In this article, we will be discussing the mathematical concept of “2 3 of 36” in a relaxed English language. We will be covering its meaning, calculation, and practical applications.
What is “2 3 of 36”?
“2 3 of 36” is a fraction that represents two-thirds of 36. In other words, it is a way of expressing a part of a whole number. The numerator of the fraction, which is 2, represents the part while the denominator, which is 3, represents the whole.
To calculate “2 3 of 36”, we simply need to multiply 36 by 2/3. We can simplify the fraction by dividing the numerator and denominator by their greatest common factor, which is 1. Therefore, the calculation would look like this: 36 x 2/3 = 72/3 = 24 Therefore, “2 3 of 36” is equal to 24.
The concept of “2 3 of 36” can be applied in various fields such as finance, engineering, and science. For instance, in finance, it can be used to calculate the percentage of a stock portfolio that is invested in a particular stock. In engineering, it can be used to calculate the amount of material needed to construct a building. In science, it can be used to calculate the concentration of a chemical solution.
Let us consider some examples to understand the concept of “2 3 of 36” better. Example 1: If a pizza has 36 slices, how many slices are there in two-thirds of the pizza? Solution: We can use the formula we derived earlier to calculate the answer. Therefore, 36 x 2/3 = 24 Therefore, there are 24 slices in two-thirds of the pizza. Example 2: If a company’s revenue is $36 million and two-thirds of the revenue is from product sales, what is the total revenue from product sales? Solution: We can again use the formula we derived earlier to calculate the answer. Therefore, $36 million x 2/3 = $24 million Therefore, the total revenue from product sales is $24 million.
In conclusion, “2 3 of 36” is a mathematical concept that represents two-thirds of 36. It is a way of expressing a part of a whole number. We have discussed its meaning, calculation, and practical applications in various fields. By understanding this concept, we can apply it to solve various real-life problems.