Each student sell if there are six groups of 3 students.
Further Explanation:
Explanation:
Six groups of students sell 162 balloons at the school carnival.
There are 3 students in each group.
Each student sells the same number of balloons.
The total number of students can be obtained as follows,
Number of balloons each student sell can be obtained as follows,
Each student sell if there are six groups of 3 students.
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Answer details:
Grade: High School
Subject: Mathematics
Chapter: Fraction and Ratio
Keywords: six groups, groups, students, sell, six, 162 balloons, school, carnival, 3 students, each group, school carnival, same, number of balloons, student sell, many balloons, 3 students in a group.
Answer: 35
Step-by-step explanation:
They purchased 40 uniforms. If you divide 3,000 by 40, you'll find the amount that they paid for each uniform.
3,000 divided by 40 is 75. They paid $75 per uniform. To find the difference between the original price and the returned money, subtract 40 from 75.
75 minus 40 is 35. The difference between what they paid for each uniform and what they got for each return is $35.
The probability will be "0.20".
According to the question,
then,
Therefore,
→
Thus the answer above is right.
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This question is about computing the conditional probability that a painting selected at random is British, given it's from the 20th century. Without specific numbers, the tentative solution is the ratio of the number of British 20th-century paintings to the total number of 20th-century paintings.
The subject here is Probability, a topic within Mathematics. Let us assume without losses in generality that 'T' represents a painting from the 20th century and 'B' represents a British painting. Given 60 paintings, we're selecting one at random. The condition is it's a 20th-century painting ('T') and we need to find the probability that it's also a British painting ('B'). The data given in the question isn't clear enough to give a numerical answer. However, we can give a general solution.
Firstly, we find the number of paintings which are both from 20th century and British. Let's say this number is n. The number of 20th-century paintings would be more than or equal to n. Let's call this N. Therefore, the required probability would be n/N.
#SPJ11
Answer:
6.667%
Step-by-step explanation:
(2/30)*100
=200/30
=20/3
=6.667%