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By BODMAS (or BIDMAS , or PEDMAS ), we know the order in which we should execute each operation:
We can add brackets (don't be scared by the different types of brackets — (), [], {} — they can be used interchangeably in this case) to our original equation to make it easier to see when each operation should be applied: x = [ ( 4 − 7 ) + ( [ 2 2 ] ÷ 3 × 6 ) ] .
So, we should: first equate the brackets at the front (4-7), to give us -3; x = [ ( − 3 ) + ( [ 2 2 ] ÷ 3 × 6 ) ] we then raise 2 to the power of 2, to give us 4; x = [ ( − 3 ) + ( [ 4 ] ÷ 3 × 6 ) ] then divide that by 3, to give us 4/3; x = [ ( − 3 ) + ( 3 4 × 6 ) ] then times that by 6 to give us 8; x = [ ( − 3 ) + ( 8 ) ] then add -3 and 8 to give us: x = 5 .