wmfchris
同一時間，山上。
我驚叫著：「黑米？！？你怎麼在這裡……」
「哈哈哈哈哈哈哈哈！！」黑米大笑著，「我此行有兩個目的，第一個－－」
他的手指掃過團長和學姊，停留在我身上－－「就是你！我上次實在太笨了，居然沒有察你手上的戒指。這次來就是要看看你的能耐！第二個－－」
他把雙手攤開，意味深長的笑了一笑。突然，一種無形的壓力在我們身邊出現，我把手伸出來，卻摸到一塊牆。
「你們就好好欣賞吧！哈哈哈哈！！」
我們三人被困在結界裡，一時間也找不到逃走的方法，只好恨恨地盯著黑米。
我們在這個位置，剛好可以俯瞰整個機城。此時，一陣閃光從城西爆了出來，很快就轉化為火焰，吞噬附近的建築。又一陣的爆炸，使整個機城陷入火海之中，爆炸聲音之大，連我們也聽得見。
團長憤怒地叫道：「你這是甚麼意思，居然叫我們看你破壞機城！」他乘著怒氣把滑鼠掏出來，一下下的節奏快速地打在結界上。然而，那結界只是泛起了一絲漣漪，沒有破掉。
「哈哈哈哈哈哈！！你們打不破我這個精心設計的結界的嘛～其實轟炸機城又不是我的主意，我只是收到消息早點在這裡設包廂讓你們看罷了～」
正當我們商量著合力打破結界時，一陣藍色的閃光閃過－－黑米發出慘叫－－結界消失了。原來是偽團長用冷凍觸手把黑米牢牢綁住，干擾黑米的精神使結界消失！
「你！！」黑米又驚又怒，可以看樣子並不知道偽團長的來歷。
偽團長要綁住黑米顯然也很費力，他冒著冷汗向我們道：「你……你們快點走……我師父……在古堡前等你……你們……」
我怔怔地看著他，竟然有點後悔剛才打傷了他。
學姊拉著我的手對我叫道：「快走啊！！」
我不顧一切地往前跑。然後我的身後出現了一陣白光，我不禁流下淚來……希望他沒有事。
古堡已經燃起了熊熊大火，一般人根本難以靠近，但同時也形成了一道屏障令機城那邊的人不能過來。前方有兩隊人對峙著，其中一隊人馬有許多熟悉的臉孔，有yoki, darri和蘋果，還有波頓.安娜！一個個謎團從我心中浮現，現在的情況卻不容我去想。
另一隊人馬中的惟一女子轉身走過來，莫名其妙地向我們彎腰九十度，然後甜甜的笑著道：「歡迎大家來到我們的最終奏鳴曲表演啊～我是Friday中的十一號Dancer～各位要不要我帶路～？」
只見眼前的女子把長長的紫髮紮成雙馬尾，緊身的牛仔褲和醒目的紅色皮帶，足以教人狂噴鼻血。而她，正在饒有趣味地看著我們。而我身後的學姊卻渾身一震！
……！？
Saturday, 17 July 2010
A draft/list of next year's selection test
Just a reminder for me, too. This test is FOR F1,2 NEWBIES.
Time allowed : 1.5 hr
SECTION A (easier) 1@
1)Compare the size of -1.5, -5/6, 1/6, 3.
2)Solve the equation 0=6x-(3x+7)/2. Hence solve (9x-7)^2=0.
3)Evaluate 2007-2004+2001-1998...-4+1.
4)Evalaute 0.9+0.99+0.999+...
5)Factorize 7007.
Geometry
1)Given a rectangle with width 5 and length 7, find the length of its diagonals.
2) <- too lazy to construct geom. quiestions...
Combinatorics
1)In how many ways we can reearange the digits 0,3,5,7 so that the 4-digits number is even?
2)In how many ways we can paint a cube in 4 colours so that
i)opposite faces have the same colour; and
ii)adjacent faces have different colours?
Number Theory
1)Find the smallest multiple of 45 that it contains the digits 1~9.
Section B (medium diff)
Algebra
1)Compare the size of 2^7^2, (2^7)^2, 7^2^2, (7^2)^2, note that a^b^c = a^(b^c).
2)Evaluate (2010^4+2009^4+1)/(2010^2+2009^2+1).
3)Solve the equation 2x^2-x+3=0, hence solve 2x^4-x^3+1-x+2=0.
4)Express (a^3+b^3+c^3-3abc)/(a+b+c) in terms of x=(a-b) and y=(b-c).
5)Factorize 777777.
Geometry
1)Find the minimum difference between a square and a rhombus with side length a.
2)Which of the following parametic curve is odd?
i)x=t^2, y=t
ii)x=0.5(1-cos 2t), y=sin t
iii)x=log t^2, y=log t
iv)x=t^2-2t+1, y=t-1
Combinatorics
1)Given a 4*4 grid table, and you have to colour four of the 16 grids. If there's no three coloured grids in a row (ehtierh horizontal, vertical or diagonal), how many possible ways you can colour the grids?
2)Given three colours, say red, green and blue. How many ways you can colour the edges of a regular tetrahedron? Note that if the colour patterns are the same after spinning, then it only counts as one way.
Number Theory
1)Solve the equation 201{x}+209[x]=2010.
(Better? orz
Time allowed : 1.5 hr
SECTION A (easier) 1@
1)Compare the size of -1.5, -5/6, 1/6, 3.
2)Solve the equation 0=6x-(3x+7)/2. Hence solve (9x-7)^2=0.
3)Evaluate 2007-2004+2001-1998...-4+1.
4)Evalaute 0.9+0.99+0.999+...
5)Factorize 7007.
Geometry
1)Given a rectangle with width 5 and length 7, find the length of its diagonals.
2) <- too lazy to construct geom. quiestions...
Combinatorics
1)In how many ways we can reearange the digits 0,3,5,7 so that the 4-digits number is even?
2)In how many ways we can paint a cube in 4 colours so that
i)opposite faces have the same colour; and
ii)adjacent faces have different colours?
Number Theory
1)Find the smallest multiple of 45 that it contains the digits 1~9.
Section B (medium diff)
Algebra
1)Compare the size of 2^7^2, (2^7)^2, 7^2^2, (7^2)^2, note that a^b^c = a^(b^c).
2)Evaluate (2010^4+2009^4+1)/(2010^2+2009^2+1).
3)Solve the equation 2x^2-x+3=0, hence solve 2x^4-x^3+1-x+2=0.
4)Express (a^3+b^3+c^3-3abc)/(a+b+c) in terms of x=(a-b) and y=(b-c).
5)Factorize 777777.
Geometry
1)Find the minimum difference between a square and a rhombus with side length a.
2)Which of the following parametic curve is odd?
i)x=t^2, y=t
ii)x=0.5(1-cos 2t), y=sin t
iii)x=log t^2, y=log t
iv)x=t^2-2t+1, y=t-1
Combinatorics
1)Given a 4*4 grid table, and you have to colour four of the 16 grids. If there's no three coloured grids in a row (ehtierh horizontal, vertical or diagonal), how many possible ways you can colour the grids?
2)Given three colours, say red, green and blue. How many ways you can colour the edges of a regular tetrahedron? Note that if the colour patterns are the same after spinning, then it only counts as one way.
Number Theory
1)Solve the equation 201{x}+209[x]=2010.
(Better? orz
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