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Chemical Foundations
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Every quantitative observation or measurement consists of two parts, the number and the unit. The fundamental SI base units include ◦ Length-meter ◦ Mass-kilogram/gram ◦ Time-second ◦ Temperature-Kelvin ◦ Amount of a substance-mole ◦ Electrical current-ampere
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Mega Kilo Deci Centi Milli Micro Nano M…10^6 k…10^3 d…10^-1 c…10^-2 m…10^-3 μ…10^-6 n…10^-9
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The combination of two or more SI base units ◦ The most common that we encounter will be volume. To find the volume of a cube, we calculate the product of its length, width and height. Sample: Derive the liter from a cubic meter
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Every measurement that is made in the lab has some degree of uncertainty. Example: Read the volume of liquid in the graduated cylinder…compare student results to emphasize where uncertainty is. Certain digits vs. Uncertain digits ◦ Report all measurements by recording all certain digits and the first uncertain digit. ◦ These numbers are called the significant figures of the measurement.
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Accuracy refers to the agreement of a particular value with the true value. Precision refers to the degree of agreement among several measurements of the same quantity. Error ◦ Random error means that a measurement has equal probability of being too high or too low and occurs when estimating the value of the last digit in a measurement. ◦ Systematic error occurs in the same direction all of the time and is indicative of a problem with the procedure or equipment.
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Rules for counting significant figures ◦ Nonzero integers are always significant ◦ Zeros Leading zeros or zeroes to the left are never significant, they are just placeholders Captive zeros are always significant Trailing zeros or zeros to the right are only significant if there is a decimal point. ◦ Exact numbers or numbers not obtained through measurement have an infinite number of significant figures.
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Multiplication and Division ◦ The number of significant figures in the result is the same as the number of significant figures in the least precise measurement used in the calculation. Addition and Subtraction ◦ The number of decimal places in the result is the same as the number of decimal places in the least precise measurement used in the calculation.
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All significant figures and all rounding are calculated as the last step in every problem. Examples: ◦ 4.56 x 1.4 = ◦ 21- 13.8 = ◦ (2.34 + 5.6)/(2.3 x 18)=
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Systematic approach to convert a given result into a different system of units. ◦ To do this we multiply the starting quantity by some form of 1 to change its units. ◦ Often this must be done multiple times to reach the desired unit. You will need to memorize common conversion factors such as those in table 1.4 on page 16.
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7 inches = __________cm 10km = _________miles 8.67kg = _________ng 5.6x10 10 μm=__________Mm
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Three systems for measuring temperature are widely used: Celsius, Kelvin and Fahrenheit Scales. Conversions ◦ Conversions between the Celsius and the Kelvin scale are simple because the size of the degree is the same, they just having different starting points. Add or subtract 273. ◦ Conversions between Celsius and Fahrenheit are more difficult because the size of the degree is no the same. T F = T C x (9/5) + 32 T C = (T F - 32) x (5/9)
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Calculated value measuring the amount of matter in a given volume of the substance. Density is often used to identify a substance since every substance has its own density. Determined by taking the mass of the substance and dividing by its volume. You will no longer be asked to simply solve for the density but rather expected to be able to use density in other more difficult calculations.
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Matter is defined as anything that has mass and takes up space. ◦ Matter can be broken into two broad categories: Mixtures and Pure Substances Mixtures can be broken down into homo or heterogeneous. Homo Hetero Separation Techniques Pure substances can be broken into compounds or elements Elements Compounds
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