Table of 46: Complete Multiplication Table with PDF
FAQs on Table of 46: Complete Multiplication Table with PDF
1. What is the multiplication table of 46?
The table of 46 represents the results of multiplying the number 46 by a series of whole numbers (1, 2, 3, and so on). Essentially, it's a form of repeated addition where 46 is added to itself multiple times. For example, 46 x 3 is equivalent to 46 + 46 + 46, which equals 138. This table is a fundamental tool for simplifying multiplication problems involving the number 46.
2. How can you easily write the table of 46?
A simple trick to write the table of 46 is to use repeated addition. You start with 46 and, to find the next multiple, you just add 46 to the previous result. For instance:
- 46 x 1 = 46
- 46 x 2 = 46 + 46 = 92
- 46 x 3 = 92 + 46 = 138
- 46 x 4 = 138 + 46 = 184
3. What are the first 10 multiples in the 46 times table?
The first ten multiples of 46 are the products obtained by multiplying 46 by the numbers 1 through 10. These are:
- 46, 92, 138, 184, 230, 276, 322, 368, 414, and 460.
4. Why is it important for students to learn how to create multiplication tables like the table of 46?
Learning to construct tables for numbers like 46 strengthens a student's foundational maths skills. It improves their understanding of core concepts such as multiplication principles, number patterns, and factors. This ability is a crucial building block for tackling more advanced topics in the CBSE syllabus, including long division, algebra, and finding the Least Common Multiple (LCM).
5. How are the factors of 46 related to its multiplication table?
The factors of 46 are the numbers that divide it completely, which are 1, 2, 23, and 46. This is significant because it tells you in which multiplication tables the number 46 will appear as an answer. For instance:
- 1 x 46 = 46
- 2 x 23 = 46
6. Is 46 a composite number, and why does that matter?
Yes, 46 is a composite number. A number is defined as composite if it has more than two factors (i.e., more than just 1 and itself). Since the factors of 46 are 1, 2, 23, and 46, it fits this definition. This is important because composite numbers can be broken down into smaller integer products (2 x 23), a key concept for understanding prime factorization and solving problems involving HCF and LCM.
7. How can the table of 46 be used to solve a practical problem?
The table of 46 is useful for solving real-world calculation problems efficiently. For example, if a batch of items contains 46 pieces and you need to calculate the total number of pieces in 8 batches, you would perform the calculation 46 x 8. By referring to the table, you can quickly find the answer, which is 368 pieces, avoiding a lengthy manual calculation.















