MS - 8 Quantitative Analysis for Managerial Applications

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ASSIGNMENT

Course Code :

MS - 8
Course Title :

Quantitative Analysis for Managerial Applications
Assignment Code :

MS-8/SEM - II /2014
Coverage :

All Blocks

Note : Attempt all the questions and submit this assignment on or before 30th April, 2016 to the
coordinator of your study centre.


Q1. Explain the concept of Maxima & Minima and discuss its managerial applications.

Answer : Maxima and Minima
If the value of a continious function increases upto a certain point then begins to decrease, then this point is called point of maximum and corresponding value at that point is called maximum value of the function. A stage comes when it again changes from decreasing to increasing . If the value of a continuous function decreases to a certain point and then begins to increase, then value at that point is called minimum value of the function and the point is called point of minimum.

Fig. shows that a function may have more than one maximum or minimum values. So, forcontinuous function we have maximum (minimum) value in an interval and these values are notabsolute maximum (minimum) of the function. For this reason, we sometimes call them as local maxima or local minima.


Q2. The average sales of a product for a particular week, excluding Sunday, were reported by the city departmental store as 150 units. Sunday being a national festival, there was heavy rush of sales which inflated average sales for the entire week to 210 units. Find the sales for Sunday.

Answer: Average sales of a Product for a week (except Sunday) = 150 Units

         Total Number of Days (Except Sunday) = 6
          Let “ X ” is total sale of


Q3. A box contains 2 red, 3 black, and 5 white balls. If 3 balls are drawn at random without replacement, find the probabilities that a) all 3 are black, b) two are red and one black, c) at least one is white.

Answer.  a) All 3 are black
             Probability =  number of selection of 3 out of  3 Black balls/Number of selection of 3 out of 10 balls




Q4. A firm is manufacturing two brands, and B, of battery cells. It claims that the average life of brand cells is more than that of brand B cells by 100 hrs, the variances of the two brands being the same. To maintain this standard, two independent samples of 12 cells of each brand are selected on the 20th of every month and a value of the difference of sample means computed. The firm is satisfied with its claim if the computed value falls between ±t0.025. A sample of 12 cells of brand gives a mean life of 1200 hrs and variance of 49 hrs, and that of 12 cells of brand gives a mean life of 1095 hrs and variance of 64 hrs. Comment on the outcome of the sample results.

Answer : The first step is to state the null hypothesis and an alternative hypothesis.
                        H0: μA – μB = 100 Hrs;      
  H1 : μA – μB ≠ 100.
The significance level is 0.025. Using sample data, we will conduct a two-sample t-test of the null hypothesis.






Q5. Discuss the stochastic models developed by Box and Jenkins for time series analysis.

Answer: Box - Jenkins Analysis refers to a systematic method of identifying, fitting, checking, and using integrated autoregressive, moving average (ARIMA) time series models.
The Box-Jenkins approach is one of the most widely used methodologies for the analysis of time-series data.It is popular because of its generality; it can handle any series, stationary or not, with or without seasonal elements, and it has well-documented computer programs. This methods can we use to forecast univariate data.

Assumption
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