Qualification > Math
Additional Math Help HERE ONLY...!
jellybeans:
--- Quote from: cooldude on June 02, 2010, 05:40:19 pm ---yeah, if u get more than one value it basically tells u that the particle passes the origin at more than one point, i.e. it moves first in the positive direction and then in the negative direction, and then u have to find the distance travelled in the positive and the negative direction, and theres also one more way to find if the particle goes in the positive direction, if u find the maximum displacement and it comes to a value not equal to ur final displacement, i.e. in this q if the maximum displacement is not -25m then u get to knw that the particle has travelled in the positive direction also, for example in this u get the maximum displacement at t=5, i.e. x=7.5m, thus u get to knw that the particle has also travelled in the positive direction and u can take the movement in the positive direction into account
--- End quote ---
hahaha, okay! thanks ;D
--- Quote from: J.Darren on June 02, 2010, 05:41:40 pm ---x - q = px / y
(x - q) / x = (px / y) * (1 / x)
(x - q) / x = p / y
1 - q / x = p / y
y = p / (1 - q / x)
would it works ?
--- End quote ---
lol sry umm ..checkk teh ms.. :-\
J.Darren:
No idea lol, but I don't presume those sort of Qs would appear in this year's paper, somewhat beyond our scope ...
jellybeans:
--- Quote from: J.Darren on June 02, 2010, 05:52:34 pm ---No idea lol, but I don't presume those sort of Qs would appear in this year's paper, somewhat beyond our scope ...
--- End quote ---
LOL? are you sureeeee.. ? hahaha thanks anyways! ;) ;)
Ghost Of Highbury:
px = xy - qy
qy = xy-px
qy = x(y-p)
x = (qy)/(y-p)
(reciprocal of both sides)
1/x = (y-p)/(qy)
1/x = y/qy - p/qy
1/x = 1/q - (p/q)(1/y)
1/x = (1/y)(-p/q) + 1/q
y = xm + c
y = 1/x
x = 1/y
m = (-p/q)
c = (1/q)
cooldude:
--- Quote from: jellybeans on June 02, 2010, 05:46:40 pm ---hahaha, okay! thanks ;D
lol sry umm ..checkk teh ms.. :-\
--- End quote ---
the first one is impossible, the one above the table, ill show u the explanation (ill go backwards)-->
1/y=-9/px+1/p
reciprocate--> y=-px/9+p
write as single fraction--> y=(-px+9p)/9
cross multiply--> 9y=9p-px
rearrange--> 9y+px=9p
now the first one in the table-->
y=qy/x+p
now just multiply evrything by x ull get it
now the 2nd one-->
y/x=y/q-(p/q)
multiply evrything by q--> qy/x=y-p
cross multiply--> qy=xy-px
rearrange ull get it
and blah blah blah
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