Measurement, Notation & Siggy Figgies. Qualitative Measurements Descriptive Non numerical “It’s hot”

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Presentation transcript:

Measurement, Notation & Siggy Figgies

Qualitative Measurements Descriptive Non numerical “It’s hot”

Quantitative Measurement (think of the root word “Quantity”) Results in a definitive form Usually numerical It’s 33˚C

Percent Error Reference Tables p. 12, Table T (find it)

Scientific measurement units

Generally, chemists require temperatures are in Kelvins T (K) = t (˚C) (see reference tables A and T) Generally, chemists require temperatures are in Kelvins T (K) = t (˚C) (see reference tables A and T) Celsius 100 ˚C 0 ˚C 100˚C Kelvin 373 K 273 K 100 K Fahrenheit 32 ˚F 212 ˚F 180˚F Temperature 7

BUT… When you have a change in temperature (a.k.a ΔT) units don’t matter because Kelvin degrees are the same size as Celsius degrees. A temperature increase from 20˚C to 30˚C, ΔT = 10 A temperature decrease from 303K to 293K, ΔT = 10.

Precision in measurement

Scientific Notation Number consisting of a coefficient multiplied by 10 raised to an exponential power 36,000 = 3.6 x x =

Significant Figures a.k.a Siggy Figgies

All non zeros are considered significant has 3 siggy figgies

Zeros between non zero numbers ARE Significant 7003 has 4 siggy figgies 40.7 has 3

Zeros before the decimal point by themselves are NOT significant All zeroes to the left are NOT significant All these have 2 siggy figgies:

Zeroes to the right of the decimal point that come at the end of a number ARE significant (this says that I could measure to the hundredths place accurately, that I LOOKED at the hundredths place and there were no hundredths.) (ditto for thousandths.)

Zeroes to the right where there is no decimal point are NOT significant To avoid confusion, these can be written in scientific notation… 2.10 x 10 4

Unlimited siggy figgies When you count something (there are exactly 26 students, not 25.9 or 26.2) Units by definition 60 seconds in 1 minute

Rounding to the siggy figgies When doing calculations, you round the answer to the correct number of significant figures The answer cannot be more precise than any of the measurements. Generally look to the number in the question with the least number of sig. figs. after the decimal point. THIS MEANS YOU SHOULD NEVER, EVER, EVER, WRITE A REPEATING DECIMAL AS AN ANSWER, EVER. Just because your calculator gives you , it does not make that a more precise answer than 3.0