SCIENTIFIC MEASUREMENT REVIEW Flashcards
Kelvin
Base unit of temperature reflecting the average kinetic energy of all molecules in a sample (0K absolute zero, 273K freeze, 373K boil)
Fahrenheit
-459F Absolute zero, 32F freeze, 212F boil
Celsius
-273C absolute zero, 0C freeze, 100C boil
Scientific notation
Allows us to write very large and very small numbers easily
Converting a positive standard notation to a 10^+ scientific notation
The power is the number of digits after the first digit (eg. 299,700,000 has 8 digits after 2 so it is 2.997x10^8)
Converting a negative standard notation to a 10^- scientific notation
The power is the number of 0’s ONLY before an actual number (eg 0.00000542 has 6 zeros so it is 5.42x10^-6)
Dimensional analysis
Method for factoring units to find desired one (given unit x desired unit/given unit = desired unit)
Systematic errors
Constant errors, decrease in accuracy (measurements are precise but not accurate)
Random errors
Due to controlled variables and result in decrease in precision
Illegitimate errors
Mistakes from experimenters
Accuracy
How close measured value is to the ACTUAL value
Precision
How close measured value is to EACH OTHER
Absolute error formula
|measured value-true value|
Relative error formula
|measured value-true value|/true value
Percent error formula
|measured value-true value|/true value x 100%
Percent difference formula
Most common measure of accuracy and precision |value 1-value 2|/average of value 1 & 2 x 100%
Range
Difference between largest and smallest value (largest value-smallest value)
What do smaller values in percent difference and range indicate
Greater precision
How is uncertainty in measurements obtained
By estimated the final digit (eg. Burette reading)
How is uncertainty in calculations obtained
When adding/subtracting, add the uncertain values. When multiplying/dividing, add the % of uncertain values and change the % to absolute at the end
Significant figures
Number of digits in a value that contribute to degree of accuracy of value (Trailing zeros before decimal place are ambiguous and should be avoided using scientific notation)
Multiplication & division significant figures
Number of significant figures limited to the measurement with the least number of significant figures (eg. 2.154 x 1.1 = 2.3)
Addition & subtraction significant figures
Number of significant figures limited to the measurement with the least amount of decimal places (eg. 1.634 + 0.12 = 1.75)