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What's cow bull?
Its a game of guessing the number I have thought!
A four digit number starting with first digit 1 to 9, without repitition of digits.
Cow Bull 1.
I think of a four digit number. You have to guess what it is.
For example, I have thought of the number 9712 (remember, I always thinks of four digit numbers without repitition of digits and the first is always non-zero).
Your guess:- 3410 :- My reply would be 1 bull. Because 1 figures in your guess and my number, and in the same place (tenths place).
Your guess:- 3140 :- My reply would be 1 cow. Because the number 1 figures in both the number I thought and the one you guessed but its not in the same place!
Your guess:- 9087:- My reply would be 1 Bull and 1 Cow, because the number I thought of was 9712, 9 figures in both the numbers in the same place and 7 figures in both the numbers, but in different places.
Your guess:- 3456:- My reply would be Nil as there are no cows or bulls.
The idea is to guess the number with the previous results.
So, here goes................... ![]()
COW BULL # 1
Start guessing!
The first to tell the number is the winner!

Mathsy, if you didn't know this earlier, Chennai is between the Equator and the Tropic of Cancer, and the people here are far more comfortable with Summer than winter! Many have respiratory syndromes and the winter is not too conducive. Again, if you didn't know that before, Chennai is one of the hottest cities in the world! A bonus is the fact that it is one of the cheapest metropoloitans with population of 5 million plus in the world!
Viny did say we could use whatever math[s] possible.
Okay, what about 4->6->8->9? This is geater than Graham's Number! ![]()
(-> is chained arrow notation of John Conway)
What do you call a 200 years old buffalo?
a bison-tenary
What does Mozart do now that he is dead?
He de-composes.
TEACHER: Cindy, why are you doing your maths sums on the floor?
CINDY: You told me to do it without using tables!
Son : Daddy, have you ever been to Egypt?
Father : No. Why do you ask that?
Son : Well, where did you get THIS mummy then?
its winter in chennai....its raining cats and dogs...yesterday we had 25 cm of rain...and temp is between 20 and 25 degrees Centigrade....very very cold......
I am very comfortable at 40 degrees Centigrade !
And one of the shortest pangrams?
'Pack my box with five dozen liquor jugs'.
Yes, the shortest......
and do you know the worst tongue twister in English language?
'The sixth sick Sheik's sixt sheep's sick.'
I ain't sure 'bout that!
Problem # k + 53
Prove that the sum of a side of an n x n magic square (a magic square containing numbers 1 to n²) is (n³+n)/2.
I think 4^^^6^^^8^^^9 is a much bigger number. You can use any number of '^' and keep increasing the number. There's no end to it.
If you are interested in knowing what x^^^y or x^^^^y is, go to this page.
Mathsyperson is correct! The question was the leopard eats the same number of rabbits in all the four rooms. I had been given five minutes to answer this question in a science exhibition at my niece's school. I was told by a twelve year old student that I would get a big prize if I answered it within five minutes! I did and the reward I got was Rs.10 (INR10 ~USD0.20)! I returned the reward for someone after me who may answer the puzzle!
Correct!
Problem # k + 52
Thereare a number of rabbits in a room. A leopard enters the room and eats a certain number of rabbits. The remaining rabbits run towards the next room. As they move from the first room to the second, the number of rabbits doubles. The leopard then enters the second room and eats the same number of rabbits as it did in the first room. The remaining rabbits run towards the third room. As they land in the third room, the number of rabbits multiplies by 3. Then the leopard comes and eats the same number of rabbits as it did in the first and the second. The remaining rabbits run to the fourth room and as they go from the third to the fourth room, the numbers or rabbits multiplies by 4. When the leopard comes to the fourth room, and eats the same number of rabbits as it did in the first, second and the third, there are no rabbits left.
How many rabbits were there in the first room before the leopard went and how many did the leopard eat in each room?
Mathsyperson's solution to problem # k + 50 is correct. Wanna be math wiz, thanks for your post.
Problem # k + 51
What would be the coefficient of the middle term of (a+b)^10?
Problem # k + 50
If a chord of length 16 cm is at a distance 6cm from the centre, what would be the distance of a chord of length 12 cm from the centre in the same circle?
You are right! Well done!
However, instead of finding a common denominator, a much simpler method exists.
If you have to tell which of the fractions a/b or c/d is greater,
multiply a and d, and b and c. ad represents the first fraction, bc the second.
If ad>bc, the first fraction is higher. If ad<bc, the second fraction is higher.
When comparing three or more fractions, rule out the options by choosing the higher or lower of the two, whichever is required.
For example,
to tell which of 3/7, 4/11, 5/13 is highest,
first compare 3/7 and 4/11. 33 represents the first fraction and 28 the second. Now, compare the first and the third. 39 represents the first fraction and 35 the third. Therefore, 3/7 is the highest of the three. Simple, isn't it? ![]()
Problem # k + 49
Without division, tell me which of the following fractions has the highest value?
a) 13/8
b) 1 5/9
c) 23/14
d) 39/22
A lemniscate is a curve with the cartesian equation
(x² + y²)² = a² (x² - y²)
It is like this :- ∞
The polar equation is
r²=a²Cos2θ
Me neither. So... Thanksgiving is always on 24 November?
(1) The fourth Thursday of November, observed as a legal holiday in the United States to commemorate the feast held at Plymouth in 1621 by the Pilgrim colonists and members of the Wampanoag people and marked by the giving of thanks to God for harvest and health.
(2)The second Monday of October, celebrated in Canada by the giving of thanks to God for harvest and health.
This should be of some help.
but my teacher is making me goi on this website
Thanks to the teacher!

Welcome, kcleigh2!
A = 88L² /7
When L=12.5 cm,
A= (88*12.5*12.5)/7 = 1964.28571 cm² rounded off to
A=1964 cm²
Both the equations are the same!
a) When N=27, R=96/12 = 8.
b) When R=42, N= 8*42/3 - 5 = 112-5 = 107.
c) When N=0, R= 15/8