(8−112)+23+(256−73)+4.2−12−(3.2−2.3) equals
215.3
(8−112)+23+(256−73)+4.2−12−(3.2−2.3)
=(8−112)−12+(256−73)+23+4.2−(3.2−2.3)
We know that (x−y)−z=x−(y+z), for all numbers x, y, z.
So, (8−112)−12=8−(112+12)=8−2=6
Also, we know that (x−y)+z=x−(y−z), for all numbers x, y, z with y>z.
Since the above is true for all the numbers, it must be true for x=256, y=73 and z=23 also, as y=73>23=z
So, (256−73)+23=256−(73−23)=256−50=206
Also, we know that x−(y−z)=(x−y)+z, for all numbers x, y, z with y>z.
Since the above is true for all the numbers, it must be true for x=4.2, y=3.2 and z=2.3 also, as y=3.2>2.3=z
So, 4.2−(3.2−2.3)=(4.2−3.2)+2.3=1.0+2.3=3.3
Therefore,
(8−112)−12+(256−73)+23+4.2−(3.2−2.3)
= 6+206+3.3
= 215.3