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TeKa - TeKi MaTheMaTiCs

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Post time 19-4-2007 03:32 PM | Show all posts |Read mode
pnh dgr x teka teki ni...ade member soal td

ahmad seorang yang miskin.. die xde duit..die nak beli baju.. tapi bajutu harga RM50.. Die pinajam dengan A RM25 dan B RM25 jadi la RM50..so,die pegi la nak beli baju tu.. masa die pegi,die tengok baju tuSALE. baju tu sekarang berharga RM45.. die bayar then die dapat bakiRM5.. die bg kawan A RM1 dan B RM1.. jadi,baki die tinggal RM3.. diehutang kawan die A RM24 dan B RM24.. so,die hutang RM48.. die ada RM3sekarang.. RM48+RM3=RM51 :-kenapa boleh ada RM51,sedangkan die pinjamRM50??

huhu...ade sape tau jwpn nye x? huhu, confusing :hmm: :gila:
korg kt thread ni mesti terrer bab2 cegini kn ....so, ble tlg aku

[ Last edited by  guynextdoor at 22-5-2007 07:37 PM ]
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Post time 19-4-2007 04:13 PM | Show all posts
huhu.. boleh bukak skim investment internet nie... mesti ramai confuse...
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Post time 19-4-2007 06:04 PM | Show all posts

Reply #1 babyorange's post

Dia sebenarnya masih berhutang RM 48 ringgit dengan kawan2 dia....sebab:
1.RM 45 dah dibayar untuk baju
2.Kemudian,dia dapat baki RM 5
3.Dia bayar DARI,diulangi...DARI RM 5 itu, RM 2 kepada kawannya,
4.Maka dia ada baki RM 3 lagi.
5.Harga baju(RM 45) + duit RM 3 =RM 48...dan inilah jumlah hutang sebenar yang masih tinggal..
6.Dia masih hutang RM 48.

Jadi sebetulnya,hutang= RM 45 + RM 3=RM 48
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Post time 20-4-2007 09:43 AM | Show all posts

Reply #3 prototaip's post

yep aku sokong...dia berhutang 45 je...bukannya 50....

sbbnya daripada duit 50 tu...
dia gunakan 2 ringgit utk bayar hutang....so baki hutang 48

yg jadi masalah...sbbnya duit yg dia pinjam tu dia guna utk bayar balik hutang...kiranya...
dia tak kuar duit dia langsung....dia pulangkan aje duit kwn dia tu...
tu je
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 Author| Post time 20-4-2007 12:49 PM | Show all posts
oooo....itu mcm ka?

ok ok...aku da paham da...

maceh prototaip...maceh me_ai  
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Post time 30-4-2007 10:02 PM | Show all posts
satu teka teki yang munasabah dan baik....
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Post time 2-5-2007 04:49 PM | Show all posts
confuse sebab cara kira salah
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zed2jay This user has been deleted
Post time 11-5-2007 05:47 AM | Show all posts
wuarghh..confuse! confuse! baca jawapan lagi tambah confuse!
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Post time 18-5-2007 11:38 PM | Show all posts

Reply #8 zed2jay's post

ko nie mmg konfuis ler.....
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Post time 19-5-2007 01:15 AM | Show all posts
Dia hutang RM50 sebab nak beli baju harga RM50. Lepas tu penjual baju bagi dia RM5 lagi (dalam bentuk diskaun). So acuali, dia dapat RM55 semernya. Bila dia bayar harga baju dia ada duit lebih kat tangan RM5 dan dia bayar kawan dia A & B RM1 sorang. Jadi tinggallah RM3 kat dia...
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Post time 22-5-2007 01:05 PM | Show all posts
Haha, silap kire jer yg first2 tuh...
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Post time 22-5-2007 01:37 PM | Show all posts
Cuba tengok yg ini,

Start with the identity
Convert both sides of the equation into the vulgar fractions
Apply square roots on both sides to yield
Multiply both sides by and then to obtain
Any number's square root squared gives the original number, so
  

Wah! Biar betul!? 1 = -1??! Jadi -1 + 1 = 2 adalah betul?!

Tentulah tidak. Ade sesiapa yg bleh tunjukkan yg proof ni silap?
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Post time 22-5-2007 04:34 PM | Show all posts

Reply #12 meitantei's post

mencuba2 sahaja,

permudahkan dgn menggunakan no. complex;
nombor complex; i = sq root (-1) --------(1)

sq root (1)/ sq root (-1) = (-1) / sq root(1) ------(2)
menggunakan (1) ke dlm (2)

didapati;
sq root (1) / i = i / sq root (1) ---------(3)

jelasnya; sq root (1) = 1 ---------(4)

jadi (4)
1/i = i/1
atau; 1/i = i

maka persamaan di atas tak boleh disamakan, memandangkan 1 bahagian dr i tak mungkin sama dgn i.
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Post time 31-5-2007 07:48 PM | Show all posts
Let a and b be positive real numbers. Then

sqrt(a*b) = sqrt(a)*sqrt(b), and

sqrt(a/b) = sqrt(a)/sqrt(b).

However, if a or b is negative, then the above rules does not hold.

For example, consider the equation sqrt(1)/sqrt(-1) = sqrt(-1)/sqrt(1) in the original post. Since i^2 = -1, we have

LHS: sqrt(1)/sqrt(-1) = sqrt(1)/ i = [sqrt(1)*(-i)] / [i*(-i)] = -i.

RHS: sqrt(-1)/sqrt(1) = i.

This is true for both sqrt(1) = 1 or -1.

In conclusion, the equation highlighted above used in the proof in the original post is wrong.

[ Last edited by  reinloch at 1-6-2007 10:22 AM ]
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