Long Division with Decimal
Prime Factorisation
Lowest Common Multiple (LCM)
Greatest common divisor (GCD)
Square Root with Steps
Square Root to its Lowest form
Operation on Fractions
Operation on Decimals
Welcome to our comprehensive guide on mastering the long division method with remainder. Long division is a fundamental arithmetic operation used to divide large numbers, and sometimes, there is a remainder left over after the division process. In this guide, we'll explore the principles of long division with remainder, providing clear explanations, practical examples, and real-life applications.
The long division method with remainder is a technique used to divide a dividend by a divisor, resulting in a quotient and a remainder. The remainder represents the amount left over after the division process is completed.
The long division process involves dividing the dividend by the divisor, subtracting multiples of the divisor from the dividend, and determining the quotient and remainder. The formula is:
Recognize the numbers for which you need to find the Long Division with Remainder.
Use the above-given formula to obtain a result.
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Our calculator can handle all input values like integers, fractions, or any real number.
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This calculator will help you to find the Long Division with Remainder.
In the given input boxes, you have to enter the numbers.
After clicking on the Calculate button, a step-by-step solution will be displayed on the screen.
You can access, download, and share the solution.
Divide the number 387 by 13.
Use the above calculator to obtain Step-by-Step results.
The remainder represents the amount left over after the divisor divides the dividend, providing additional information about the division process.
A remainder occurs when the division process does not result in an exact quotient, meaning a non-zero remainder is left over.
No, the remainder is always a non-negative integer, representing the amount left over after division.
The division process will result in a non-zero remainder if the divisor does not evenly divide the dividend.
Long division with remainder is commonly used in various real-life scenarios, such as distributing items among a group, calculating the number of batches needed for a task, and allocating resources in budgeting.
Long division with remainder has practical applications in fields such as finance (budgeting and resource allocation), manufacturing (batch processing), and education (problem-solving and division of resources).
Mastering the long division method with the remainder is essential for accurately dividing numbers and understanding the division process. By learning the principles and steps involved in long division with remainder, you can confidently perform complex division operations. Armed with the knowledge provided in this guide, you're now equipped to confidently tackle long-division problems involving remainder and apply this skill in both academic and real-world contexts.
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