Respuesta :
this would do better with a venn diagram..
13 signed up for both
meaning the ones that signed up for only canoeing was (72 - 13) = 59
and the ones that signed up for only track was (23 - 13) = 10
and there is a total of 180 students...
180 - (13 + 59 + 10) = 180 - 82 = 98 wanted neither
98/180 = 0.544 = 54.4% rounds to 54% <===
13 signed up for both
meaning the ones that signed up for only canoeing was (72 - 13) = 59
and the ones that signed up for only track was (23 - 13) = 10
and there is a total of 180 students...
180 - (13 + 59 + 10) = 180 - 82 = 98 wanted neither
98/180 = 0.544 = 54.4% rounds to 54% <===
Answer:
54%
Step-by-step explanation:
Given,
Total students = 180,
Students who signed up for canoeing = 72,
Students who signed up for trekking = 23,
Also, the students who signed up for both canoeing and trekking = 13
For making the two-way table,
Make a table having 4 rows and 4 columns ( shown below ),
With help of table,
Students who signed up for canoeing but not tracking = 72 - 13 = 59,
The students who did not sign up for tracking = 180 - 23 = 157,
Hence, the students who did not sign up for neither canoeing nor trekking
= 157 - 59 = 98
Therefore, the percentage of students signed up for neither canoeing nor trekking = [tex]\frac{98}{180}\times 100=54.44\% \approx 54\%[/tex]
