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PHYS1 CH1

measurements

QuestionAnswer
SI a set of standards for the fundamental quantities of science
SI length m, meter
SI Mass kg, kilogram
SI Time s, second
SI Temperature K, kelvin
SI Electric current A, ampere
SI Luminous intensity cd, candela
SI Amount of substance mol, mole
10^-1 d, deci (Powers of Ten)
10^-2 c, centi (Powers of Ten)
10^-3 m, milli (Powers of Ten)
10^-6 m, micro (Powers of Ten)
10^-9 n, nano (Powers of Ten)
10^-12 p, pico (Powers of Ten)
10^-15 f, femto (Powers of Ten)
10^-18 a, atto (Powers of ten)
10^-21 z, zepto (Powers of ten)
10^-24 y, yocto (Powers of ten)
10^3 k, kilo (Powers of ten)
10^6 M, mega (Powers of ten)
10^9 G, giga (Powers of ten)
10^12 T, tera (Powers of ten)
10^15 P, peta (Powers of ten)
10^18 E, exa (Powers of ten)
10^21 Z, zetta (Powers of ten)
10^24 Y, yotta (Powers of ten)
dimension denotes ____________ physical nature of quantity
Base quantities: [Length]= L (base quantities)
Base quantities: [Mass]= M (base quantities)
Base quantities: [Time]= T (base quantities)
Derived quantities: [A]= L^2 (area)
Derived quantities: [v]= L/T (speed)
In any system of units, the units for some physical quantities must be defined through a measurement process. These are called the ______ _______ for that system. base quantities
All other physical quantities can be expressed as algebraic combinations of the bas quantities are ____ _________. derived quantity
1 mi = _____ m 1609 m
1 ft = ______ m 0.3048 m
1 m= _______ in 39.37 in
1 m = ______ ft 3.281 ft
1 in = _________ m 0.0254 m
1 lb = ________ N 4.448 N
1 mi/h = __________m/s 0.447m/s
1 mi/h = __________km/h 1.61 km/h
Accuracy how close a measurement is to the accepted reference value for that measurement.
Precision how close the agreement is between repeated independent measurements.
the accuracy is related to the _____________ from the accepted reference value. discrepancy
the precision of a measuring system is related to the _____________ in the measurements. uncertainty
If the measurements are not very _________, then the uncertainty of the values is high. uncertainty
If the measurements are not very accurate, then the _____________ of the values is high. discrepancy
finding the standard deviation of the measurements is an example of calculating ____________. uncertainty
___________ is the difference between the measured value and a given standard or expected value. discrepancy
significant figures multiplying rule final answer = smallest number of significant figures
significant figures adding rule final answer = smallest decimal place
Created by: hiroko2021Fall
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