on ‎2008 Jun 17 1:06 PM
Hi All,
Hope every one finds chill...recently i come across some beautful subject..which i love most i.e. mathematics....
i love to share one simple trick ..hope if u also have pls welcome..
if we want to multiply any 2 identical number of 2 digits
just like ex: 25 * 25 --> juts first mulitply
5 * 5 = 25..
not 2 next is 3 replace first number by2 * second number 2 =
3 * 2 = 6.
add them now 625 is the answer
another
15 * 15 = (2 * 5) (5 * 5) = 225
i am just writing here so that it could me use for some one also!!
and if u have one pls share like this tricks
regards
sas
Request clarification before answering.
Here's another method for multiplying numbers
Normally when askeds to solve a multiplication of two 2-digit numbers you solve it like this:
e.g.
23
96*
first you add 6 * 3 + 6*20
and then add 90 * 3 + 90*20
which is
138
2070+
= 2208
Here's a different method with which you can solve this easily from the top of your head.
23
96*
a. 3 * 6 = 18 write down 8 remember the 1
8
b. 2 * 6 (12) add that to 9 * 3 (27) and add the 1 = 40 write down 0 remember the 4
08
c. now 2 * 9 = 18 + 4 = 22
2208
You can also do this with multiplications like
ABC
DEF*
But then you have to do CF, BF+ EC, AFD*CBE, AE+DB and finally AD
e.g.
456
789*
a. 6*9 =54
4
b. 59+86+5=98
84
c. 49+765*89= 127
784
d.48+75+12= 79
9784
e. 4*7+7= 35
359784
Now why didn't they tought me that at school.
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Actually, it's a long known fact for the square of 2-digit numbers ending with 5:
Number: X5
Square = X(X+1)100 + 25
Examples:
35^2 = 3(3+1)100 + 25 = 1200+25 = 1225
75^2 = 7(7+1)100 + 25 = 5600+25 = 5625
etc.
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For really inane posts, I propose the General Discussion area of SAPFans.
Now, back to the subject in hand. A few things.
It takes just 23 random people for the odds of two sharing the same birthday to be 0.5. And if you have just 40 people those odds rise to 0.9.
Take 85 people from uk. 5000 primary schools in total. 0.5 chance that 2 of the 85 went to same primary school.
e raised to power of pi times i, plus 1 equals 0.
Apparently, there's an axiom you can add to ZF set theory called the Axiom of Choice. ZF theory is fundamental to nearly all mathematics. With the Axiom of Choice, you get ZFC set theory. The axiom of choice says that if you have a set A, which is a set of sets, then you can construct another set B, who's members comprise of one member of each of the sets within A.
This doesn't seem unreasonable.
However, it leads to, for example, a proof that there exists a series of translations and rotations that will transform five suitably defined sections of a unit sphere, into two unit spheres. i.e. from one sphere, just doing translations and rotations, you get two.
matt
Hi.
If you need to impress someone with your mathematical skills (maybe he/she isn't impressed by SDN points) use the following: multiply two nine-digit numbers without writing down any subresults. If you are not willing to train very long for that you just have to manage to specify one of the numbers. Chose 142857143. For most people this number looks quite random but it is very easy to multiply it with any other nine-digit number. If you already know this don't post it at once. Let the others try to find out the trick...
/Jan
>
> Trying to apply the new rules of engagement and moderate the thread?
>
> Just relax, dear!
Sorry, I don't understand you here... Haven't seen any moderation in this thread and neither 'wonderful' nor 'mathematics' is a word in the subject that would make me close a thread. In fact I like that kind of discussions.
/Jan
If you divide the number of threads in coffee corner by the time elapsed since the foundation of SDN, you get the ration of human mind's decay.
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