This lab assignment aims to reinforce your understanding of data
cleaning and descriptive analysis using the dplyr and
psych packages in R. You will apply these concepts through
practical exercises, focusing on using and stacking dplyr
functions with the %>% operator.
Complete each exercise by writing the necessary R code.
Ensure you use the %>% operator to chain multiple
dplyr functions together.
Interpret the results for each exercise.
Knit your R Markdown file to a PDF and submit it as per the submission instructions.
dplyrClean a dataset using various dplyr functions.
data <- data.frame(
participant_id = 1:10,
reaction_time = c(250, 340, 295, NA, 310, 275, 325, 290, 360, NA),
gender = c("M", "F", "F", "M", "M", "F", "M", "F", "M", "F"),
accuracy = c(95, 87, 92, 88, 94, 91, 85, 89, 93, NA)
)
print(data)## participant_id reaction_time gender accuracy
## 1 1 250 M 95
## 2 2 340 F 87
## 3 3 295 F 92
## 4 4 NA M 88
## 5 5 310 M 94
## 6 6 275 F 91
## 7 7 325 M 85
## 8 8 290 F 89
## 9 9 360 M 93
## 10 10 NA F NA
Clean the dataset by performing the following steps:
Remove rows with missing values.
Rename the reaction_time column to
response_time.
Create a new column performance_group based on
accuracy (High if accuracy >= 90, otherwise
Low).
Remove outliers from the response_time
column.
Relevel the performance_group column to set “Low” as
the reference level.
# Install the dplyr package (if not already installed)
if(!require(dplyr)){install.packages("dplyr", dependencies=TRUE)} remove_outliers <- function(data, column) {
# Calculate quartiles and IQR using tidy evaluation
Q1 <- quantile(pull(data, {{ column }}), 0.25, na.rm = TRUE)
Q3 <- quantile(pull(data, {{ column }}), 0.75, na.rm = TRUE)
IQR_val <- Q3 - Q1
lower_bound <- Q1 - 1.5 * IQR_val
upper_bound <- Q3 + 1.5 * IQR_val
# Filter rows based on the calculated bounds
data %>%
filter({{ column }} >= lower_bound,
{{ column }} <= upper_bound)
} #create cleaned_data
#create cleaned_data Ctrl + Shift + M for pipe
cleaned_data <- data %>%
na.omit() %>%
rename(response_time = reaction_time) %>%
mutate(performance_group = ifelse(accuracy >= 90, "High", "Low")) %>%
remove_outliers(response_time) %>%
mutate(performance_group = relevel(factor(performance_group), ref = "Low"))
print(cleaned_data)## participant_id response_time gender accuracy performance_group
## 1 1 250 M 95 High
## 2 2 340 F 87 Low
## 3 3 295 F 92 High
## 4 5 310 M 94 High
## 5 6 275 F 91 High
## 6 7 325 M 85 Low
## 7 8 290 F 89 Low
## 8 9 360 M 93 High
Interpretation: In the cleaned dataset, we removed 2 rows with missing data. There were no outliers so no outliers were removed. We renamed a column from reaction reaction time to response time. We also added in a new column called performance group that categorized participant accuracy as low or high, with low as the reference group.
psychUse the following dataset for the exercise:
describe()
function from the psych package.# Install the psych package (if not already installed)
if(!require(psych)){install.packages("psych", dependencies=TRUE)}## vars n mean sd median trimmed mad min max range skew
## participant_id 1 10 5.5 3.03 5.5 5.50 3.71 1 10 9 0.00
## hours 2 10 5.6 1.51 5.5 5.62 1.48 3 8 5 -0.08
## kurtosis se
## participant_id -1.56 0.96
## hours -1.18 0.48
Create graphical summaries of a dataset using the psych
package.
experiment_data <- data.frame(
response_time = c(250, 340, 295, 310, 275, 325, 290, 360, 285, 310),
accuracy = c(95, 87, 92, 88, 94, 91, 85, 89, 93, 90),
age = c(23, 35, 29, 22, 30, 31, 27, 40, 24, 32)
)corPlot()
function.Interpretation: There is a strong negative correlation between accuracy and response time. The higher the response time, the lower the accuracy is. There is a strong positive correlation between age and response time, as age increases so does response time. There is a small negative correlation between accuracy and age such that as age increases, accuracy decreases.
Create pair panels using the pairs.panels()
function.
Interpretation: The histograms show that the data is fairly evenly spread out. The scatter plots clearly show us the strong relationships between response time, accuracy, and age.