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Published byRuth Miles Modified over 9 years ago
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Do now! Can you copy the results from other groups into your table and find the averages?
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Science – Evidence!
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Measuring
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Precision and Accuracy The same thing?
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Let’s do some measuring!
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You and partnerAverage 1. Length of desk (m) 2. Temperature of room (°C) 3. Period of pendulum (s) 4. Current in circuit (A) 5. Mass of block (g) 6. Area of paper (cm 2 ) 7. Mr Porter’s height (m) 8. Air pressure 9. Light intensity in lab (Lux) 10. Diameter of a hair (mm)
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Precision and Accuracy The same thing?
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Precision A man’s height was measured several times using a laser device. All the measurements were very similar and the height was found to be 184.34 ± 0.01 cm This is a precise result (high number of significant figures, small range of measurements)
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Accuracy Height of man = 184.34 ± 0.01cm This is a precise result, but not accurate (near the “real value”) because the man still had his shoes on.
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Accuracy The man then took his shoes off and his height was measured using a ruler to the nearest centimetre. Height = 182 ± 1 cm This is accurate (near the real value) but not precise (only 3 significant figures)
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Precise and accurate The man’s height was then measured without his socks on using the laser device. Height = 182.23 ± 0.01 cm This is precise (high number of significant figures) AND accurate (near the real value)
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Precision and Accuracy Precise – High number of significent figures. Repeated measurements are similar Accurate – Near to the “real” value Can you copy this please?
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You and partnerAverage 1. Length of desk (m) 2. Temperature of room (°C) 3. Period of pendulum (s) 4. Current in circuit (A) 5. Mass of block (g) 6. Area of paper (cm 2 ) 7. Mr Porter’s height (m) 8. Air pressure 9. Light intensity in lab (Lux) 10. Diameter of a hair (mm) Can you decide whether each average is accurate and/or precise and write your answer on the table of results
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What is a metre?
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The SI system of units There are seven fundamental base units which are clearly defined and on which all other derived units are based:
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The metre This is the unit of distance. It is the distance traveled by light in a vacuum in a time of 1/299792458 seconds.
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The second This is the unit of time. A second is the duration of 9192631770 full oscillations of the electromagnetic radiation emitted in a transition between two hyperfine energy levels in the ground state of a caesium-133 atom.
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The ampere This is the unit of electrical current. It is defined as that current which, when flowing in two parallel conductors 1 m apart, produces a force of 2 x 10 -7 N on a length of 1 m of the conductors.
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The kelvin This is the unit of temperature. It is 1/273.16 of the thermodynamic temperature of the triple point of water.
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The mole One mole of a substance contains as many molecules as there are atoms in 12 g of carbon-12. This special number of molecules is called Avogadro’s number and equals 6.02 x 10 23.
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The candela (not used in IB) This is the unit of luminous intensity. It is the intensity of a source of frequency 5.40 x 10 14 Hz emitting 1/683 W per steradian.
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The kilogram This is the unit of mass. It is the mass of a certain quantity of a platinum-iridium alloy kept at the Bureau International des Poids et Mesures in France. THE kilogram!
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Estimation For IB you have to be able to make order of magnitude estimates (the nearest power of ten).
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Estimation/Guess What’s the difference?
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Estimate the following: 1.The mass of an apple (to the nearest order of magnitude)
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Estimate the following: 1.The mass of an apple 2.The number of times a human heart beats in a lifetime. (to the nearest order of magnitude)
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Estimate the following: 1.The mass of an apple 2.The number of times a human heart beats in a lifetime. 3.The speed a cockroach can run. (to the nearest order of magnitude)
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Estimate the following: 1.The mass of an apple 2.The number of times a human heart beats in a lifetime. 3.The speed a cockroach can run. (to the nearest order of magnitude)
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Estimate the following: 1.The mass of an apple 2.The number of times a human heart beats in a lifetime. 3.The speed a cockroach can run. 4.The number of classrooms full of tea Mr Porter will drink in his lifetime. (to the nearest order of magnitude)
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Estimate the following: 1.The mass of an apple 10 -1 kg 2.The number of times a human heart beats in a lifetime. 3.The speed a cockroach can run. 4.The number of classrooms full of tea Mr Porter will drink in his lifetime. (to the nearest order of magnitude)
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Estimate the following: 1.The mass of an apple 10 -1 kg 2.The number of times a human heart beats in a lifetime. 70x60x24x365x70=10 9 3.The speed a cockroach can run. 4.The number of classrooms full of tea Mr Porter will drink in his lifetime. (to the nearest order of magnitude)
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Estimate the following: 1.The mass of an apple 10 -1 kg 2.The number of times a human heart beats in a lifetime. 70x60x24x365x70=10 9 3.The speed a cockroach can run. 10 0 m/s 4.The number of classrooms full of tea Mr Porter will drink in his lifetime. (to the nearest order of magnitude)
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Estimate the following: 1.The mass of an apple 10 -1 kg 2.The number of times a human heart beats in a lifetime. 70x60x24x365x70=10 9 3.The speed a cockroach can run. 10 0 m/s 4.The number of classrooms full of tea Mr Porter will drink in his lifetime. (to the nearest order of magnitude)
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Your own estimates Read the sheet carefully and then make your own estimates.
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If you finish early… Can you write a science question for “The Question Wall”?
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