Answer:
[tex]\begin{array}{cccc}{} & {Romanticism} & {Gothic} & {Total} & {Males} & {48} & {63} & {111}& {Females} & {59} & {62} & {121} & {Total} & {107} & {125} & {232} \ \end{array}[/tex]
Step-by-step explanation:
Given
Romanticism
[tex]Male = 48[/tex]
[tex]Female = 59[/tex]
Gothic
[tex]Male = 63[/tex]
[tex]Female = 62[/tex]
Required
Complete the table (See attachment for complete question)
The table can be represented as:
[tex]\begin{array}{cccc}{} & {Romanticism} & {Gothic} & {Total} & {Males} & {48} & {63} & {111}& {Females} & {59} & {62} & {121} & {Total} & {107} & {125} & {232} \ \end{array}[/tex]
The "total" column represents the number of males and female sampled, respectively.
[tex]Male = 48 + 63 = 111[/tex]
[tex]Female = 59 + 62 = 121[/tex]
The "total" row represents the number of Romanticism and Gothic sampled, respectively.
[tex]Romanticism = 48 + 59 = 107[/tex]
[tex]Gothic = 63 + 62 = 125[/tex]
The overall sample is calculated by adding up the number of males and females or the number of Romanticism and Gothic
[tex]Overall = Male + Female[/tex]
[tex]Overall = 111 + 121 = 232[/tex]
or
[tex]Overall = Romanticism + Gothic[/tex]
[tex]Overall = 107 + 125 = 232[/tex]
