The Beer-Lambert law was then used to calculate the absorbance value. The law states there is a linear relationship between the absorbance and concentration of colored substances. Equation 2: A= -log(T) and equation 3: A=2-log(%T) were used to find absorbance where A is absorbance, T is transmittance and %T is percent transmittance. To find the correct mass of solid CuSO4 · 5H2O, equation 4: M= mol/L was rearranged to solve for moles. In the equation, M stands for molarity, mol is the moles of solute and L is liters of solution. The moles of solute was converted to grams of solute by dividing by the molar mass of solid CuSO4 · 5H2O. To find the desired volume of each made solution to create the diluted solution, equation 5: M_C V_C=M_D V_D was used where M is molarity, V is volume, c is concentrated solution and d is diluted solution. Finally, the percent error of concentration and absorption was calculated using equation 6: %error= |made value-standard value|/(standard value)×100%. Procedure: The first step in this lab was to calibrate the Spec-20 spectrophotometer. …show more content…
After letting the Spec-20 warm up for fifteen minutes, the wavelength was set to 600 nm because it is the maximum absorbance for Cu2+ solutions. Ten test tubes were labeled with small vertical lines so they could be aligned with the spectrophotometer. The Spec-20 was set to 0% transmittance using the left knob without a test tube sample in the holder. Then a test tube filled three-fourths of the way full with distilled water was placed into the Spec-20’s test tube well and the pointer was set to 100% transmittance using the right hand knob. The next step in the lab is to find the absorbance of the standard solutions of copper (II) sulfate. To find the absorbance, the percent transmittance of the 0.500 M, 0.200 M, 0.100 M and the 0.050 M CuSO4 was recorded by placing each sample into the calibrated Spec-20 spectrophotometer. Transmittance was found by dividing percent transmittance by one hundred. The absorbance value was calculated using the equation A=-log(T) and was graphed to create a calibration curve. The purpose of the third section of the lab was to prepare four solutions of copper (II) sulfate with concentrations of 0.500 M, 0.200