What Is Table of 48?
FAQs on Table of 48 (Multiplication Table up to 100)
1. What is the Table of 48?
The Table of 48, also known as the 48 times table or multiples of 48, lists the results of multiplying 48 by whole numbers. It's a fundamental tool in mathematics, particularly useful for quick calculations, problem-solving, and understanding concepts like factors and multiples. Each entry represents a multiple of 48, for example, 48 x 1 = 48, 48 x 2 = 96, and so on.
2. How can I learn the Table of 48 easily?
Memorizing the Table of 48 can be achieved through various methods. Consistent repetition is key. Try writing the table multiple times, using flashcards, or creating a rhythm or song to associate numbers with their products. Recognizing patterns within the table (e.g., the pattern of the units digit) can also aid memorization. Practicing with worksheets and quizzes will further enhance recall.
3. What are some tricks for quick recall of the 48 times table?
Several tricks can improve speed and accuracy. You can leverage the fact that 48 is double 24; if you know the 24 times table, simply double each product to find the corresponding multiple of 48. Alternatively, consider that 48 is 50 - 2. To multiply a number by 48, you can multiply by 50 and then subtract twice the original number. For example, 48 x 7 = (50 x 7) - (2 x 7) = 350 - 14 = 336.
4. What are the first ten multiples of 48?
The first ten multiples of 48 are: 48, 96, 144, 192, 240, 288, 336, 384, 432, 480. These are obtained by multiplying 48 by the integers from 1 to 10 respectively.
5. How is the Table of 48 useful in solving math problems?
The Table of 48 is crucial for efficient calculations in various mathematical operations. It helps in solving multiplication problems directly. It also aids in division, finding factors and multiples, calculating the Least Common Multiple (LCM), and the Highest Common Factor (HCF) of numbers involving 48. Finally, it facilitates the solving of word problems that involve groups or quantities of 48.
6. Are there any patterns in the Table of 48 that can help with memorization?
Yes, there are patterns. Observe the units digits of the multiples: they follow a sequence (8, 6, 4, 2, 0) which repeats. The tens digits also exhibit a pattern, though it's less immediately obvious. Recognizing these cyclical patterns can significantly aid memorization. Additionally, the difference between consecutive multiples is always 48.
7. How can I use the Table of 48 to solve word problems?
Word problems often involve scenarios where items are grouped in sets of 48. For instance: "A box contains 48 apples. How many apples are there in 5 boxes?" To solve, you simply multiply 48 by 5, using the table directly to get the answer (240).
8. What are some common mistakes students make with the Table of 48?
Common errors include: confusing multiples of 48 with those of similar-looking numbers (e.g., 24, 40); making calculation errors, especially with larger multiples; and overlooking the patterns in the table, leading to inefficient memorization strategies.
9. How does knowing the Table of 48 help with LCM and HCF calculations?
Knowing the table allows for the quick identification of multiples of 48. When finding the LCM (Least Common Multiple), this helps in spotting common multiples efficiently. Similarly, when finding the HCF (Highest Common Factor), the knowledge of multiples of 48 aids in identifying common divisors.
10. Is there a printable version of the Table of 48 available?
Yes, printable versions of the Table of 48 are readily available online. Vedantu provides a downloadable PDF for convenient access and practice. A printable version allows for repeated review and testing, further strengthening memorization.
11. How can I extend the Table of 48 beyond 20 multiples?
Extending the table beyond 20 is straightforward. You can continue adding 48 to the previous multiple to obtain the next one. For example, after 48 x 20 = 960, the next multiple would be 960 + 48 = 1008 (48 x 21). Alternatively, you can use the multiplication method (e.g., 48 x 25) for larger multiples.





