10 Can you solve this maze? * While designing a maze can be a rewarding human task, computer scientists and mathematicians have a love of maze-generating algorithms. The algorithms tend to fall into two principal types: ones which start with a single, bounded space and then sub-divide it with walls (and doors) to produce ever smaller sub-spaces; and others which start with a world full of disconnected rooms and then demolish walls to create paths/routes between them. There are techniques for escaping from mazes, but first you need to be sure what kind of maze it is. Most methods work for "simple" mazes, that is, ones with no sneaky short-cuts via bridges or "passage loops" - circular paths that lead back to where they started. So, assuming it is a simple maze, the method that many people know is "wall-following". Essentially, you place one hand on a wall of the maze (it doesn't matter which hand as long as you are consistent) and then keep walking, maintaining contact between your hand and the wall. Eventually, you will get out. This is because if you imagine picking up the wall of a maze and stretching its perimeter to remove any corners, you will eventually form something circle-like, part of which must form part of the maze's outer boundary. This method of escape may not work, however, if the start or finish locations are in the maze's centre. Please take a screen shot of this and try to solve it. You can upload your solution, which can be an image, document above. -b b Natalie is busy establishing both divisions of her business (cookie classes and mixer sales) and completing her business degree. Her goals for the next 11 months are to sell one mixer per month and to give two to three classes per week. The cost of the fine European mixers is expected to increase. Natalie has just negotiated new terms with Kzinski that include shipping costs in the negotiated purchase price (mixers will be shipped FOB destination). Assume that Natalie has decided to use a periodic inventory system and now must choose a cost flow assumption for her mixer inventory. Inventory as on January 31, 2020 represents three deluxe mixer purchased at a unit cost of $595. The following transactions occur in February to May 2020. Feb. 2 Natalie buys two deluxe mixers on account from Kzinski Supply Co. for $1,200 ($600 each), FOB destination, terms n/30. 16 She sells one deluxe mixer for $1,150 cash. 25 She pays the amount owed to Kzinski. Mar. 2 She buys one deluxe mixer on account from Kzinski Supply Co. for $618, FOB destination, terms n/30. 30 Natalie sells two deluxe mixers for a total of $2,300 cash. 31 She pays the amount owed to Kzinski. Apr. 1 She buys two deluxe mixers on account from Kzinski Supply Co. for $1,224 ($612 each), FOB destination, terms n/30. 13 She sells three deluxe mixers for a total of $3,450 cash. 30 Natalle pays the amounts owed to Kzinski. May 4 She buys three deluxe mixers on account from Kzinski Supply Co. for $1,875 ($625 each), FOB destination, terms n/30. 27 She sells one deluxe mixer for $1,150 cash. ay 10 Can you solve this maze? * While designing a maze can be a rewarding human task, computer scientists and mathematicians have a love of maze-generating algorithms. The algorithms tend to fall into two principal types: ones which start with a single, bounded space and then sub-divide it with walls (and doors) to produce ever smaller sub-spaces; and others which start with a world full of disconnected rooms and then demolish walls to create paths/routes between them. There are techniques for escaping from mazes, but first you need to be sure what kind of maze it is. Most methods work for "simple" mazes, that is, ones with no sneaky short-cuts via bridges or "passage loops" - circular paths that lead back to where they started. So, assuming it is a simple maze, the method that many people know is "wall-following". Essentially, you place one hand on a wall of the maze (it doesn't matter which hand as long as you are consistent) and then keep walking, maintaining contact between your hand and the wall. Eventually, you will get out. This is because if you imagine picking up the wall of a maze and stretching its perimeter to remove any corners, you will eventually form something circle-like, part of which must form part of the maze's outer boundary. This method of escape may not work, however, if the start or finish locations are in the maze's centre. Please take a screen shot of this and try to solve it. You can upload your solution, which can be an image, document above. -b b Natalie is busy establishing both divisions of her business (cookie classes and mixer sales) and completing her business degree. Her goals for the next 11 months are to sell one mixer per month and to give two to three classes per week. The cost of the fine European mixers is expected to increase. Natalie has just negotiated new terms with Kzinski that include shipping costs in the negotiated purchase price (mixers will be shipped FOB destination). Assume that Natalie has decided to use a periodic inventory system and now must choose a cost flow assumption for her mixer inventory. Inventory as on January 31, 2020 represents three deluxe mixer purchased at a unit cost of $595. The following transactions occur in February to May 2020. Feb. 2 Natalie buys two deluxe mixers on account from Kzinski Supply Co. for $1,200 ($600 each), FOB destination, terms n/30. 16 She sells one deluxe mixer for $1,150 cash. 25 She pays the amount owed to Kzinski. Mar. 2 She buys one deluxe mixer on account from Kzinski Supply Co. for $618, FOB destination, terms n/30. 30 Natalie sells two deluxe mixers for a total of $2,300 cash. 31 She pays the amount owed to Kzinski. Apr. 1 She buys two deluxe mixers on account from Kzinski Supply Co. for $1,224 ($612 each), FOB destination, terms n/30. 13 She sells three deluxe mixers for a total of $3,450 cash. 30 Natalle pays the amounts owed to Kzinski. May 4 She buys three deluxe mixers on account from Kzinski Supply Co. for $1,875 ($625 each), FOB destination, terms n/30. 27 She sells one deluxe mixer for $1,150 cash. ay