A train is travelling at th espeed of 96 km/h.
It takes 3 seconds to enter a tunnel and 30 seconds more to pass through it completely.
What is the length of the train and the tunnel?
At a dinner party every two guests used a dish of rice between them.
Every three gusts used a dish of dhal between and every four used a dish of meat between them.
There were altogether 65 dishes.
How many guests were present?
Can you find a number, which added to itself, one or several times will give a total having the same digits as that number but differently arranged and after the addition will give a total of all nines?
Can you find two whole numbers, such that the difference of their squares
is a cube and the difference of their cubes is a square? What is the answer in
the smallest possible numbers?
Can you arrange the following figures in two groups of four figures each so
that each group shall add to the same sum?
1 2 3 4 5 7 8 9
If you were allowed to reverse the 9 so as to change it into the missing 6 it
would be very easy. For example, 1,2,7,8 and 3, 4,5,6 add up to 18 in both
cases. But you are not allowed to make any such reversal.
A man started business with a capital of 2,000 rupies and increased his
wealth by 50 % every three years. How much did he possess at the expiration
of eighteen years?
Find two whole numbers with the smallest possible difference between
them which, when multiplied together, will produce 1234567890.
A train is travelling at th espeed of 96 km/h.
It takes 3 seconds to enter a tunnel and 30 seconds more to pass through it completely.
What is the length of the train and the tunnel?
At a dinner party every two guests used a dish of rice between them.
Every three gusts used a dish of dhal between and every four used a dish of meat between them.
There were altogether 65 dishes.
How many guests were present?
Can you find a number, which added to itself, one or several times will give a total having the same digits as that number but differently arranged and after the addition will give a total of all nines?
Can you find two whole numbers, such that the difference of their squares
is a cube and the difference of their cubes is a square? What is the answer in
the smallest possible numbers?
Can you arrange the following figures in two groups of four figures each so
that each group shall add to the same sum?
1 2 3 4 5 7 8 9
If you were allowed to reverse the 9 so as to change it into the missing 6 it
would be very easy. For example, 1,2,7,8 and 3, 4,5,6 add up to 18 in both
cases. But you are not allowed to make any such reversal.
A man started business with a capital of 2,000 rupies and increased his
wealth by 50 % every three years. How much did he possess at the expiration
of eighteen years?
Find two whole numbers with the smallest possible difference between
them which, when multiplied together, will produce 1234567890.
A train is travelling at th espeed of 96 km/h.
It takes 3 seconds to enter a tunnel and 30 seconds more to pass through it completely.
What is the length of the train and the tunnel?
At a dinner party every two guests used a dish of rice between them.
Every three gusts used a dish of dhal between and every four used a dish of meat between them.
There were altogether 65 dishes.
How many guests were present?
Can you find a number, which added to itself, one or several times will give a total having the same digits as that number but differently arranged and after the addition will give a total of all nines?
Can you find two whole numbers, such that the difference of their squares
is a cube and the difference of their cubes is a square? What is the answer in
the smallest possible numbers?
Can you arrange the following figures in two groups of four figures each so
that each group shall add to the same sum?
1 2 3 4 5 7 8 9
If you were allowed to reverse the 9 so as to change it into the missing 6 it
would be very easy. For example, 1,2,7,8 and 3, 4,5,6 add up to 18 in both
cases. But you are not allowed to make any such reversal.
A man started business with a capital of 2,000 rupies and increased his
wealth by 50 % every three years. How much did he possess at the expiration
of eighteen years?
Find two whole numbers with the smallest possible difference between
them which, when multiplied together, will produce 1234567890.
