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    How to Perform Independent
    Sample t-test in R

    Looking for an Independent Sample T-test in R? Doing it yourself is always cheaper, but it can also be a lot more time-consuming. If you’re not good at R programming, you can pay someone to do your R task for you.

    What is an Independent Samples t-test?

    The independent samples t-test is a parametric statistical technique that we use to compare the mean value of a continuous variable in two different groups. Therefore, for an independent samples t-test, we need one continuous dependent variable (e.g. stress level, anxiety level, self-esteem level, etc.) and one categorical independent variable with two groups (e.g. gender (male, female), belief in love (yes, no), in a relationship (yes, no), etc.).

    When Should an Independent t-test be Used?

    The independent t-test is used when you have two separate groups of individuals or cases in a between-participants design.

    An Example Of Independent t-tests 

    For example, a researcher wants to examine whether men’s and women’s stress levels differ. Therefore, we have one dependent variable – the stress level, which we measure on a scale from 1 to 10, and one independent variable, gender, with two categories (male and female).

    Therefore, we test the following hypotheses:

    Null hypothesis: There is no significant difference in stress levels between males and females.

    Alternative hypothesis: There is a significant difference in stress levels between males and females.

    R function to Compute Independent t-test

    The code to run an independent-samples t-test using R is as follows:

    t.test (DV~ IV, var.equal=TRUE, data = dataframe)

    DV: dependent variable

    IV: Independent variable

    Running Independent t test in Rstudio

    In this section, we will show you how to run the independent sample t-test using the r studio program and how to interpret the test results after we obtain the result of the test. In the first part, we present the r program code and function for the independent t-test. Next, you will see the outputs as a result of running the r codes. In the last section, you can find the interpretation of the independent t-test in APA format.

    # LOAD DATA
    library(readxl)
    Data <- read_excel(“Data.xlsx“)
    # VIEW DATA
    View(Data)
    # NAME VARIABLES
    data <- Data
    stress <- data$stress
    gender <- data$gender
    # SHOW LEVELS OF CATEGORICAL VARIABLE
    levels(gender)

    # SHOW MEANS AND STANDARD DEVIATIONS OF DEPENDENT VARIABLE BY CATEGORICAL VARIABLE
    library(dplyr)
    group_by(data, gender) %>% summarise(count = n(), mean = mean(stress, na.rm = TRUE), sd = sd(stress, na.rm = TRUE))

    # PERFORM INDEPENDENT SAMPLES T-TEST
    t.test (stress ~ gender, var.equal=TRUE, data = data)

    > group_by(data, gender) %>% summarise(count = n(), mean = mean(stress, na.rm = TRUE), sd = sd(stress, na.rm = TRUE))
    ## # A tibble: 2 × 4
    ##   gender count  mean    sd
    ##   <chr>  <int> <dbl> <dbl>
    ## 1 female    44  5.20  2.78
    ## 2 male      55  5.22  2.83
    > t.test (stress ~ gender, var.equal=TRUE, data = data)
    ## 
    ##  Two Sample t-test
    ## 
    ## data:  stress by gender
    ## t = -0.024015, df = 97, p-value = 0.9809
    ## alternative hypothesis: true difference in means between group female and group male is not equal to 0
    ## 95 percent confidence interval:
    ##  -1.140638  1.113365
    ## sample estimates:
    ## mean in group female   mean in group male 
    ##             5.204545             5.218182

    Reporting Independent t-test in R

    Independent samples t-test was conducted to determine whether there is a difference in stress levels between males and females. The results indicate a non-significant difference in stress level between males (M = 5.22; SD = 2.83) and females (M = 5.20; SD = 2.78), t(97) = -0.02, p = 0.981. The 95% confidence interval range from -1.14 to 1.11 and does not indicate a significant difference between the sample means. We, therefore, fail to reject the null hypothesis and conclude that there is no significant difference in stress levels between males and females.

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