The mathematical expression that represents 'the quotient of 10 and 2, plus 3' is (10 / 2) + 3. According to the order of operations, first 10 is divided by 2 to get 5. Then 5 is added to 3, equaling 8.
The asked expression in Mathematical terms is written as: (10 divided by 2) plus 3. To perform this operation, we first execute the division as per Order of Operations. 10 divided by 2 yields 5. We then add this value to 3 which gives us an answer of 8. Therefore, 'the quotient of 10 and 2, plus 3' translates into the mathematical expression: (10 / 2) + 3 = 8.
The expression that represents the quotient of 10 and 2, plus 3, is (10 ÷ 2) + 3.
First, we divide 10 by 2, which gives us 5. Then, we add 3 to the quotient, resulting in a final answer of 8.
So, the expression is (10 ÷ 2) + 3 = 8.
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The probability will be "0.20".
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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.
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