Project name: Lueem Samsung Museum of Art. Completed: 2004. Architects: Mario Botta‚ Jean Nouvel and Rem Koolhas. Location: Hannam-dong‚ South Korea. Site area: 6274 square meters. Floor area : 21797 square meters. 1- General description about the whole museum: Samsung museum was built for several purposes‚ such as‚ presenting the traditional art‚ showing the beauty of Korea and the powerful of the international art. However‚ the museum is a collection of two museums and one center. The first museum
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shoppers aged 16+ who are unable to drive and must pay out a large charge in travel fare. There is also a larger reach in the consumer area and they now have the ability to reach a worldwide target. Also being an online only business they can give specific and limited discounting to their products. New Look New look is a multiple store that usually located in an in town area. Being located in town has many advantages and disadvantages. One of the advantages to being an in town store is the easy access
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RIGHT Find the area of a square with a side length of 4 inches....C Find the volume of concrete needed to make a circular patio that has a radius of 24 feet and is 8 feet thick. Use 3.14 for pi. If necessary‚ round the answer to the nearest cubic foot....C B Write the equation of the circle with the given center and radius. Then graph the circle. center: (–1‚ –3) radius: 6.....B A The volumes of 2 similar solids are 27 and 125 The surface area of the larger solid is 250 What is the
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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 bridge corresponding to a specific frequency of flood. To design a bridge capable of spanning the Murrumbidgee River and flood plain will require hydrological analysis which takes into account all upstream data that is required for the catchment area of the river that will pass Gundagai. Once the hydrological data has been found we can continue with determining the hydraulic analysis. The hydraulic analysis is used to determine the flow rate at the bridges location‚ and in the scenario of the Gundagai
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1. What is the relationship between rate of ion exchange and surface-to-volume ratio? - As the surface-to-volume (SA:V) decreases the rate of ion exchange will also decrease. 2. Why is it important for a cell to have a large surface-to-volume ratio? - If the SA:V is too small then then rate of ion exchange will decrease‚ if this rate of ion exchange is too low then the cell will no longer be viable. 3. Which is more efficient at exchanging materials‚ a small or a large cell? EXPLAIN
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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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decimals in these area students apply their understandings of fractions and fraction models to represent various types of addition | |and subtraction of fractions with unlike denominators. The second standard in which I chose was 3 D shapes. This allows students to relate two-dimensional shapes. It helps them to understand | |and recognize the total number of same sized units of volume that they need to fill a space without gaps or overlaps. They use these shapes and find surface areas and volumes
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