7^2} + {{19}^2}} = ...? \hfill \\ \end{gathered} \]
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