...........what grade are you in that you cant answer that?
@Ahsher97 Wow you're nice -______- if you're not gonna help than don't come on here
Yah wow that's pretty rude... not everyone is learning on the same level as you ash :\
Since it's a quadrilateral, how many degrees in total do the interior angles add up to? :)
@zepdrix Awh, thanks! yeah, I'm just trying to finish up my math so I can graduate. It's all I have left, I just need a lil help! do they add up to 70 degrees? :)
lol no silly! :) In a triangle, the interior angles add to \(180^o\). In a quadrilateral the interior angles add to \(360^o\). Since we have a PARALLELOGRAM, the angles opposite one another will be equal.
i didnt post that sorry my friend is over :/
If you look at the picture, that means that \(65^o=(2x+3)^o\) because those two angles are opposite one another. Ok ok but let's think a little bit differently, since we don't need \(x\). If that angle is 65, and the angle involving \(x\) is also 65, and we determined that a quadrilateral has 360 degrees total. Hmmmm. So those 2 angles \(65^o+65^o=130^o\) How much does that leave over for the other 2 angles? :D
Oh! So what's the opposite? @Ahsher97 Lol, it's all good :)
Oh thats weird :3 lol
he shouldn't really talk he had to do summer school all four years of highschool
Lolol awhh poor guy xD well at least you didn't say that! I bet your friend was just kiddin' around anyway :)
@zepdrix is the opposite 65 degrees?
since the left angle is opposite? :)
@Ahsher97 Please be nice to askers, regardless of which grade he/she is in. You have been there at one point. Another way to look at this is by using Interior Angles property (i.e 65+5y =180)
|dw:1359070814837:dw|This upper angle is also 65 since it's opposite the 65 in a parallelogram. How many degrees does that leave us with for the OTHER two angles if these two are each 65, and a quadrilateral has 360 degrees total? :D
Am I confusing you gal? :c
no not at all! @zepdrix ! I think I got it! but idk :) so I did: 180-65= 115 and divided by 5
I got 23 :)
@zepdrix For these type of questions I wouldn't recommend using the sum of interior angles property, because extra steps are required. Instead use the interior angle property.
@tyteen4a03 You're great!! Could I do it like that? :)
yay good job \c:/
Yah I don't do a lot of geometry c: So I'm always at a loss as to how I should approach these problems :3
Awesome! thank you guys so much!! New question coming up :D