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Maths Help
25 Answers
Can anyone help me with the following please:
The sum of the digits of the square of 49 (2401) is the square root of 49.
It is the first number to have this property ignoring one.
Can anyone tell me what the 2nd, 3rd and 4th numbers are that also have this property?
The sum of the digits of the square of 49 (2401) is the square root of 49.
It is the first number to have this property ignoring one.
Can anyone tell me what the 2nd, 3rd and 4th numbers are that also have this property?
Answers
784 * 784 = 614656 Sum of digits = 28 Square root of 784 = 28 Therefore your answer = 484, 625 and 784
10:55 Sat 23rd Oct 2021
Bobb; you'd think MS could come up with a simple DIGITSUM() rather than the way you did it.
I had to use Mid to put digits in a row across columns, then use VALUE to sum the digits etc. A touch of conditional formatting brought up the answers in pale green.
I started with numbers 1,2,3.....in colA, their squares in colB.
Quite fun fiddling with Excel again.
Thanks for your posts.
pinkee; do you know Excel?
I had to use Mid to put digits in a row across columns, then use VALUE to sum the digits etc. A touch of conditional formatting brought up the answers in pale green.
I started with numbers 1,2,3.....in colA, their squares in colB.
Quite fun fiddling with Excel again.
Thanks for your posts.
pinkee; do you know Excel?
A good few year ago, I designed a control sheet that took the contents from various cells and combined them in another cell (A).
I had a function that was based on the contents of A but it wasn't recognising them.
After much searching on the Internet, I found out I had to multiple the contents of A by zero and then it was fine.
Now, how on earth would someone be expected to know that?
I had a function that was based on the contents of A but it wasn't recognising them.
After much searching on the Internet, I found out I had to multiple the contents of A by zero and then it was fine.
Now, how on earth would someone be expected to know that?