Sunday, November 3, 2019

Communication Difficulties in English Speaking Essay

Communication Difficulties in English Speaking - Essay Example In native English speaking countries such as the United States, England and Australia, the accent and the vocabularies are slightly different. In countries like India and China English is accepted as a second language and has included in the curriculum because of the importance of English as an international language. But even then peoples from non-native English speaking countries were experiencing problems in communicating with those who have English as their mother tongue. â€Å"With the number of foreign investors flocking to India and the growth of outsourcing, English has come to play a key role in professional relationships between foreign and Indian companies. Familiarity with the differences between American and British English has definitely grown as much business communication is carried out according to the language style with which a client is comfortable.† (Khokhar) This paper briefly analyzes the problems faced in communicating through English by two different groups of people from one native English speaking country, Australia and one non-native English speaking country, India. In a communication process, the addresser and the addressee use a frame of reference: their knowledge of the subject under discussion, their experience in professional or individual terms, their norms, i.e. the norms of the society in which they live, their assumptions, i.e. what is taken as a factor believed to be true. Australians and the Indians have entirely different cultures and attitudes. India is one of the biggest and heavily populated country having diversified languages and cultures whereas Australia is comparatively a small country having almost a unique culture and religion. The outlooks of these societies may be different because of their cultural differences and hence in communications also these differences can play a part. Though it is closer to British English since it originates from that style, with the influx of globalization American English has definitely had an impact on the youth as well as in the professional sphere.

Friday, November 1, 2019

Decision-Making Models Math Problem Example | Topics and Well Written Essays - 4000 words

Decision-Making Models - Math Problem Example The researcher states that the amount of inventory that Company A needs to order can be determined with the use of economic order quantity (EOQ) model. According to Williamson  EOQ models are used for identifying the optimal order quantity. In order to do this the model minimizes the sum of certain costs that vary with order size and the frequency of orders. Williamson (2012) describes three order size models – the basic economic order quantity (EOQ) model; the economic production quantity (EPQ) model; and the quantity discount model. The basic EOQ model is used to find the order size that would minimize company A’s total annual cost. The formula and the calculations follow. Q0 = √(2DS/H) Where, Q0 is the order quantity in units D is the annual demand in units S is the order cost for each order made H is the holding or carrying the cost for each unit of inventory per year Company A’s information is as follows: - Annual demand (D) is 18,000 units per annum - Ordering cost (S) is $38 per order - Holding cost (H) is 26% of the cost of the inventory which is $12 per unit Q0 =   Ã¢Ë†Å¡[(2 x 18,000 x $38)/(0.26 x $12)]   Ã‚  Ã‚  Ã‚   = √(1,368,000/3.12)   Ã‚  Ã‚  Ã‚   = √438461.54 = 662 units   Ã‚  Ã‚  Ã‚   = 662 units The results indicate that the economic order quantity that will minimize total annual cost is 662 units per order. Company A produces the goods that it sells and so the economic production lot size model is the most appropriate model for use in this scenario (Williamson 2012). The formula for performing the calculations that provide the results is as follows: Qp = √(2DS/H) √[p/(p-u)] Where, Qp is the economic run quantity p is the production or delivery rate u is the usage rate    Qp = √[(2 x 15,000 x $84)/(0.28 x $19)] √[60,000/(60,000-15,000)]   Qp = √(2,520,000/5.32) √1.33 Qp = 699.25 x 1.15 Qp = 791 The results indicate that the economic production lot size that will minimize total annual cost id 791 units per production run.