
At first, learning the table of 34 could seem hard, especially when you compare it to lower numbers. But it might be much easier if you know the patterns that are there. When trying to uncover sequence patterns in bigger three-digit computations, a lot of pupils find it helpful to compare it to the table of 345, 342, 347, or even 349. You may establish a strong base for mental math that goes beyond conventional multiplication by focusing on the multiples of 34.
For quick reference, here is the multiplication chart for the number 34 up to 10. You can use this to verify your calculations or to practice recitation.
|
Multiplicand |
Multiplier |
Result (Multiple) |
|
34 |
1 |
34 |
|
34 |
2 |
68 |
|
34 |
3 |
102 |
|
34 |
4 |
136 |
|
34 |
5 |
170 |
|
34 |
6 |
204 |
|
34 |
7 |
238 |
|
34 |
8 |
272 |
|
34 |
9 |
306 |
|
34 |
10 |
340 |
Once you've mastered the first ten, extending your knowledge to the next ten multiples is a great way to improve your speed in competitive exams.
|
Multiplicand |
Multiplier |
Result (Multiple) |
|
34 |
11 |
374 |
|
34 |
12 |
408 |
|
34 |
13 |
442 |
|
34 |
14 |
476 |
|
34 |
15 |
510 |
|
34 |
16 |
544 |
|
34 |
17 |
578 |
|
34 |
18 |
612 |
|
34 |
19 |
646 |
|
34 |
20 |
680 |
If you're struggling to keep these numbers in your head, don't worry. There are several logical tricks you can use to reconstruct the table whenever you need it.
A very reliable trick is to use the table of 17. Since 34 is exactly double of 17, every multiple of 34 is simply the corresponding multiple of 17 multiplied by 2. For example, if you know that 17 \times 3 = 51, then 34 \times 3 must be 51 \times 2 = 102.
You can break 34 down into 30 + To find 34 times 6, multiply 30 by 6 (180) and 4 by 6 (24), then add them together:180 + 24 = 204.
The digits in the one's place of the table of 34 follow a specific repeating pattern: 4, 8, 2, 6, 0.
34 \times 1 = 3\mathbf{4}
34 \times 2 = 6\mathbf{8}
34 \times 3 = 10\mathbf{2}
34 \times 4 = 13\mathbf{6}
34 \times 5 = 17\mathbf{0}
34 \times 6 = 20\mathbf{4}
Example 1: If a shopkeeper sells 34 pens every day, how many pens will he sell in a week (7 days)?
Solution: Using the table of 34, we find 2134 \times 7 = 238.22 So, he sells 238 pens in a week.
Example 2: Jessica earns 18 per hour. If she works for 34 hours, what is her total income?
Solution: Here, we calculate 34 \times 18. From our extended table, 2334 \times 18 = 612.24 Jessica earns 612.
Mental maths is an important skill that helps children solve problems quickly and confidently. From learning basic tables to handling big multiplication sums, CuriousJr’s Mental Maths Classes are designed to make numbers easy and fun for students from Grades 1 to 8.
At CuriousJr, children learn step by step using simple methods that match their learning level. Instead of rote learning, students are taught smart tricks, patterns, and logic-based techniques to solve calculations mentally. This helps them improve speed, accuracy, and confidence in maths.
The classes are interactive and engaging, with fun activities, games, and quizzes that keep children interested every day. Visual explanations and real-life examples make even big multiplications easy to understand. Expert teachers guide students during live sessions and clear doubts instantly, so no child feels left behind.
With regular practice and progress tracking, CuriousJr helps children build strong maths foundations. From tables to advanced calculations, CuriousJr turns maths into a skill your child can enjoy and use confidently.
