Question

2 + (4 × 2) – (16 ÷ 2)

Answer 1

`\huge\text{Hey there!}`

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`\huge\textbf{Just do PEMDAS....}`

`\star\large\textsf{ Parentheses}\\\star\large\textsf{ Exponents}\\\star\large\textsf{ Multiplication}\\\star\large\textsf{ Division}\\\star\large\textsf{ Addition}\\\star\large\textsf{ Subtraction}`

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`\mathsf{2 + (4*2) - (16/2)}\\\mathsf{= 2 + (\bold{8})- (\bf 8)}\\\mathsf{= 2 + \bf 8 - 8}\\\mathsf{= 2 + \bf 0}\\\mathsf{= 2}\\\\\huge\text{Therefore, your answer is: \boxed{\textsf{2}}}\huge\checkmark`

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~
`\frak{Amphitrite1040:)}`

Answer 2

Hello There!

Question:-

2 + (4 × 2) – (16 ÷ 2)

We need to simplify the arithmetic expression.

Solution:-

The arithmetic expression given may be rewritten as :-

`\sf \: 2 + (4 \: * \: 2) - \bigg( (16)/(2) \bigg)`

Firstly , Solve For Multiplication :-

`\sf \longmapsto \: 2 + 8 - (16)/(2)`

Secondly, Solve for Addition:-

`\sf \longmapsto \: 10 - (16)/(2)`

Simplify the Fraction:-

`\sf \longmapsto \: (10)/(1) - (16)/(2)`

On Simplification:-

`\sf \longmapsto \: (10(2) - 16)/(2)`

`\sf \longmapsto \: (20 - 16)/(2)`

`\sf \longmapsto \: \cancel(4)/(2)`

`\sf \longmapsto \: 2`

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Henceforth,The simplified form of the arithmetic expression is :-

`\boxed{ \boxed{\huge\bf \: 2}}`

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Please let me know if you have any further questions.

~MisterBrian