What is 3[2(3^3)]-[(8^2)-5(8)+138] ?

The solution to 3[2(3^3)]-[(8^2)-5(8)+138] is 0

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3[2(3^3)]-[(8^2)-5(8)+138]

3 [2 (3^{3})] - [(8^{2}) - 5 (8) + 138]

0

Solution steps

3 [2 (3^{3})] - [(8^{2}) - 5 (8) + 138]

Follow the PEMDAS order of operations

Calculate within parentheses

[2 (3^{3})] : 54

2 (3^{3})

Calculate within parentheses

(3^{3}) : 27

3^{3}

3^{3} = 27

= 27

= 2 \cdot 27

Multiply and divide (left to right)

2 \cdot 27 : 54

2 \cdot 27

2 \cdot 27 = 54

= 54

= 54

= 3 \cdot 54 - [(8^{2}) - 5 (8) + 138]

Calculate within parentheses

[(8^{2}) - 5 (8) + 138] : 162

(8^{2}) - 5 (8) + 138

Calculate within parentheses

(8^{2}) : 64

8^{2}

8^{2} = 64

= 64

= 64 - 5 (8) + 138

Multiply and divide (left to right)

5 (8) : 40

5 (8)

Apply rule:

(a) = a

(8) = 8

= 5 \cdot 8

Multiply the numbers:

5 \cdot 8 = 40

= 40

= 64 - 40 + 138

Add and subtract (left to right)

64 - 40 + 138 : 162

64 - 40 + 138

64 - 40 = 24

= 24 + 138

24 + 138 = 162

= 162

= 162

= 3 \cdot 54 - 162

Multiply and divide (left to right)

3 \cdot 54 : 162

3 \cdot 54

3 \cdot 54 = 162

= 162

= 162 - 162

Add and subtract (left to right)

162 - 162 : 0

162 - 162

162 - 162 = 0

= 0

= 0

\frac{\frac{\frac{1}{3}}{- 1}}{2}

- 4 + (- 8 + 4)^{3} + 6 - 3^{2} + 4

8 \times (1 \div 8)

6 (0) - 3 (- 3)

3 \times (9 - 2 \times 3)^{2} + 5 \times 2

What is 3[2(3^3)]-[(8^2)-5(8)+138] ?
The solution to 3[2(3^3)]-[(8^2)-5(8)+138] is 0