Term
1) Define: Precision
2) What kind of error do precise measurements have? |
|
Definition
1) refers to reproductablilty or how close measurements are to one another
2) Precise measurements have low random error |
|
|
Term
1) Define: Accuracy
2) What tipe of error do accurate measurements have? |
|
Definition
1) refers to how close a measurement is to the actual value
2) low systematic error and generally low random error |
|
|
Term
1) Define: Systematic Error
2) How can this be avoided? |
|
Definition
1) produces values that are either all higher or all lower than the actual value
2) can be avoided by calibrating measurement devices |
|
|
Term
1) Define: Random Error
2) How can it be avoided? |
|
Definition
1) produces values that are both higher and lower than the actual value
2) it can't be completely avoided but it varies in size |
|
|
Term
General procedures for calculating Significant Figures |
|
Definition
1) make sure there is a decimal point
2) move from left to right until you hit the first non-zero
3) count that didgit and every digit to its right
*note: if right most digit is a zero and there is no decimal point, it is not significant* |
|
|
Term
Significant Figures:
Multiplication and Division Rules |
|
Definition
round to the smallest number of significant figures |
|
|
Term
Significant Figures:
Addition and Subtraction |
|
Definition
round to the least number of decimal places |
|
|
Term
Rounding rules when ending in 5
ex. round 46.35 and 102.25 to the tenths place |
|
Definition
"round to the evens"
if # before 5 is even, round down
if # before 5 is odd, round up
ex. 46.4 and 102.2 |
|
|
Term
In a multi-step problem, when do you round? |
|
Definition
The very end, even when considering significant figures |
|
|
Term
Do exact numbers count for sig figs? |
|
Definition
NO!!! only consider sig figs with calculated values |
|
|