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PHYS1 CH1
measurements
Question | Answer |
---|---|
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 |