Total weight percent without iron=(0.043+0.16+0.024+0.546+0.319+0.205+0.925)=2.22
Weight percent of iron=(100-2.22)=97.778
Amount of S=(0.043 × 4.224)÷100= 0.0018 g=0.0018÷32=0.00056 moles
Amount of silicon=(0.16×4.224)÷100=0.0067 g=0.0067÷28.08=0.00024 moles
Amount of phosphorus=(0.024×4.224)÷100=0.001 g=0.001÷30.973=0.00032 moles
Amount of manganese=(0.546×4.224)÷100=0.023 g=0.023÷54.94=0.00042 moles
Amount of carbon=(0.319×4.224)÷100=0.0134 g=0.0134÷12=0.0011 moles
Amount of molybdenum=(0.205×4.224)÷100=0.0086g=0.0086÷95.94=0.000902 moles
Amount of chromium=(0.925×4.224)÷100=0.039g=0.039÷51.996=0.00075 moles
Amount of iron=(97.778×4.224)÷100=4.13 g=4.13÷55.845=0.074 moles
Total moles=0.00056+0.00024+0.00032+0.00042+0.0011+0.000902+0.00075+0.074=0.0783 moles
1mole=6.023E23 atoms/mole
0.0783 moles=4.71E22 atoms/mole
9:41 A chromoly (a 41xx series) steel ball bearing weighs 4.224 grams. It contains the following...
A perfectly spherical iron ball bearing weighs 25.35 grams. Derive the diameter of the ball bearing assuming an iron atom has an effective radius of 0.124nm and iron is BCC at room temperature. The answer should be in cm with 2 decimals of accuracy.
A ball bearing similar to problem 1.1 has the following composition of alloying elements (once again tne remainder is iron) and Has a weight of 3.756g, If we removed 12 sextillion atoms from the ball bearing new much would the remaining chromium in the modified ball bearing weigh? The answer should be in grams and have 3 decimals of accuracy.