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Understanding the Division: 42000 / 12



This article explores the division problem 42000 / 12, providing a step-by-step breakdown of the calculation and illustrating its practical applications. We will delve into different methods of solving this problem, highlighting the importance of understanding division concepts and their relevance in various real-world scenarios. The focus is on making the concept clear and accessible, irrespective of prior mathematical proficiency.


1. The Fundamentals of Division



Division is one of the four fundamental arithmetic operations, alongside addition, subtraction, and multiplication. It essentially involves splitting a quantity into equal parts. In the expression 42000 / 12, we are trying to determine how many times the number 12 goes into 42000. This can be interpreted as sharing 42,000 items equally among 12 people, or determining the number of groups of 12 items that can be formed from a total of 42,000 items.

The components of a division problem are:

Dividend: The number being divided (42000 in this case).
Divisor: The number by which we are dividing (12 in this case).
Quotient: The result of the division (the answer we seek).
Remainder: The amount left over if the division doesn't result in a whole number.


2. Solving 42000 / 12 using Long Division



Long division is a standard method for solving division problems, especially those involving larger numbers. Here's how to solve 42000 / 12 using this method:


```
3500
12 | 42000
-36
60
-60
00
-00
0
```

1. Divide: We start by dividing 12 into the first digits of the dividend (42). 12 goes into 42 three times (3 x 12 = 36). We write the '3' above the '2' in 42.

2. Multiply: We multiply the quotient digit (3) by the divisor (12) to get 36.

3. Subtract: We subtract 36 from 42, leaving a remainder of 6.

4. Bring Down: We bring down the next digit (0) from the dividend.

5. Repeat: We repeat steps 1-4 until all digits in the dividend have been used. 12 goes into 60 five times (5 x 12 = 60). Subtracting 60 from 60 leaves 0. We bring down the remaining zeros and the process continues, resulting in a quotient of 3500 with no remainder.


3. Solving 42000 / 12 using Simplification



We can simplify the problem before performing the division. Since both 42000 and 12 are divisible by 6, we can simplify the problem to:

(42000 / 6) / (12 / 6) = 7000 / 2 = 3500

This method significantly reduces the complexity of the calculation, making it easier to solve mentally or with less complicated long division.


4. Real-World Applications



Understanding how to solve 42000 / 12 has practical applications in various fields:

Finance: Dividing a yearly budget of 42,000 by 12 months gives a monthly budget of 3,500.
Inventory Management: If a warehouse has 42,000 items and needs to organize them into boxes containing 12 items each, there would be 3,500 boxes needed.
Construction: If a project requires 42,000 bricks and each worker lays 12 bricks per hour, it helps determine the number of worker-hours needed for the task.


5. Summary



The division problem 42000 / 12 results in a quotient of 3500. We explored two methods for solving this: long division and simplification. Understanding division is crucial for solving real-world problems across various fields. The ability to simplify problems before applying long division can improve efficiency and accuracy in calculations.


Frequently Asked Questions (FAQs)



1. What if the division didn't result in a whole number? If the division resulted in a remainder, the answer would be expressed as a whole number and a fraction or decimal. For example, if the problem were slightly different and yielded a remainder, the answer might be represented as 3500 with a remainder, or as a mixed number or decimal.

2. Are there other methods to solve this division problem? Yes, calculators and computer programs can easily solve this division problem. Additionally, repeated subtraction can also be used, although it is less efficient for larger numbers.

3. Why is it important to learn different methods for division? Learning multiple methods provides flexibility and understanding. Some methods are better suited for mental calculations, while others are more systematic for complex problems. This adaptability is crucial for problem-solving.

4. What if the divisor was zero? Dividing by zero is undefined in mathematics. It's a crucial concept to understand as it's an error in most mathematical operations.

5. How can I practice solving division problems? Practice is key! Start with simpler problems and gradually increase the complexity. Online resources, textbooks, and worksheets offer ample opportunities for practice. Focus on understanding the underlying concepts rather than just memorizing the steps.

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