**Number Puzzle #183**

# Number Puzzles

## Collection of best number puzzles

Number puzzles have specific set of rules, you first has to figure out the pattern being followed and then answer the puzzle according to the pattern.

Number puzzles are a part of many competitive examinations, these also helps you improve your logical thinking and above all these are fun to crack !!!

### Apply you mind and solve these number puzzles now

## Simplr Math Puzzle

## Number Puzzle #181

## Number Puzzle #181

If

2×3=15

2×5=20

2×7=30

2×11=?

## McDonald’s Number Puzzle

**What will be the value Burger + FrenchFries x ColdDrink ?**

Check your answer:-

**Answer**: 15

**Solution**:

If you see there are 3 variables and 3 equations, we can solve the equations and get the variables values and than we can find the value of fourth equation.

From the first equation we can say that ColdDrink = 10

than from the second Burger = (20 – 10)/2 = 5

and from the third equation FrenchFries= (9 – 5)/4 = 1

Thus Burger + FrenchFries * ColdDrink = 5 + 1*10 = 15

here as per BODMAS 5 + 1*10 will be 5 + 10 = 15

## 1 , 17 , 98 , 354 , ?

## Number Puzzle #180

What will be the next number in this series?

1 , 17 , 98 , 354 , ?

## -1¹²¹-1¹²² -1¹²³-1¹²⁴ =?

-1¹²¹ -1¹²² -1¹²³ -1¹²^⁴ =?

Check your answer:-

Click here to See Solutionbut in this equation power is on 1 not -1

-1¹²¹-1¹²² -1¹²³-1¹²^⁴ = -1-1-1-1 = -4

## complete the series 11,15,19,18,26,21,32, 24,37,____

## Number Puzzle #179

What will be the next number in this series?

11,15,19,18,26,21,32, 24,37,____

## İf 1*36=36, 8*23=23 Then 9*10=?

If 1*36=36

8*23=23

8*67=1

Then

9*10=?

## Number Puzzle #177

## Find next number in following sequence

## What will be the next number in below sequence?

0, 1, 5, 19, 65, 211, ?

Check your answer:-

explanation:

it follows this equation

**3^n – 2^n**where n is integer starting from 0

thus

3^0 – 2^0 = 1 – 1 = 0

3^1 – 2^1 = 3 – 2 = 1

3^2 – 2^2 = 9 – 4 = 5

3^3 – 2^3 = 27 – 8 = 19

3^4 – 2^4 = 65

3^5 – 2^5 = 211

3^6 – 2^6 = 729 – 64 = 665

There is one more way to solve this

**3*previous number + 2^(n-1)**

0x3+1=1;

1×3+2=5;

5×3+4=19;

19×3+8=65;

65×3+16=211;

211×3+32=665;

**wondering how it is possible?**

lets solve 3*previous number + 2^(n-1)

=> 3*(3^(n-1) – 2^(n-1)) + 2^(n-1)

=> 3^n – (2+1)*2^(n-1) + 2^(n-1)

=> 3^n – 2^n – 2^(n-1) + 2^(n-1)

=> 3^n – 2^n i.e. our first equation

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