Blackberry
Pink Shirt Guy!!
Last evening, I was a speaker at an event – I know, I can fool some people some time π . In any case, I reached there a little early to avoid traffic and settled down at a nearby bar with a glass of wine to work the pitch out in my mind.
This was a bar where the servers did not wear name tags. Which was a bummer since I like to address a person by his or her name to say thanks when leaving.
So, to be smart, I tried to quickly glance at the receipt to see the name of this elderly lady who was serving me. It was Anne. But I was struck by what name she had given me without asking my name π
I did get her to take a picture of me – so I could put this post together !!
So after all the Starbucks names, I have a new name – The Pink Shirt Guy!!
Puzzle time
Returning home from New York. Ergo puzzle time. Today’s is a simple yet challenging problem.
Think of the various pairs of two numbers you can make using the digits 1,2,3,4,5,6,7,8,9 (each used only once) e.g. (2345, 16789) or (743, 821569) and so on.
Which is the pair (of two numbers) has the maximum product value (compared to other pairs)?
Pen picture of me
Teenage-speak
Last night, I volunteered to take my teenager daughter to the football game in her old high school. On the way there, I made an attempt to see if I could wean her away from the constant earbuds-in-her-ears mode and have an actual conversation with her.
First I got the car radio on her favorite channel and then started talking about shoes, hairstyles, her girlfriends etc. Things picked up surprisingly well. They were going well enough that at one point of time I decided to start teasing her about boys.
So I went “how about
She: “Yeah, what about him”?
Me: “I thought you thought he looked cute”
She: “He did”
Me: “And….. What happened?”
She: “Puberty happened. That messed up everything”
Me: AWKWARD SILENCE for a long time.
She went back to her earbuds-in-her-ears π π
Sometimes, I think she does this purposely to shut me up. If that is true, she is spending waaaay too much time with her mother π π
Chessboard puzzle
Send a personal message on FB- not comments if you are sending an answer. All smart Alec comments can come in the comments section though π
Imagine a chessboard – with your usual 8 by 8 = 64 squares. Say the squares are one inch by one inch each. Now imagine rectangular blocks that are one inch by two inches each. So, any rectangular block can cover 2 adjacent squares on the chessboard.
You have to fill up the chessboard with the rectangular blocks without any rectangle spilling outside the board. They are allowed to overlap on each other though.
What is the minimum number of rectangular blocks required to fill up the whole chessboard? That is 32 of course.
Okay, now imagine that I tore off one of the corner squares on that chessboard. And I went ahead and tore off the corner square that is diagonally on the other end of the board. So, now I have a chessboard with two farthest corner squares missing.
Now, tell me how many minimum rectangular blocks are required to cover the whole board (that has only 62 squares now). You are allowed to overlap but cannot spill outside the board.
Even trickier – what is the minimum number of blocks required if you CANNOT overlap or spill outside either?
Puzzle – GPS
Headed to Raleigh. My flight back is tomorrow at a very early hour. So, I am going to send the puzzle today…
Remember the rules – message me on Facebook with your answer. Do not write on the comments section so as to give others a chance to solve it without peeking into possibly right answers.
This happened to me on Tuesday night. I was coming back from a customer dinner at night headed home. I never use the car GPS since I know I know my way around in Atlanta. However, midway thru my drive back, I noticed something interesting on the GPS.
The display on “Distance left to Destination” would count down as you would expect every mile but ever so often, it would jump up to a higher number. So it would read 16… then go down to 15 … then go down to 14 … and then jump to 20!!! It would again start counting down for a few miles and then jump up again!!!
Can you explain what was happening?
Here is a hint: Every time it would jump back up to a higher number, it would jump to a number higher than the previous high number.



