1. In a class of 60 students, each of the student passed either in English in or Math or in both subjects. There are 12 students who passed in both subjects and 35 passed in math. Find how many students passed in English.
2. In a class, there are 30 students who like chocolate, 25 students who like vanilla, and 12 students who like neither. If there are 55 people in the class, how many students like chocolate and vanilla.
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Question:
1. In a class of 60 students, each of the student passed either in English in or Math or in both subjects. There are 12 students who passed in both subjects and 35 passed in math. Find how many students passed in English.
2. In a class, there are 30 students who like chocolate, 25 students who like vanilla, and 12 students who like neither. If there are 55 people in the class, how many students like chocolate and vanilla.
Answer:
1. 13 students passed in english.
2. 13 students passed in english.3. 12 students like both vanilla and chocolate
Explaination:
Add the 35 and 12 because in the question, we only need to find the students passed in english.60 minus 47 is equal 13.So the answer is 13 students passed only in english.
Add 30 and 25
Add 30 and 25Then subtract 12 and 67 (the answer of 30, 25 and 12)
Add 30 and 25Then subtract 12 and 67 (the answer of 30, 25 and 12)Then the result is 55 which means 12 likes both chocolate and vanilla :
#Carry on Learning friend
Answer:
1.
60- students
12- passed both subject
35- passed math
Students passed in english= ?
Math = M; English = E
Subtract: 60,12,35
60-12-35= 13
English = 13
2.
55- people in the class
30- students who like chocolate
25 - students who like vanilla
12- students who like neither
Students who like both chocolate and vanilla= ?
Chocolate= C; Vanilla= V
Add: 30+25+12= 67, then Subtract to 55
67-55= 12
So, there are 12 students who like both chocolate and vanilla.
Step-by-step explanation:
Hope it helps
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