Calibration, Temperature & Percent Error What is Calibration? Calibration of any measuring device is: distance between two closest lines (Not distance between two closest #’s!) Not all graduated cylinders calibrated same way Large graduated cylinder: ? capacity ? calibration 1000 ml 10 ml ? calibration 1 ml ? calibration 1 ml ? calibration 0.2 ml Here are some other pieces of lab equipment. Can you figure the calibration of each? meter stick: two closest lines are 1 millimeter apart ? calibration 25 ml This is a quadruple beam balance What’s the calibration? 0.01 gram This is a buret ? calibration 0.1 ml Note: unlike graduated cylinder, numbers go down, so you read downwards Temperature Scales Scientifically speaking … The definition of temperature: Temperature is measure of average kinetic energy of particles in system World’s Record Cold Temperatures ˚F ˚C 7/21/1983 2/7/1892 2/6/1933 1/9/1954 2/3/1947 1/23/1971 –129 –94 –90 –87 –81 –80 –89 –70 –68 –66 –63 –62 1/20/1954 –70 –56.5 Date World (Antarctica): Vostok II Verkhoyansk, Russia (Siberia) Asia: Oimekon, Russia Greenland: Northice No A: Snag, Yukon, Canada US: Prospect Creek, Alaska US: (other than AK) Rogers Pass, Mont. Conversion formulas How can we convert from one temperature scale to another? K = °C + 273 273.15) (more precisely °C = K – 273 [F = (9/5 °C) + 32] Errors are inevitable and need to be dealt with … Percent Error Ratio of error to accepted value % error = Error accepted value x 100% Error measuredaccepted value – accepted value x100% value absolute value: always positive Data table Students asked to find density of sucrose [Sucrose has density of 1.59 g/cm3] Student A (g/cm3) Student B (g/cm3) Student C (g/cm3) Trial 1 1.54 1.40 1.70 Trial 2 1.60 1.68 1.69 Trial 3 1.57 1.45 1.71 Let’s calculate the error Student A (g/cm3) Student B (g/cm3) Student C (g/cm3) Trial 1 0.05 0.19 0.11 Trial 2 0.01 0.09 0.10 Trial 3 0.02 0.14 0.12 Remember, error is always positive number Now let’s calculate % error Student A % error Student B error Student C error Trial 1 3.14 11.9 6.9 Trial 2 0.63 5.7 6.3 Trial 3 1.26 8.8 7.5 Advantage of % Error • easier to compare data, especially if comparing data from different trials