A B C D E F G H I U 1 Rectangle 1 length (cm) width (cm) height (cm) vol (cm^3) err vol density density error 2 2.566 0.945 0.945 2.29150215 0.00574277 2.66200929 0.05031079 aluminum 3 Error 0.001 0.001 0.001 0.001 4 MASS (g) 6.1 5 MASS err 0.1 6 Cyclinder length (cm) diameter (cm) vol (cm^3) err vol density density error Brass 7 3.746 0.999 2.93622026 0.00666215 8.44623285 0.0532215 8 Error 0.001 0.001 9 MASS (g) 24.8 10 MASS err 0.1 11 Rectangle 2 length (cm) width (cm) height (cm) vol (cm^3) err vol density density error 12 3.728 0.946 0.946 3.33624685 0.00794829 2.69764211 0.03640068 aluminum 13 Error 0.001 0.001 0.001 14 MASS (g) 9 15 MASS err 0.1 162. Method 2: Now calculate the density with your mass and volume measurement using this method. Here the volume was measured directly since 1 mL 2 1 cm3. The error in the volume will be :|:2 cm3. The error in the density is calculated the same way as above. 3. Are your two results for the density consistent with each other? By consistent, we mean within the errors in your determinatiOns of the density. 4. Below is a table of various densities, and we know for a fact that your block is made of one of these metals. Are your results consistent with one of these? What could explain any inconsistency? (Remember: human error is never a correct answer to this question!) _| Metal -l-II aluminum 2.70 brass 8.553 copper 8 79 gold 19.29 steel 7.82 tin 7.28