Tables from 41 to 50: Times & Multiplication Tables

Multiplication Tables From 41 To 50

Here is the whole band in one place. Read down a column to see one number's table, or read across a row to compare all ten numbers at the same multiplier. Where a column and a row cross, that cell is the product.

How Do You Read These Tables?

Each column is one number's times table, top to bottom. The 47 column reads $47 \times 1 = 47$, $47 \times 2 = 94$, on down to $47 \times 10 = 470$. The first number is the group size, the second is how many groups, and the cell is the total.

Two rows do most of the work. The ×10 row is every number with a zero added, and the ×5 row is exactly half of the ×10 row. So for any number here, you can pin down its ×5 and ×10 values instantly, then step up or down by the base number to reach the neighbours you need.

How To Learn The Tables From 41 To 50 (Patterns, Not Memorizing)

Bhanzu teaches the few patterns that generate a table instead of drilling five hundred separate facts into recall. Once you see that every number from 41 to 50 is built from parts you already know, you can rebuild any row by reasoning rather than reaching for a stored answer. That is the number sense that later carries into algebra.

The whole band rests on a handful of ideas:

• Split every number into a ten and a units part. Any number here is $40 + k$, so $(40 + k) \times n = 40n + kn$. For $46 \times 7$, that is $(40 \times 7) + (6 \times 7) = 280 + 42 = 326$. This place-value split is the distributive idea you meet again as $46 = 40 + 6$ inside brackets in algebra.

• Halve to reuse a smaller table. Several numbers are double a number you already know: $42 = 2 \times 21$, $44 = 2 \times 22$, $46 = 2 \times 23$, $48 = 2 \times 24$, $50 = 2 \times 25$. So find the smaller table's value and double it. For $46 \times 7$, take $23 \times 7 = 161$, then double it to 322.

• The 45s and 50s ride on the 5s and 10s. Since $50 = 5 \times 10$, the 50 table is the 5 table with a zero appended, so every product ends in 0. And $45 = 9 \times 5$, so its multiples all end in 0 or 5, alternating as you count up.

• The 48 column is the 6 times table stretched by eight. Because $48 = 6 \times 8$, you can reach any 48 value through factors you know: $48 \times 5 = 6 \times 8 \times 5 = 6 \times 40 = 240$.

• The prime numbers 41, 43, and 47 have no factor shortcut, so build them by the place-value split or by adding the base number to the row above. That is expected, not a gap in your knowledge.

Understand these few moves and you can rebuild any of the products in the grid rather than store each one.

What Do The Tables Look Like In Words?

Every row of the grid can be read as a spoken sentence, which is often how a table sticks before the numbers do. The 42 table reads "one times 42 is 42, two times 42 is 84, three times 42 is 126," on to "ten times 42 is 420." The 50 table is the smoothest to say aloud because each step just adds another fifty: fifty, one hundred, one hundred fifty, and so on. Each individual table page linked below sets out its full spoken form.

Why Should You Learn The Tables From 41 To 50?

Most people never need these committed to memory the way the tables to 12 are, and that is a fair thing to say plainly. Their value is different: working through them trains the place-value split and the doubling habit on larger numbers, and that fluency is what makes long multiplication, division, and estimation feel light. Someone who can rebuild $47 \times 8$ from parts is practising exactly the reasoning that algebra formalises. So treat this band as a workout for a method, not as fifty more facts to store.

Where Do These Tables Appear?

These tables show up wherever quantities cluster in the forties and fifties. A 50-seat coach, a 45-minute class period, a box of 48 units, a 42-week planting cycle - each is a real setting where multiplying by one of these numbers gives a total fast. Money is a common one: at $48 an hour, a nine-hour job is $48 \times 9 = 432$ dollars. Half-centuries in cricket, 50-metre pool lengths, and 45 rpm records all live on this band too, so the tables quietly power a lot of everyday counting.

Solved Examples

Example 1

What is $45 \times 6$?

Use the 5-and-10 anchor: $45 \times 6 = (45 \times 5) + 45 = 225 + 45 = 270$.

Final answer: $45 \times 6 = 270$.

Example 2 (Wrong path first)

A hall has 48 rows of 7 chairs. How many chairs is that?

Wrong attempt. The rusher multiplies only the tens, reads $48 \times 7$ as $40 \times 7 = 280$, and stops.

Why it breaks. That answer ignores the 8 in 48 entirely, so it undercounts eight chairs in every one of the seven rows.

Correct. Split it fully: $(40 \times 7) + (8 \times 7) = 280 + 56 = 336$.

Final answer: 336 chairs.

Example 3

Find $46 \times 7$ by doubling.

Since $46 = 2 \times 23$, take $23 \times 7 = 161$, then double.

$161 \times 2 = 322$

Final answer: $46 \times 7 = 322$.

Example 4

$50 \times {?} = 350$.

Divide to find the missing factor: $350 \div 50 = 7$.

Final answer: $50 \times 7 = 350$.

Example 5

Priya earns $49 for each shift. How much for 8 shifts?

Treat 49 as $50 - 1$: $(50 \times 8) - (1 \times 8) = 400 - 8 = 392$.

Final answer: $392.

Conclusion

• The tables from 41 to 50 sit in one master grid running from 41 to 500, so you can compare any two at a glance.

• Every number here splits into $40 + k$, so the place-value method rebuilds any product from smaller facts.

• Half of these numbers are double a table below 25, so doubling reuses tables you already hold.

• The 45s and 50s follow the tidy 5-and-10 endings, and the primes 41, 43, and 47 build by the split.

To keep building this fluency with a teacher, explore Bhanzu's mental maths for kids sessions, its middle school math tutor pathway, or the wider math programs for kids.

Read More

• Multiplication Tables - the master hub linking every individual times table in one place.

• Tables from 1 to 20 - the foundation range every higher table builds on.

• Table of 45 - the 9-times-5 table, all endings in 0 or 5.

• Table of 48 - built from 6 × 8, easy to reach through factors.

• Table of 42 - double the 21 table, a clean halving example.

• Table of 50 - the 5 table with a zero appended.

• Mental math tricks - pattern-based methods for faster arithmetic.

• Math is Fun — Multiplication Tables - printable charts and practice.