Measurement Flashcards
(57 cards)
1
Q
List the physical quantities
A
Length
Mass
Time
Temperature
Amount of substance
Electric Current
2
Q
Unit of each physical quantities
A
Length - Metre
Mass - Kilogram
Time - second
Temperature - Kelvin
Amount of substance - Mole
Electric Current - Ampere
3
Q
Tera
A
10^12
4
Q
Giga
A
10^9
5
Q
Mega
A
10^6
6
Q
Hecto
A
10²
7
Q
Deca
A
10¹
8
Q
Deci
A
10⁻¹
9
Q
Centi
A
10⁻²
10
Q
Milli
A
10⁻³
11
Q
Micro
A
10^-6
12
Q
Nano
A
10^-9
13
Q
Pico
A
10^-12
14
Q
Symbol of meter
A
m
15
Q
Symbol of Kilogram
A
Kg
16
Q
Symbol of second
A
s
17
Q
Symbol of Kelvin
A
k
18
Q
Symbol of amount of substance
A
Mol
19
Q
Symbol of Ampere
A
A
20
Q
How many mL in one L?
A
1000
21
Q
How many cm³ in 1L?
A
1000
22
Q
Formula for Celsius?
A
C = 5/9 (F - 32)
23
Q
Formula for Fahrenheit?
A
F = 9/5(c) + 32
24
Q
Formula for Kelvin
A
K = c + 273.15
25
How many hours in a day
24
26
How many minutes in an hour?
60
27
How many seconds in a minute ?
60
28
Define derived units?
This is a unit coined out by combining the basic units
29
List the main Derived quantities
Area
Volume
Density
Speed/Velocity
Acceleration
Force
Pressure
Energy
30
Definition of area and unit
Length square - m²
31
Definition of volume and unit
Length cubed - m³
32
Define density and unit
Mass per unit volume - kg/m³
33
Define speed/velocity and unit
Distance traveled per unit time
ms⁻¹ or m/s
34
Define acceleration
Velocity per unit time
ms⁻² or m/s²
35
Define force
Mass times acceleration
Kg ms⁻² or N (newton)
36
Define pressure
Force per unit area
Kgm⁻¹s⁻² or N/M² or Pa
37
Define energy
Force times distance travelled
Kg m²/s² or J
38
What digits are significant ?
Non-zero digit e.g 9.12 has 3 sig fig
Zero when it’s between non-zero digits e.g 6.09 has 3 sig fig
Zero when it’s at the end of a number that includes decimal point e.g 0.500 has 3 sig fig
In Ax10ⁿ format where A shows the number of sig fig. E.g 7.00x10² has 3 s.f
39
What digits are not significant?
Zeros before the first non-zero digit e.g 0.0108 has 3 s.f
Zeros at the end of the number without a decimal point e.g 1000 has 1 s.f
40
Rule for rounding off, five or greater.
When the first digit after those you want to retain is five or greater. That digit and those after it is dropped and the one before it is raised by one.
1.026868 to 4 digits = 1.027
41
Rule for rounding off, four or less.
The digit after those u want retained and all other are dropped, with no change to the digit before.
42
When performing arithmetic with sig figs, what should the final answer look like ?
The answer should be to the least number of sig figs in the data.
43
Types of error
Determinate Error
Indeterminate Error
44
Define Determinate Error
This arise from artificial mistakes either on the part of the analyst or faulty equipments. They can be avoided or corrected.
45
Ways to minimize determinate error
Calibration of apparatus
Running of a blank determination
Running of a control
46
Indeterminate Error
Also called random error. These cannot be avoided, these represent experimental uncertainty that occurs in any measurement.
47
Define precision?
This is the degree of closeness between a set of value obtained from identical measurements.
48
Define Accuracy
This referred to the degree of closeness of a single measurement to its true value.
49
Ways Accuracy is estimated?
Absolute Error
Relative Error
Percentage Relative Error
50
Formula for least square estimate (arithmetic mean)
x̄ = sum of set of replicate / number of reading
51
Formula for absolute error
€ = observed value - true value
€ = x - T ]- single measurement
€ = x̄ - T ]- replicate
52
Formula for relative error ?
R = Absolute error / True value
R = €/T
53
Formula for percentage Relative Error
% = €/T * 100
54
What is the formula for mean deviation?
D̄ = Σ|x - x̄| / N
Mean deviation (Average Error) = Summation of Deviation from the mean / number of measurement
55
What is the formula for mean deviation?
D̄ = Σ|x - x̄| / N
Mean deviation (Average Error) = Deviation from the mean / number of measurement
56
Formula for standard deviation when N is ≦ 30
S = √ ( Σ ( x - x̄ )² / N - 1)
57
Formula for standard deviation when n > 30
S = √ ( Σ ( x - x̄ )² / N )