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Table of 43 with Multiplication Values up to 20

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How to Learn and Use the Table of 43 with Solved Examples

Memorizing is important for school-going children but difficult at times. It can be tedious for students to learn a multiplication table, such as the table of 43. To study the table, you must have a basic understanding of number operations.


Multiplication is an arithmetic operation that requires repeated addition. But that is not easy to perform with huge numbers. So, multiplication is used to expedite the process. A multiplication table is a useful tool for showing numerous integer and natural number products.


The multiplication table of 43 is discussed in-depth on this page, which also includes a downloadable pdf version of the table. Let's go through the information and suggestions to help you comprehend the concept behind the table.


Key Facts of the Multiplication Table of 43

Let us look at some of the interesting facts about the number 43 as well as the multiplication table.

  • The difference between two consecutive multiple products in the multiplication table of 43 is 43

  • The number 43 is a prime number so it has no factors except 1 and 43. 

  • 43 is an odd number.

  • 43 is classified as a positive real number.

  • 43 is a prime number so each product value obtained in the table is divisible by only that number which is multiplied with 43, apart from 43 and 1.

Multiplication Table of 43 From 1 to 10

Let us look at the first 10 multiples of the table of 43. The knowledge of the initial 10 multiples of 43 can help kids efficiently calculate complex arithmetic solutions. 

 

43 × 1 = 43

43 × 6 = 258

43 × 2 = 86

43 × 7 = 301

43 × 3 = 129

43 × 8 = 344

43 × 4 = 172

43 × 9 = 387

43 × 5 = 215

43 × 10 = 430


Tips to Memorise the Multiplication Table of 43

Although there are different techniques or approaches to help children memorize the multiplication table, the table of 43 doesn’t have any such special tips and tricks. The following are some suggestions that may help students learn the table.

  • Repeated addition can be used to determine the table of 43, such as 43 + 43 + 43 = 129, which is equal to 43 x 3.

  • To effectively memorize the table, students must read and recite it on a regular basis.


Questions Based on the Multiplication Table of 43

Let's have a look at a few problems involving the table of 43. Solving these questions can help children in memorizing and understanding the concepts of multiplication using Table 43.


Word Problems Based on the Multiplication Table of 43

Question 1. A man sells 8 kgs of mangoes every day. How many kgs of mangoes will the man sell in 43 days?

Solution. The man sells 8 kgs of mangoes per day. 

Using the table of 43, 

The total kgs of mangoes sold by the man in 43 days is 8 × 43 = 344 kgs.

Hence, the man will sell 344 kgs of mangoes in 43 days.


Question 2. If a car covers a distance of 43 kilometers in 1 hour, calculate the distance covered by the car in 7 hours.

Solution. The distance covered in 1 hour is 43 km.

The distance covered by the car in 7 hours = 43 × 7 = 301 km.

Hence the total distance covered is 301  kilometers.


MCQ 

Now, let us solve a multiple-choice question.


Question. What is the difference between third multiple and fifth multiple of 43? Calculate using the multiplication table of 43.

  1. 43

  2. 86

  3. 35

  4. 98

Answer. (B)

Solution. The third multiple of 43 is 43 X 3 = 129 and the fifth multiple of 43 is 43 X 5 = 215.

So, the difference is  215 - 129 = 86

Thus, the option (B) is correct.

 

Number Problems Using the Multiplication Table of 43

Question 1. Calculate the value of 43 x 24 ÷ 6.

Solution.  Given, 43 x 24 ÷ 6

Applying the BODMAS rule to solve the problem, 

= 43 x (24 ÷ 6)

= 43 x 4

= 172.


Question 2. Calculate the value of 15 plus 43 times 8 minus 11.

Solution. The problem can be solved using the multiplication table of 43. 

Given, 15 + 43 × 8 - 11 =?

We know that 43 × 8 = 344

Therefore, 7 + 344 - 11 = 340

Hence, the answer is 340.


Practice Questions Using the Multiplication Table of 43

Question 1. Calculate the value of the sum of the fifth multiple of 43 and the seventh multiple of 43, using the multiplication table of 43.


Question 2. Reema reads 5 pages of a book per day. How many pages does he read in total if she continues reading for 43 days?


Question 3. Calculate the number of times we should multiply 43 to achieve 387.


Multiplication Table of 43 From 11 to 20

Below is a sample of the multiplication table, which shows the multiples of 43 from 11 to 20. Learning these multiples can assist students in more efficiently solving Maths issues.

 

43 × 11 = 473

43 × 16 = 688

43 × 12 = 516

43 × 17 = 731

43 × 13 = 439

43 × 18 = 774

43 × 14 = 602

43 × 19 = 817

43 × 15 = 645

43 × 20 = 860


Conclusion

This was the complete discussion of the multiplication table of 43, we hope it will help students in developing a better understanding of the concepts of multiplication tables. As the product values in the multiplication table can be derived from the repetitive addition, students can write the multiples using the process of repetitive addition. Students should learn the multiples using the table provided above in the article. It is highly advisable to regularly revise the multiplication table to memorize it and apply it in solving mathematical problems. 

FAQs on Table of 43 with Multiplication Values up to 20

1. What is the table of 43?

The table of 43 is the list of multiples of 43 obtained by multiplying 43 by whole numbers like 1, 2, 3, and so on.

  • 43 × 1 = 43
  • 43 × 2 = 86
  • 43 × 3 = 129
  • 43 × 4 = 172
  • 43 × 5 = 215
  • 43 × 6 = 258
  • 43 × 7 = 301
  • 43 × 8 = 344
  • 43 × 9 = 387
  • 43 × 10 = 430
It is used to quickly solve multiplication, division, and word problems involving 43.

2. How do you calculate the multiples of 43?

You can calculate the multiples of 43 by multiplying 43 with any whole number.

  • Formula: 43 × n (where n = 1, 2, 3, ...)
  • Example: 43 × 7 = 43 × (5 + 2)
  • = (43 × 5) + (43 × 2)
  • = 215 + 86 = 301
This method helps in mental maths and quick calculations.

3. What is 43 multiplied by 12?

The value of 43 multiplied by 12 is 516.

  • Step 1: 43 × 10 = 430
  • Step 2: 43 × 2 = 86
  • Step 3: 430 + 86 = 516
This uses the distributive property of multiplication.

4. Is 43 a prime number?

Yes, 43 is a prime number because it has only two factors: 1 and 43.

  • Factors of 43: 1 and 43
  • It is not divisible by 2, 3, 5, or 7.
This means its multiplication table consists only of its multiples, not additional factors.

5. What are the first 15 multiples of 43?

The first 15 multiples of 43 are obtained by multiplying 43 from 1 to 15.

  • 43, 86, 129, 172, 215
  • 258, 301, 344, 387, 430
  • 473, 516, 559, 602, 645
These values follow the pattern of adding 43 each time.

6. How can I learn the table of 43 easily?

You can learn the table of 43 easily by using repeated addition and pattern recognition.

  • Add 43 repeatedly: 43, 86, 129, 172...
  • Break 43 into 40 + 3 for easy multiplication.
  • Example: 43 × 6 = (40 × 6) + (3 × 6) = 240 + 18 = 258
Practicing daily improves speed and accuracy.

7. What is 43 times 25?

The value of 43 × 25 is 1075.

  • Method: 43 × 25 = 43 × (100 ÷ 4)
  • = (43 × 100) ÷ 4
  • = 4300 ÷ 4 = 1075
This shortcut works well when multiplying by 25.

8. How is the table of 43 useful in division?

The table of 43 helps in division by identifying which multiple of 43 matches the given number.

  • Example: 344 ÷ 43
  • From the table, 43 × 8 = 344
  • So, 344 ÷ 43 = 8
This makes solving division problems faster and easier.

9. What pattern do you notice in the table of 43?

The main pattern in the table of 43 is that each term increases by 43.

  • 86 − 43 = 43
  • 129 − 86 = 43
  • 172 − 129 = 43
This constant difference shows it is an arithmetic sequence with common difference 43.

10. What is the formula for the nth multiple of 43?

The formula for the nth multiple of 43 is 43n.

  • Where n is a natural number (1, 2, 3, ...)
  • Example: 43 × 20 = 860
This formula helps in quickly finding any required multiple without writing the full multiplication table.