1. The Amazing 9 Times Table Finger Trick
How It Works
- Stretch out both hands in front of you.
- To multiply a number by 9 (from 1 to 10), fold down the finger that matches the number. For example, if you want to do 9×39 \times 39×3, fold down your third finger.
- Count the fingers to the left of the folded finger (this will be your tens digit) and the fingers to the right (this will be your ones digit).
Example
- 9×39 \times 39×3:
- Fold down your third finger on your left hand.
- You have 2 fingers to the left and 7 fingers to the right.
- The answer is 27!
Why It’s Cool
This trick helps you do the 9 times table without having to memorize every fact. Plus, it feels like magic when you do it with your hands!
2. Multiplying by 11 in a Flash
How It Works
- Write down the digits of the number you want to multiply by 11. Let’s call them aaa and bbb.
- Add those digits: a+ba + ba+b.
- Place the sum in the middle of aaa and bbb.
Example
- 14×1114 \times 1114×11:
- The digits are a=1a = 1a=1 and b=4b = 4b=4.
- Add them up: 1+4=51 + 4 = 51+4=5.
- Put the sum in the middle: 1 5 4.
- That’s 154!
But Wait—What If a+ba + ba+b is 10 or More?
- For example, 59×1159 \times 1159×11:
- 5+9=145 + 9 = 145+9=14.
- Write down the ones digit of the sum (4) in the middle, and add 1 to the first digit: 5+1=65 + 1 = 65+1=6.
- Your new digits are 6, 4, and 9 → 649.
Why It’s Cool
This mental math trick saves a lot of time and helps you see patterns in multiplication.
3. The “Half-and-Double” Trick
When to Use It:
This trick is great for multiplying numbers where one is even and the other is bigger or trickier to handle.
How It Works
- Take two numbers you want to multiply.
- If one is even, you can split it into half.
- At the same time, double the other number.
- Keep going until you see an easy multiplication.
Example
- Multiply 4×374 \times 374×37:
- Half of 4 is 2, double 37 is 74.
- Now multiply 2×742 \times 742×74.
- Half of 2 is 1, double 74 is 148.
- Now multiply 1×1481 \times 1481×148 which is just 148!
So, 4×37=1484 \times 37 = 1484×37=148 in a fun way that doesn’t require lots of steps.
4. Speedy Addition: Round and Adjust
When to Use It:
Use this for adding numbers that are close to each other but end in tricky digits.
How It Works
- Round one number up to a “friendly” number (like 10, 20, 50, 100).
- Add that rounded number to the other number.
- Subtract the amount you rounded up by.
Example
- Add 39+2339 + 2339+23:
- Round 39 up to 40 (that’s +1).
- Now add 40+23=6340 + 23 = 6340+23=63.
- Subtract the extra 1 you added: 63−1=6263 – 1 = 6263−1=62.
Why It’s Cool
It turns messy addition into a simpler problem, and it’s easy to do in your head.
5. The Fantastic 5 Trick (Multiplying by 5 Quickly)
How It Works
- Multiply the other number by 10, and then halve it.
Example
- 5×145 \times 145×14:
- Multiply 14 by 10 to get 140.
- Half of 140 is 70.
- So 5×14=705 \times 14 = 705×14=70.
6. Quick Trick for Squaring Numbers Ending in 5
How It Works
- Take the first digit(s) in front of the 5 (let’s call this number aaa).
- Multiply aaa by a+1a + 1a+1.
- Write that product down, then write 25 at the end.
Example
- Square of 15 (15215^2152):
- The digit in front of 5 is 1.
- 1×(1+1)=1×2=21 \times (1 + 1) = 1 \times 2 = 21×(1+1)=1×2=2.
- Write 2 and then 25 → 225.
- Square of 25 (25225^2252):
- The digit in front of 5 is 2.
- 2×(2+1)=2×3=62 \times (2 + 1) = 2 \times 3 = 62×(2+1)=2×3=6.
- Write 6 and then 25 → 625.
Why It’s Cool
You’ll look like a math wizard, especially when your friends are still pulling out their calculators!
7. Fun Fractions: Estimating Like a Pro
When to Use It:
If you need a quick guess (estimate) for something—like figuring out if you have enough money to buy snacks—fractions can help!
How It Works
- If you have a bunch of fractional amounts, approximate them to a nearest half or whole.
- Add up those simpler amounts to get a quick estimate.
Example
- If you want to add 67\frac{6}{7}76 + 25\frac{2}{5}52 quickly in your head:
- Round 67\frac{6}{7}76 to about 1 (since 67≈0.86\frac{6}{7}\approx 0.8676≈0.86).
- Round 25\frac{2}{5}52 to about 12\frac{1}{2}21 (since 25≈0.4\frac{2}{5}\approx 0.452≈0.4).
- Estimate: 1+0.5=1.51 + 0.5 = 1.51+0.5=1.5.
You’ll be close to the real answer without worrying about complicated fraction addition!
8. The Magic Number 1089 Trick
Impress Your Friends
- Choose any 3-digit number where the first digit is bigger than the last digit. (Example: 732)
- Reverse the digits. (Example: 237)
- Subtract the smaller number from the bigger number. (732 – 237 = 495)
- Reverse the digits of the answer. (495 → 594)
- Add the new number to your previous answer. (495 + 594 = 1089)
It always comes out to 1089—so cool!
9. “I Can Read Your Mind” Number Guessing Trick
Step-by-Step Magic
- Pick any number from 1 to 10 in your mind.
- Double it.
- Add 6.
- Halve it (divide by 2).
- Subtract your original number.
The Surprise
Your answer is always 3! This is a fun way to show how math steps can cancel out in interesting ways.
Fun Ways to Practice and Play
- Math Magic Shows: Show off these tricks to your friends and family. Pretend to be a magician and say, “Abracadabra… Let’s multiply by 9!”
- Secret Numbers: Challenge your friends to pick secret numbers and try the “I Can Read Your Mind” trick on them.
- Create Silly Word Problems: For each trick, make up a fun story (like squirrels collecting acorns or a wizard’s potions) to practice your new math powers.
Why Math Tricks Rock
- They save you time on homework.
- They boost your confidence—no more feeling lost in math class.
- They help you think in clever ways.
- They’re impressive and super fun to share!
Happy Math Magic!
Math doesn’t have to be scary or dull. With these fun tricks, you’ll be ready to tackle real-life problems and impress everyone around you. Keep practicing, and soon you’ll be the coolest math wizard around!