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##### What is solution of 4 - 2 ÷ (1/2) + 3 =...? ___________________________________________

```    3
```
##### Explanation
```             1
4 - 2 ÷ --- + 3
2
```

According to BODMAS we have to solve first division. Convert the division operation into multiplication, fraction 1/2 is also change into 2/1

```               2
= 4 - 2 × --- + 3  Now operate multiplcation
1

= 4 - 4 + 3

= 3
```
##### Note
```         1
2 ÷ --- ≠ 1
2
When divisible sign exist we can't cut 2 with 1/2

1         2
2 ÷ --- = 2 × --- = 4
2         1
```
##### Note

In above question we are applyiong BODMAS

B for bracket [{( )}] ,

```    First solve all kind of bracket.
```

O for Order/Index ,

```    Solve Squares, cubes, Saquare root, cube root secondly
```

D for Division (÷),

```    Solve the division
```

M for Multiplication (×),

```    Solve the multiplication
```

```    Solve the addition
```

S for Subtraction(-)

```    Solve the subtraction
```

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##### BODMAS Short Questions

###### What is BODMAS?

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###### What is order of operation?

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###### Who invented BODMAS?

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###### Solve 3 - 3 × 2 ÷ 6 = ?

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##### BODMAS Questions

###### What is square root of 25?

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###### Solve 10 ÷ 4 of 5 =...?

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###### Solve 2 / 2 - 2 + 2 × 2 =...?

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###### Solve 10-4×0+3÷3 =..?

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###### Solve 7+7÷7+7×7-7 =...?

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###### Solve 3 + 5% =...?

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###### Solve 2e × 100% =...?

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###### If √(0.04)(0.4)a = (0.4)(0.04)√b then a/b ... ?

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###### Solve 5 × (1/5) ÷ (1/5) ÷ (1/5) × 5 =...?

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###### 3 ÷ (5 ÷ 7) = (3 ÷ 5) ÷ 7

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###### Solve 4 - 2 ÷ (1/2) + 3 =...?

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###### Solve 2 - 2 × 2 - 2 ÷ 2 =...?

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###### Solve 3 - 3 × 3 - 3 ÷ 3 =...?

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###### Solve 4 + 4 × 4 - 4 ÷ 4 =...?

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###### Solve -1 + 2 × 0! =...?

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###### Solve -2 + 3! - 1 =...?

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###### Which step is wrong?

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##### SHORTCUT TRICKS (Division)
• Divisible by 2 Shortcut trick
• Divisible by 3 Shortcut trick
• Divisible by 4 Shortcut trick
• Divisible by 5 Shortcut trick
• Divisible by 6 Shortcut trick • Divisible by 7 Shortcut trick • Divisible by 8 Shortcut trick • Divisible by 9 Shortcut trick
• Divisible by 10 Shortcut trick

##### Worksheets (Solved)

###### Integration     