Friday, January 24, 2020

Private Foreign Capital in India :: essays research papers

"Private Foreign Capital in India"-Macro Economics Problem: Has Foreign Direct Investment (FDI) contributed to the growth of Gross Domestic Product (GDP) of India? Null Hypothesis (Ho): There is no significant increase in growth of GDP due to FDI inflow in India. Alternative Hypothesis (H1): There is significant increase in growth of GDP due to FDI inflow in India. Project Prà ©cis: Definition: FDI: The acquisition abroad of physical assets such as plant and equipment, with operating control residing in the parent corporation. GDP: The sum total of all final goods and services produced within a country in a specified period of time. Foreign direct investment is an important source of capital, complements domestic private investment, and is usually associated with new job opportunities, enhancement of technology and boosts economic growth in host countries. Therefore foreign direct investment flows are increasingly looked as a panacea for all the development needs of developing countries. So, there is an increasingly intense competition among countries to attract FDI inflows so much so that governments see the magnitudes of FDI received as indicators of their success. Preliminary Literature Survey: Recent literature has shown that some may bring valuable benefits to their host economies, others may crowd-out domestic enterprises and actually reduce host country welfare. Studies have also shown that host government policies such as screening mechanisms, performance requirements, incentives and pro-active promotion play an important role in determining the quality of FDI inflows. Although FDI inflows into India have increased considerably since1991, its share would appear too small, especially if it is compared with that of other countries in the region such as China. India has been receiving FDI inflows of about $3 to 4 billion a year that represent a marginal under 2 per cent of total inflows attracted by developing countries. In contrast, China has been receiving over $45 billion of inflows representing nearly a quarter of total developing country FDI inflows. Particulars China India FDI Confidence Index score*(January 2000) 1.45 1.14 FDI Inflow (US $ billions, 1998) 45.5 2.3 FDI Stock (US $ billions, 1998) 261.1 13.2 GDP (nominal US $ billions, 1999 estimate) 993 468.4 * The FDI confidence index tracks the impact of likely political, economic and regulatory changes on the foreign direct investment intentions and preferences of the leaders of some of the world’s leading companies. Two parameters i.e. Attractiveness and Current are considered for probable FDI inflow. From the diagram it is evident that India is average on Attractiveness and average on Current too. India scores well above countries like Indonesia, Thailand etc in terms of the parameters.

Thursday, January 16, 2020

Lab Test: Tensile Testing

The mechanical properties of materials are determined by performing carefully designed laboratory experiments that replicate as nearly as possible the service conditions. In real life, there are many factors involved in the nature in which loads are applied on a material. The following are some common examples of modes in which loads might be applied: tensile, compressive, and shear. These properties are important In materials selections for mechanical design. Other factors that often complicate the design process Include temperature and time factors.The topic of this lab is confined to the tensile property of polymers. Figure 1 shows a tensile testing machine similar to the one used in this lab. This test is a destructive method, in which a specimen of a standard shape and dimensions (prepared according to ASTM D 638: standard test method for tensile properties of plastics) is subjected to an axial load. During a typical tensile experiment, a dog-bone shaped specimen Is gripped at I ts two ends and Is pulled to elongate at a determined rate to Its breakpoint; a highly ductile polymer may not reach its breakpoint.The tensile tester seed in this lab is manufactured by Insertion (model 5569). It has a maximum load of 2 or 50 ink and a variable pulling rate. The setup of the experiment could be changed to accommodate different types of mechanical testing, according to the ASTM standard (e. G. Compression test, etc). For analytical purposes, a plot of stress (o) versus strain (E) Is constructed during a tensile test experiment, which can be done automatically on the software provided by the instrument manufacturer. Stress, in the metric system, is usually measured in N/ mm or Pa, such that 1 N/mm = 1 Pa.From the experiment, the value of stress is lactated by dividing the amount of force (F) applied by the machine in the axial direction by its cross-sectional area (A), which is measured prior to running the experiment. Mathematically, It Is expressed In Equation 1. T he strain values, which have no units, can be calculated using Equation 2, where L Is the Instantaneous length of the specimen and LO Is the initial length. (Equation 1) (Equation 2) A typical stress-strain curve would look like Figure 2. The stress-strain curve shown In Figure 2 Is a textbook example of a stress-strain curve.In reality, not all stress-strain curves perfectly resemble the one shown In Figure 2. This stress-strain curve Is typical for ductile metallic elements. Another thing to take note is that Figure 2 shows an â€Å"engineering stress-strain† curve. When a material reaches its ultimate stress strength of the stress-strain curve, its cross-sectional area reduces dramatically, a term known as necking. When the computer software plots the stress-strain curve, it assumes that the cross sectional area stays constant throughout the experiment, even during necking, therefore causing the curve to slope down.The â€Å"true† stress- change in the cross section al area of the specimen throughout the experiment. Theoretically, even without measuring the cross-sectional area of the specimen during the tensile experiment, the â€Å"true† stress-strain curve could still be constructed by assuming that the volume of the material stays the same. Using this concept, both the true stress (UT) and the true strain (ET) could be calculated using Equations 3 and 4, respectively. The derivation of these equations is beyond the scope of this lab report. Consult any standard mechanics textbook to learn more about these equations.In these equations, LO refers to the initial length of the specimen, L refers o the instantaneous length and o refers to the instantaneous stress. (Equation 3) (Equation 4) Figure 2 also shows that a stress-strain curve is divided into four regions: elastic, yielding, strain hardening (commonly occurs in metallic materials), and necking. The area under the curve represents the amount of energy needed to accomplish each of these â€Å"events. † The total area under the curve (up to the point of fracture) is also known as the modulus of toughness.This represents the amount of energy needed to break the sample, which could be compared to the impact energy of the sample, determined from impact tests. The area under the linear region of the curve is known as the modulus of resilience. This represents the minimum amount of energy needed to deform the sample. The linear region of the curve of Figure 2, which is called the elastic region (past this region, is called the plastic region), is the region where a material behaves elastically. The material will return to its original shape when a force is released while the material is in its elastic region.The slope of the curve, which can be calculated using Equation 5, is a constant and is an intrinsic property of material known as the elastic modulus, E. In metric units, it is usually expressed in Pascal (Pa). (Equation 5) Figure 3(a) shows typical stre ss-strain curves of polymers. The figure shows that materials that are hard and brittle do not deform very much before breaking and have very steep elastic modulo. The mechanical property of polymers generally depends on their degree of crystalline, molecular weights and glass transition temperature, Tug.Highly crystalline polymeric materials with a Tug above the room temperature are usually brittle, and vice versa. When a semi-crystalline polymer undergoes a tensile test, the amorphous chains, will become aligned. This is usually evident for transparent and translucent materials, which become opaque upon turning crystalline. Figure 3(b) shows a diagram showing the mechanical property of some common polymers. Important! Make sure you wear safety glasses before starting any operation. Your eyes could be hurt by a broken piece of polymer. Also wear gloves to protect against any residue on the machine and samples. . 1 Specimen Preparation The polymer specimens were injection-molded int o dog-bone shapes. Their dimensions were determined according to the ASTM D 638 standard mentioned earlier in the introduction. (1) Measure the thickness, width and gage length of polymer samples in mm. These dimensions should be approximately the same for each sample. (2) Also make note of any sample defects (e. G. Impurities, air bubbles, etc. ). The following samples will be tested: 1) Polypropylene (UP), polystyrene (AS), polycyclic acid (polymer), high density polyethylene (HIDE), and Dentally for analysis of mechanical properties. ) Polystyrene: to compare effects of feeding direction on mechanical properties. 3) Polypropylene: to analyze effects of strain rate on mechanical properties. . 2 Bluebill Software Setup 1) Turn on the tensile test machine. The switch is located on the right side of the machine. Also turn on the video extensors. (2)Go to the desktop and double-click on the â€Å"Bluebill† icon. (3) On the main page, select Test to start a new sample. Name your test and click Browse to select the folder you would like to save it in. Click next. (4) Choose which method you would like to use.Create and save a new method if needed. (5) Method set up: Save after any changes are made. General: used for display purposes Specimen: specifies sample dimensions and parameters. A doggone sample is used for tensile testing. Select rectangular, and specify the width, thickness and gauge length of the sample. The gauge length is the distance between the clamps before starting the test. Control: describes the actual test. Select extension for mode of displacement, then specify the rate of extension. Most use 5 mm/min or 50 min/mm, depending on if you want a slow or fast test.End of Test: identifies the criteria for the end of the test. A large load drop is experienced when sample failure occurs. For this test, when the sample load drops by a certain percentage of the peak load, he machine will stop. Data: specifies if the data is acquired manually or au tomatically, while the strain tab recognizes whether the strain is measured from the video exterminates or the extension. Results and Graphs: select what data is shown and how it is displayed. (1) Make sure the proper load cell is installed, either 2 ink or 50 ink depending on the load range and sensitivity of the sample.To switch load cells, make sure the machine is off. Unscrew the bolts and remove using the handle. Make sure to plug the new load cell into the port behind the machine. (2) Calibrate the load cell by licking on the button in the upper right hand corner. Make sure all loads are removed from the load cell and click calibrate. (3) Install the correct type of clamps for the testing. For tensile testing, non or ink samples can be used. Install the clamps using the pins. Also install height brackets if needed. Zero the load once the clamps are installed. 4) Press the up and down arrows on the controller until the clamps are Just touching. Press the reset gauge length butt on at the top of the screen to zero the position of the clamps. (5) Use the up and down arrows until the clamps are about 100 mm apart. This is a typical gauge length for the dog bone samples. (6) Place the polymer sample between the grips of both the tensile test machine. While holding the sample vertically with one hand, use another hand to turn the handle of the top grip in the closing direction as tightly as possible. The specimen should be gripped such that the two ends of the specimen are covered by the grip, approximately 3 mm away from its gage-length. It is important that the specimens are tightly gripped onto the specimen grips to prevent slipping, which will otherwise result in experimental errors. ) (8) Make sure that the specimen s vertically aligned, if not a torsion's force, rather than axial force, will result. (9) Turn the bottom handle in the â€Å"close† direction as tightly as possible. Visually verify that the sample is gripped symmetrically at its two en ds. 10)Zero the extension by pushing zero extension button at the top of the screen. Also zero the load if needed. Wait for a few seconds to let the computer return its value to zero. 2. 4 Tensile Test (1) Enter geometry of the sample before starting. (2) Click on the Start button. Both the upper and bottom grips will start moving in opposite directions according to the specified pulling rate. Observe the experiment at a safe distance (about 1. 5 meters away) at an angle and take note of the failure mode when the specimen fails. (NOTE: Be sure to wear safety glasses.Do not come close to equipment when the tensile test is running). (3) A plot of tensile stress (Amp) versus tensile strain (mm/mm) will be generated in real-time during the experiment. 2. 6 End of Test (1) The machine will stop automatically when the sample is broken. (2) Press the â€Å"Return† button on the digital controller. Both the upper and lower grips will be returned to their original positions automatica lly. 3) Turn the two handles in the open directions to remove the sample (4) Repeat the previous steps for any additional tests. 5) When finished, save your file and click Finish. This will export your data into a PDF and individual data files. (6) Clean up any broken fragments from the specimens. (7) Turn off the machine and exit the program when finished. Graph UP (50 mm/mm extension), AS (2 feed inputs), PLAN, HIDE and Dentally results using raw data files. There should be two tests for each polymer, but Just pick one to graph. Construct the true stress-strain curves for each polymer (hint: use Equations 3) and (4) provided in the Introduction section).Calculate Young Modulus for each material and testing condition and compare experimental values with literature values. Discuss any differences in mechanical behavior between the polymers (use pictures! ) Analyze the fracture modes of each sample (ductile fracture, brittle fracture, or intermediate fracture mode). Using the data fo r polypropylene, discuss the effects of strain rate on the mechanical behavior of the polymers. Using the data for polystyrene, compare effects of feed direction on the mechanical behavior. Explain any unexpected results.

Wednesday, January 8, 2020

National Committee Of Quality Assurance Of Health Insurers...

NCQA is the National Committee of Quality Assurance of health insurers in the United States. It is a private non-for profit organization that has driven the improvement of health care quality across the United States since 1990. Most health organizations in the United States are looking for that type of accreditation to ensure their quality. The CHP plan has many benefits applied and guaranteed by Cigna PPO which is one of the top ranking health insurers in New York State according to the NCQA and has a national rank of 156. The Healthcare Effectiveness Data and Information Set, HEDIS, is used by more than 90% of health insurance plans to evaluate the performance on the basis of care and service. HEDIS makes it easy for customers to compare different health plans on similar basis as it has specifically defined measures. Health plans use HEDIS results to measure their progression and determine what exactly they need to focus on to make a development. 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