The base case work now for inductive stuff. But we have 330 money one minus one, which is here. There is your a disc low that just zero steps and with it works from the formal. We have a beast Keith Little Cues based case of zero dicks. We'll be in this case is going to read the my one. The first thing we ever you let our hypothesis even he cool. I gave you similar to your proof of showing the to to the D minus one for a regular game.
But now what we have to do is prove that this formula actually works for all number of this. Number three recent number of disks minus one on in the regular game. It's just a sub d people here Three ways. And for this, no, me 26 means I should be que three a notice. Both added restriction be true and every three that would be eight moves. You wonder it's gonna be two moves can you have to use to you and a regular game will be one room. Okay, so, you know, for zero distance is zero. Next, we're asked, you solve the secure insulation to find a formula that Annenberg moves inquiry to solve the puzzle. That's the number of moves required to solve this.
#SOLVE THE FORMULA OF HANOI TOWERS PLUS#
Put them on top of the the largest, and that requires and he moves again to had we have three sub d plus two. Could it be that one? We're gonna again moving back to victory speaking. That's plus one move again and at last, we're just gonna move the deed at one. And finally you move the largest peg that was in effect here you pay three. So then you then take these guys back to page one, and that takes some D moves again. And now you have community be deed is from Peck Tree back to page one so that you can move the large disk on peg to victory. And I know you have to move the bottom peg the bottom, uh, disk all its peg one to take you. Always peg three in order to do it in a number of steps to do a B. Who? You keep the bottom pay there and moved the other disks to take three D movies. Did you hear of this? And for D plus one first you have to solve Adidas, and then you have to move the lost one. We were given a modified our annoyed problem where the every but solving very beatus second thing you ask deploying their current relations for the number of moves required to solve for being with the restriction that you must use magnetic you.
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