Decision Science JUNE 2025

Sale!

Original price was: ₹300.00.Current price is: ₹199.00.

Note – Scroll down and match your questions 
Note- Unique Ready to Upload
700 per assignment
Unique order via whatsapp only
Whatsapp +91 8791490301
Quick Checkout

Description

Decision Science

Jun 2025 Examination

 

 

  1. Calculate Fisher Ideal Index number (10 Marks)
Commodities Base Year Price (P₀) Base Year Expenditure (E₀) Current Year Price (P₁) Current Year Expenditure (E₁)
A 2 40 5 75
B 4 16 8 40
C 1 10 2 24
D 5 25 10 60

 

Ans 1.

Introduction

The Fisher’s Ideal Index Number is a vital statistical tool in the field of economics and decision science, used to measure price level changes over time. It combines the strengths of both Laspeyres and Paasche indices, making it one of the most reliable and accurate methods for price comparison. By taking the geometric mean of these two indices, Fisher’s method balances the advantages and limitations of both, thereby providing a more representative index. This index is particularly helpful for policy analysts, economists, and business planners to understand inflationary trends and cost dynamics. In this question, the index is calculated by considering both the base

 

Fully solved you can download

ASSIGNMENTS JUNE 2025

 

  • Fully Solved, High Quality
  • Lowest Price Guarantee: Just ₹199 per Assignment!
  • 100% Original & Manually Solved (No AI/ChatGPT!)

Hurry! Last Date: 29 May 2025

Quick Response Guaranteed!

For Unique Assignment please contact on

 

 

 

Q2 A bag contains 5 white and 3 black balls , 4 balls are successively drawn out and are not replaced. What is the chance that they are taken alternatively of different colours (10 Marks)

Ans 2.

Introduction

Probability is a fundamental concept in mathematics and statistics that deals with the likelihood of the occurrence of specific outcomes. In problems involving random draws, especially without replacement, the calculations become more complex due to the changing sample space. This problem considers a bag containing five white balls and three black balls, from which four balls are drawn successively without replacement. The task is to calculate the probability that these balls are drawn alternately in terms of color. That means the order should either be white, black, white, black or black, white, black, white. Since each ball drawn affects the

 

 

Q3 (A).

Marks No. of Students
0 – 10 10
10 – 20 15
20 – 30 x
30 – 40 30
40 – 50 10
50 – 60 10

 

Find the missing frequency if N is 100 and median is 30

Ans 3a.

In statistics, a median is a measure of central tendency that divides a dataset into two equal parts. It is especially useful for grouped data where individual values are not known. In this case, we are given a frequency distribution with a missing value, and the median is provided. By applying the median formula using class intervals and cumulative frequencies, we can determine the unknown frequency. This method is a practical tool to estimate missing data and analyze

 

Q3 (B)

Wages (Rs)
40
44
54
60
62
64
70
80
90
96

 

Calculate Standard deviation

Ans 3b.

Introduction

Standard deviation is one of the most important measures of dispersion in statistics. It indicates how much the values in a dataset deviate from the mean value. A smaller standard deviation suggests that the data points are closer to the mean, whereas a larger standard deviation indicates more spread. In this question, a set of ungrouped wage data is provided. By using the actual mean method, we aim to find how the wages vary around the average value in this