Ask
your own question, for FREE!
Mathematics
3 Online
find the locus of the middle of the of the chords of the parabola y^2=4ax passing through the vertex .. prove that its a parabola and find its latus rectum.. :P
Still Need Help?
Join the QuestionCove community and study together with friends!
:D
i gotta go now.. buts its easy.. take t1 t2 as parameters.. and solve..
what is t1 and t2 lol
y^2 = 4ax, focus a t (a,0) -> latus rectum = 4a Have to think about the locus of chords being a parabola but you can think about the particular chords joining (0,0) and the points where y^2=4ax intersects the latus rectum. Also here http://en.wikipedia.org/wiki/Parabola#Latus_rectum.2C_semi-latus_rectum.2C_and_polar_coordinates
Hmm..private party?
Still Need Help?
Join the QuestionCove community and study together with friends!
How do u get a medal for not answering your own question?
Can't find your answer?
Make a FREE account and ask your own questions, OR help others and earn volunteer hours!
Join our real-time social learning platform and learn together with your friends!
Join our real-time social learning platform and learn together with your friends!
Latest Questions
abby2blessed:
How do you guys feel about second chances? Concerning relationships, both romantic and otherwise.
TJH:
love Love, it comes, it goes But what if it stayed stayed in the silence the storm stayed when the world was loud for me it's different; it left when it was
Puffer:
General question what came first the chicken or the egg itu2019s a trick question
Bounty:
the world keeps moving fast and I'm stuck in a time lapse all I need is a minute
Bounty:
can I get so tips on how to start my journey into semi-realism art also on how to
Strawberryluna:
Read my poem. Im not for criticism its a poem I wrote after my breakup: Youu2019ll never understand the way you made me break, I hate that I still love you
Bounty:
first poem in a min- (tittle)? one moment i'm fine I smile till my face burns I laugh till I cant breath Then I cry I wonder where I went wrong I listen to
Twaylor:
3d printing a glider (for 150 pound 5'8 person - prolly should make it for up to
3 days ago
0 Replies
0 Medals
4 days ago
4 Replies
3 Medals
3 days ago
5 Replies
1 Medal
1 week ago
4 Replies
0 Medals
2 weeks ago
0 Replies
0 Medals
4 days ago
5 Replies
2 Medals
2 weeks ago
5 Replies
1 Medal
3 weeks ago
5 Replies
0 Medals