Help the builders determine the longest piece of lumber that can be carried around a turn (construction site) ➤ Builders are carrying materials to their construction site. To reach the site, they need to go through a 10 feet wide alley that narrows down to 8 feet wide after a right-angled turn. What is the longest piece of lumber that can be carried around the turn in the alleyway?

Help the builders determine the longest piece of lumber that can be carried around a turn (construction site) ➤ Builders are carrying materials to their construction site. To reach the site, they need to go through a 10 feet wide alley that narrows down to 8 feet wide after a right-angled turn. What is the longest piece of lumber that can be carried around the turn in the alleyway?

C++ for Engineers and Scientists

4th Edition

ISBN:9781133187844

Author:Bronson, Gary J.

Publisher:Bronson, Gary J.

Chapter1: Fundamentals Of C++ Programming

Section1.1: Preliminary One: Unit Analysis

Problem 9E: (Oceanography) The pressure, P, exerted on an underwater object can be determined by this formula:...

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The king and the Chees board. A king is so impressed by one of his courtiers thet he offers to give him whatever he desires. The wily courtier replies that all he wants are some grains, as many as could be placed on each square of a chess board. Specially, grains are to be placed on each square of a chess board, as follows. One grain is to be placed in the first square,two in the second square , four in the third square and so on. (We'll assume the squares are big enough to accommodate the increasing numbers of grains they're each expected to hold). Assuming anNxN chess board, WAP in java that displays the exacy number of grains required to cover an NxN board. Input: integer N , Output:integer P (number of grains)
The king and the Chees board. A king is so impressed by one of his courtiers thet he offers to give him whatever he desires. The wily courtier replies that all he wants are some grains, as many as could be placed on each square of a chess board. Specially, grains are to be placed on each square of a chess board, as follows. One grain is to be placed in the first square,two in the second square , four in the third square and so on. (We'll assume the squares are big enough to accommodate the increasing numbers of grains they're each expected to hold). Assuming anNxN chess board, WAP that displays the exacy number of grains required to cover an NxN board. Input: integer N , Output:integer P (number of grains)
Correct answer will be upvoted else Multiple Downvoted. Computer science. Originally the cooler contained exactly k liters of water. John concluded that the amount of water should always be at least l liters of water yet close to r liters. John will stay at the workplace for exactly t days. He realizes that each day exactly x liters of water will be utilized by his colleagues. At the start of each day he can add exactly y liters of water to the cooler, however at any point in time the amount of water in the cooler should be in the range [l,r]. Presently John wants to see if he will actually want to maintain the water level at the necessary level for t days. Assist him with answering this inquiry! Input The principal line of the input contains six integers k, l, r, t, x and y (1≤l≤k≤r≤1018;1≤t≤1018;1≤x≤106;1≤y≤1018) — initial water level, the necessary range, the number of days, daily water usage and the exact amount of water that can be added, individually. Output Print…
3. Your college quadrangle is 85 meters long and 66 meters wide. When you are late for class, you can walk (well, run) at 7 miles per hour. You are at one corner of the quad, and your class is at the directly opposite corner. How much time can you save by cutting across the quad rather than walking around the edge? 5. A 1-kilogram mass has just been dropped from the roof of a building. I need to catch it after it has fallen exactly 100 meters. If I weigh 80 kilograms and start running at 7 meters per second as soon as the object is released, how far away can I stand and still catch the object?
a. There are ten Egyptian stone statutes standing in a row in an art gallery hall. A new curator wants to move them so that the statues are ordered by their height. How should this be done to minimize the total distance that the statues are moved?
PERFECT CUBES AND SQUARES PROBLEMSThe product of some integer with itself is called a perfect square. A perfect cube isthe result of multiplying an integer three times by itself. Assume that a perfectcube greater than 2000 is considered a large perfect cube, the ones between 500and 2000 (inclusive) are medium perfect cubes and the ones below 500 are smallprefect cubes. A perfect cube is associated with a perfect square if the sameinteger is either cubed or squared i.e. the perfect square 4 (2x2) is associated withthe perfect cube 8 (2x2x2)Write a program which:1. Asks the user to enter a perfect square.2. Finds the associate perfect cube.3. Determines whether the found perfect cube is small, medium or large.4. Informs the user if the input is not a perfect square.5. Ask the user is they would like to continue or not. Use a while loop to dothis.For example,Example 1:Enter perfect square: 36216 is a small perfect cubeContinue (Y/N): YEnter perfect square: 4008000 is a large perfect…
13.sol Matlab The electrical circuit shown consists of resistors and voltage sources. Determine the current in each resistor, using the mesh current method that is based on Kirchhoff's second voltage law. V =38 V, V = 20V, V, = 24V R, =15Ω R, = 182 R, = 10Ω R, =9Ω R, = 5Ω R, = 14Ω R, = 82 R, = 132
Four individuals wish to traverse an unstable bridge; they all start on the same side. You have 17 minutes to get everyone to the opposite side. Night has fallen, and they have only one torch. Two individuals may cross the bridge at once at most. Any crossing party, whether one or two individuals, must carry a torch. The torch must be carried back and forth; it cannot, for instance, be hurled. Person 1 crosses the bridge in one minute, person 2 in two minutes, person 3 in five minutes, and person 4 in ten minutes. A dyad must trek together at the slower individual's cadence. Create the algorithm specification that solves the problem.
3. A technician takes X hours to visit the stores in a couple of streets in one shift, and when he finishes his tour, another technician revisits the same stores again, needing other X hours to finish the second shift, and so on. For example, if the first technician started his shift at 1:00pm, he finishes it at 7:00pm and the second technician starts his shift at 7:00pm and finishes it at 1:00am, and so on. The supervisors used to make a quick meeting with all technicians twice a day at 1:00 am and 1:00 pm, so they need to finish their tours exactly 1:00. Identify the mathematical notation for the number of shifts should be made by the technicians in order to achieve this, write the name of this mathematical value, and find it for two tours, one with X=7 and another with X = 11 .
Correct answer will be upvoted else Multiple Downvoted. Computer science. Gildong has a square board comprising of n lines and n sections of square cells, each comprising of a solitary digit (from 0 to 9). The cell at the j-th section of the I-th line can be addressed as (i,j), and the length of the side of every cell is 1. Gildong prefers enormous things, so for every digit d, he needs to find a triangle with the end goal that: Every vertex of the triangle is in the focal point of a cell. The digit of each vertex of the triangle is d. Somewhere around one side of the triangle is corresponding to one of the sides of the board. You might expect that a side of length 0 is corresponding to the two sides of the board. The space of the triangle is boosted. Obviously, he can't simply be content with tracking down these triangles with no guarantees. Along these lines, for every digit d, he will change the digit of precisely one cell of the board to d, then, at that point, track…
2. In Africa there is a very special species of bee. Every year, the female bees of such species give birth to one male bee, while the male bees give birth to one male bee and one female bee, and then they die! Now scientists have accidentally found one “magical female bee” of such special species to the effect that she is immortal, but still able to give birth once a year as all the other female bees. The scientists would like to know how many bees there will be after N years. Please write a program that helps them find the number of male bees and the total number of all bees after N years. Input Each line of input contains an integer N (≥ 0). Input ends with a case where N = −1. (This case should NOT be processed.) Output Each line of output should have two numbers, the first one being the number of male bees after N years, and the second one being the total number of bees after N years. (The two numbers will not exceed 232.) Sample Input 1 3 -1 Sample Output 1 2 4 7
C++ : solve the following question in the picture.