Mastering Multiplication: Essential Strategies for Success


Calculating lengthy and complex multiplication problems necessitates the use of multiplication strategies. Multiplication is simple for integers with one, two, and even three digits. However, solving integers with four or more numbers (such as 4, 5, 6, 7, etc.) takes considerable time. As a result, we’ll be picking up some quick-and-dirty arithmetic skills here. Use these tips to boost your exam performance. Sometimes finding the result of 97 multiplied by 4 can be a difficult task.

Multiplication and division, addition and subtraction, differentiation and integration, and so on are only some of the arithmetic computations and operations encountered in the study of mathematics. There is a formula for determining the relationship between numbers in each calculation that considers the specific function being done on those numbers. As well as the procedures, speedy multiplication techniques are always welcome.

Difference between Multiplicand and Multiplier?

Finding out the names of the resulting numbers after performing the multiplication operation is essential.

The number being multiplied is known as the multiplicand.

Any second integer used to multiply the first is called a multiplier.

Here, 45 and 20 are the multiplicand and multiplier, respectively, in operation denoted by 45 20.

Strategies for Quick Multiplication

Make use of these strategies for quickly and simply solving multiplication problems. These strategies apply to other types of competitive exams as well. Fats may be calculated by memorizing multiplication tables. Let’s see if these strategies hold up when applied to some other numbers.

Put, multiplying by two means twice a number.

For instance, the addition approach is appropriate in the case of (5 2) since we need to multiply the number 5 by itself twice.

5 + 5 = 10

That amount is three times the original.

  • Example: 5 × 3 = 5 + 5 + 5 = 15

Multiplication by four: it represents four times the original value

Five × 4: 10 is double 5. Since ten is divisible by 2, 20 is also divisible by 10.

Multiply by 5, divide by 2, and multiply by 10 to get the answer for multiplication by 5.

Here’s how to get 40 by dividing eight by 5: split eight by 2 to get 4, then multiply four by 10 to get 40.

When multiplying by 8, double the first number, then multiply by itself again.

Five times eight is twenty times twenty times forty, for instance.

To multiply by 9, add 1 to the target integer and subtract it from itself.

  • Example: 5 × 9: 9+1 × 5-5 = 10 × 5 – 5 = 50 -5 = 45

Learning to multiply is an essential skill for students of all ages. Whether you’re just preliminary out or observing to improve your multiplication skills, mastering the basics is key to success. Here are some essential strategies for becoming a multiplication master:

Memorize The Multiplication Tables

The first step to mastering multiplication is memorizing the multiplication tables. This means knowing the products of all the numbers from 1 to 10, as well as the products of some larger numbers. Once you have the tables memorized, you’ll be able to perform basic multiplication problems quickly and accurately.

Understand The Concept Of Multiplication

Memorizing the tables is important, but it’s also important to understand what multiplication means. At its core, multiplication is simply a way of calculating a number to itself multiple times. For example, 4 x 3 is the same as 4 + 4 + 4. Understanding this concept will help you to tackle more complex multiplication problems with ease.

Practice, Practice, Practice

The only way to become a multiplication master is to practice regularly. Work on multiplication problems each day, and gradually increase the difficulty level as you improve. Look for online resources, apps, or games that can help you practice your skills in a fun and engaging way.

Use Visual Aids

Many students find it helpful to use visual aids when learning to multiply. For example, drawing arrays or using manipulatives such as cubes or beads can help to make the concept of multiplication more concrete and easier to understand.

Learn Alternative Methods

While memorizing the multiplication tables is important, it’s also helpful to learn alternative methods for solving multiplication problems. For example, using the distributive property or breaking down a problem into smaller parts can make it easier to solve.

Approach to Multiplication in General

Multiplication is used as a fundamental operation in this approach.

For instance, the expression 6780 multiplied by 2 is equivalent to ————-


As a result, you can see that the multiplier and multiplicand both have only one digit. A table is a simple and effective tool for tackling difficulties like these.

Multiplication by Rounding Up

In this approach, complex numbers are rounded down to their simplest form before being multiplied. Let us illustrate some real-world challenges.

Strategies for multiplying by a two-digit number

Calculation Example 1

58 ×2

Rounding the number 58 to 60,


Multiplying the rounded amount to itself;


Subtracting 120-4=116

So, 116 is the final answer.

Calculation Example 2

26 × 22

If we right 22 as 20+2 and then multiply them separately,

26×20 and 26×2 and adding them.

26 26

×20 + ×2

—— ——

520 + 52 = 572

—— ——

So the answer for 26×22 is 572.

Similarly, these easy multiplication strategies will allow you to practice multiplication problems more frequently.


Mastering multiplication is essential for success in math and in life. By memorizing the multiplication tables, understanding the concept of multiplication, practicing regularly, using visual aids, and learning alternative methods, you can become a multiplication master in no time!

See More: Mathematics of Prime Divisibility Theorems

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