Subject: MG11A Section: 1D (4-6pm) Summary Halina Mountain Resort I. Statement of the Objective The objective of the study is to gain broader views on the analysis of the subject’s (Halina Mountain Resort) vital components and areas which are directed towards the success of the company’s establishment. In this study‚ certain factors are taken into consideration to determine whether changes or improvements of policies‚ strategies and other aspects are needed to be done. Furthermore
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understand that if the work in this report is deemed not to be my own then it shall be rendered void. Signed______________________________________ INTRODUCTION As a class we were given a piece of mild steel with the following dimensions-a recorded area of 20mm squared‚ a length of 25mm and with a carbon content of 0.1%. The test was carried out in the mechanical engineering lab (T22) using a Hounsfield H20K-W tester calibrated to +/- 5%‚ a PC and a printer. PROCEDURE 1. Set readout at zero
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B^2=a^2+c^2-2ac Cos B 25=49+36-2(7) (6) cos B 25=85-84 cos B Cos [B= 60/84=0.714 then B=44.4〗 The bearing angle=90-44.4=45.6 NW 5. Use Heron’s formula to find the area of the triangle. Round off to the nearest square feet. a = 5 feet‚ b = 5 feet‚ c = 4 feet. Area=√(s(s-a) (s-b) (s-c)) s=1/2(a+b+c) s=1/2 (5+5+4) =7 Area=√ (7(7-5) (7-5) (7-4) Area=√ (7(2) (2) (3) =√84= 9.2 square feet
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The Hubbart Formula Where would a hotel manager start in determining the fair price for a guest room? What is a fair value? This question has daunted innkeepers from the beginning. Charge rates too high‚ and no one will stay with you. Setting rates too low‚ and the owner makes less money. For many years in the beginning of the modern hotel era‚ hotel managers simply guessed. As unscientific as this approach sounds‚ it did work to an extent. After a hotel has been in business
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should be general enough so that if the content of the input file changes and the program is run again(without editing and recompiling)‚ it outputs the appropriate results. Rectangle: Length = 10.20‚ width = 5.35‚ area = 54.57‚ parameter = 31.10 Circle: Radius = 15.60‚ area = 764.54‚ circumference = 98.02 Name: Randy Gill‚ age: 31 Beginning balance = $18500.00‚ interest rate = 3.50 Balance at the end of the month = $18553.96 The character that comes after A in the ASCII set is B
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identify each room‚ input the length (l) and width (w) of each room‚ multiply the l x w of each room to get the square foot‚ and add the sum of each room to secure the total square footage of the house. Room1 – Area = L x W Room2 – Area = L x W Room3 – Area = L x W Room4 – Area = L x W Room1 + Room2 + Room3 + Room4 = Total Square Footage III. Design Main Module Call Input Data module Call Perform Calculations module Call Output Results module End Program Main
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Michael Brause CMIS 102-6387 May 30‚ 2015 Program description: I calculated the usable area in square feet of a house. Assume that the house has a maximum of four rooms‚ and that each room is rectangular. I wrote pseudo code statements to declare 4 Integers and labeled them homesqft‚ room1‚ room2‚ room3‚ and room4. Each room will have its length and width to calculate its area. Analysis: Test Case # Input Expected Output 1 Room1: length=10‚ width=14 Room2: length=9‚ width=10 Room3: length=12
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V=π =π Given =- = x =π =-π(0.36 x =-0.39x1m When x=0.12 =π (0.12 Therefore:-0.39x1=π (0.12 =-7.5x1Therefore the water sinking rate is -7.5x1m QUESTION 3 : The radius of the sphere is r‚ the area of the sphere and it’s volume is π. If‚ when the r of the sphere is 21m‚ it is
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and as the river gets faster it carries greater amounts of bed-load” In my conclusion I will be linking all of these hypotheses to velocity of the river. Carding Mill valley (long Mynd): The name Long Mynd means "Long Mountain”‚ it is a rural area and it is one of twelve valleys the landscape is very hilly and steep and because of this there are not many buildings. (This can be seen on the contour lines).
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a copper wire is measured by using a system called the American Wire Gauge also known as AWG. This system has predominantly been used in the United States and Canada since 1857. Using this measurement the cross-sectional area of a gauge is able to be found. We then use this area to determine the wires current carrying capacity. The gauge numbers for wire and diameter values work inversely‚ as when one increases the other decreases. AWG tables are commonly used to portray values for a solid round
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