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C++ Retail Project

  Using Microsoft Visual Studio i wrote this code to  calculates sales tax for a series of products for a retail store.  To see my code on Github click on the link below. https://github.com/ilouidor/C-/blob/master/RetailSales.cpp  Below is screenshot of my code and results. 
Recent posts

Information Architecture: High Fidelity Design

 For my Group  Project we had to create a low fidelity and high fidelity website design that focus on education and student as well as parents or those involves in education.     

Project: Building a Predictive Model

You are a data scientist working for University of South Florida. Your boss wants to develop a predictive model to automatically make a prediction on students' graduation rates based on several factors (variables). You have College dataset ( College.csv ) , which is also available in the ISLR package.  R code Studio

Final Project

Final Project Step 1 Data set: College.csv- Statistics for a large number of US Colleges from the 1995 issue of US News and World Report. This dataset was taken from the StatLib library which is maintained at Carnegie Mellon University. It was used in the ASA Statistical Graphics Section’s 1995 Data Analysis Exposition. Project goal: based on the college set data giving from ISLR package, I want to be able to determine students' graduation rates based on several factors (variables). Step 2   Hypothesis-   The fraction of students from the top 10%   of the class predict what fraction graduates better than top 25% of high school graduate student entering college. Null Hypothesis-   The fraction of students from the top 10% of the class don’t predict what fraction graduates better than top 25% of high school graduate student entering college. Step 3 R Codes I'm going be using Public school only variables from college data sets:...

Time Series

Time Series in R Using the data set Tampa weather to create a time series function.  R CODE: ##create data for the rainfall rain2015 <- c(-3,41,33,6,14.6,28.2,21.4,1.81,15.60,0.52,2.90) rain1995 <- c( 0 ,60, 46,16,21.2, 32.6, 26.9, 3.66, 24.20, 0.93, 5.60) ##storing time series and printint it out rrain2015 <- ts(rain2015, ) rrain1995<- ts(rain1995) rrain1995  rrain2015 ##set up time series for the year of rain fall rain2015.timeseries <- ts(rain2015,start = c(2015,1),frequency = 12) ##print the year for rainfall 2015 print(rain2015.timeseries) ##plot the rain fall for 2015 year plot.ts(rrain2015) plot.ts(rain2015.timeseries) lograin2015 <- log(rain2015) plot.ts(lograin2015) #plot multiple time series combined.rainfall <-  matrix(c(rain1995,rain2015),nrow = 12) rainfall.timeseries <- ts(combined.rainfall,start = c(2015,1),frequency = 12) print(rainfall.timeseries) ...

Hypothesis Testing and Correlation Analysis

The director of manufacturing at a cookies needs to determine whether a new machine is production a particular type of cookies according to the manufacturer's specifications, which indicate that cookies should have a mean of 70 and standard deviation of 3.5 pounds. A sample pf 49 of cookies reveals a sample mean breaking strength of 69.1 pounds. A.  State the null and alternative hypothesis   Ho = u>=  70  and alt hypo. Ho = u<70 B.  Is there evidence that the machine is nor meeting the manufacturer's specifications for average strength? Use a 0.05 level of significance .  since the data is random sample size the data seem almost approximate normal.  C.  Compute the p value and interpret its meaning?  (xbar - mu) / (stdsqrt(n)) = (69.1 - 70)/(3.5/sqrt(49)) =  -1.80 this indicted it does not fall under the region and it is rejected.  D.   What would be your answer in (B) if the standard deviation were specified...

Confidence Interval Estimation And introduction to Fundamental of hypothesis testing

1. x̄ = 85 and σ = 8, and n = 64, set up a 95% confidence interval estimate of the population mean μ.  Z= 1-(0.05/2) = 1.96 Sample mean= x-bar = 85 Z*s/sqrt(n) = (1.96*8)/sqrt(64) = 1.96 CI= 85 – 1.96= 83.04 CI= 85- 1.96= 86.96 (83.04, 86.96) 2. If  x̄ = 125, σ = 24 and n = 36, set up a 99% confidence interval estimate of the population mean μ.  Z= 1- (0.01/2) = 0.995= 2.57 Z*s/sqrt(n) = 125 - (2.57*8/sqrt(36) = 3.42-125= 121.58 Z*s/sqrt(n) = 125 + (2.57*8/sqrt(36) = 3.42+125= 128.42 3. The manager of a supply store wants to estimate the actual amount of paint contained in 1-gallon cans purchased from a nationally known manufacturer. It is known from the manufacturer's specification sheet that standard deviation of the amount of paint is equal to 0.02 gallon. A Random sample of 50 cans is selected and the sample mean amount of paint per 1 gallon is 0.99 gallon.  3a. Set up a 99% confidence inter...