Scientific Measurements: Metric System

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Questions and Answers

Which of the following is an advantage of using the metric system over the old English system?

  • The units are based on personal preferences.
  • The units are officially defined and rigorously standardized internationally. (correct)
  • It is more commonly used in the USA.
  • Conversions are based on multiples of twelve.

Unit symbols are abbreviations and should be pluralized when referring to multiple units.

False (B)

What is the relationship between mass and weight and what units would you use to measure each?

Mass is the quantity of matter of an object and weight is the force of gravity on that object. Mass is measured with grams and force is measured with Newtons.

The ability of a measuring instrument to provide consistent values for repeated measurements is known as _________.

<p>precision</p> Signup and view all the answers

Match the following prefixes with their corresponding exponential factors:

<p>Giga = 10^9 Kilo = 10^3 Centi = 10^-2 Micro = 10^-6</p> Signup and view all the answers

Which of the following is the correct way to express 0.00543 in scientific notation?

<p>5.43 x 10^-3 (D)</p> Signup and view all the answers

Leading zeros in a number are always significant when determining significant figures.

<p>False (B)</p> Signup and view all the answers

When converting from millimeters (mm) to nanometers (nm), what intermediate unit is typically used for a two-step conversion?

<p>Meter (m) (B)</p> Signup and view all the answers

Define significant figures and why is it important to use them?

<p>Significant figures indicate the precision and accuracy of a measurement. It's important to use them to clearly communicate the reliability of the measuring instrument.</p> Signup and view all the answers

When using a measuring device, it is required to estimate one decimal place ________ the units of your measuring device.

<p>past</p> Signup and view all the answers

If a bathroom scale consistently shows your weight as 150 lbs every time you step on it, but your actual weight is 160 lbs, what can be said about the scale?

<p>It has good precision but poor accuracy. (C)</p> Signup and view all the answers

Explain why a balance is used to measure mass, while a scale is used to measure weight. How do these functions differ?

<p>A balance compares an object of unknown mass to a known mass, without relying on gravity. A scale measures the force of gravity exerted on an object, which is its weight.</p> Signup and view all the answers

The volume of an irregularly shaped object can be accurately determined using direct formulas.

<p>False (B)</p> Signup and view all the answers

Why is it important to tare your balance before measuring the mass of an object?

<p>Taring the balance ensures that you are only measuring the mass of the object, and not the container or any other materials on the balance.</p> Signup and view all the answers

____________ flasks and beakers are best suited for mixing solutions due to their markings having a large associated error.

<p>Erlenmeyer</p> Signup and view all the answers

Flashcards

Metric System

A system of measurement used by the scientific community based on multiples of ten.

Meter (m)

The metric base unit for measuring length.

Gram (g)

The metric base unit for measuring mass.

Liter (L)

The metric base unit for measuring volume.

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Metric Prefixes

Fractions or multiples of base units indicated by prefixes.

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Scientific Notation

Using powers of 10 to express very large or small numbers.

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Significant Figures

Digits in a number that contribute to its precision.

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Precision

The ability of a measuring device to consistently give similar results.

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Accuracy

Ability of an instrument to give reliable measurements close to the true value.

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Mass

The quantity of matter in an object.

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Weight

The force gravity exerts on an object.

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Measuring Mass

Measured using a balance by comparing to a known mass.

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Density (D)

Mass per unit volume of a substance.

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Volume

Amount of space an object takes up.

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Measuring Volume

Measuring liquid volume using instruments for accuracy.

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Study Notes

Introduction to Scientific Measurements

  • The lab explores scientific measurements using the metric system.
  • The English system is outdated and cumbersome and is mainly used in the USA, Liberia, and Myanmar.
  • The metric system, abbreviated as "SI" (Système International), is used instead of the English system and is standardized internationally.
  • Metric system conversions are based on multiples of ten, simplifying unit changes.
  • Length, mass, and volume measurements are taken during the course.

Metric System Base Units and Prefixes

  • Length: The base unit for length is the meter, and its unit symbol is m.
  • Mass: The base unit for mass is the gram, with the unit symbol g.
  • Volume: The base unit for volume is the liter, and its unit symbol is L.
  • Metric prefixes indicate fractions or multiples of the base unit by factors of ten.
  • "Centi-" represents the fraction 1/100 or 0.01

Metric Table of Equivalencies (Examples)

  • Giga (G): Multiplier of 10^9, e.g., 1 gigameter (Gm) is 1,000,000,000 meters.
  • Kilo: Multiplier of 10^3.
  • Centi: Multiplier of 10^-2
  • Base Unit: Multiplier of 10^0 which equals 1
  • Milli (m): Multiplier of 10^-3
  • Micro (µ): Equivalent to 0.000001
  • Nano : No exponential factor given
  • Unit symbols are case sensitive and are not abbreviations, so they do not have plural forms and require a space before them (e.g., 1 km).

Unit Conversions

  • Metric unit conversions involve powers of 10.
  • To convert 300 cm to meters, use the conversion factor 1 m = 100 cm, resulting in 3 m.
  • Two-step conversions are needed when converting between units that are not directly related.
  • To convert 2000 mm to nm, first convert mm to m (1 m = 1000 mm) and then m to nm (1 m = 1,000,000,000 nm).

Scientific Notation

  • Scientific notation expresses very large or small numbers using a mantissa and exponents of ten.
  • To express 9,000 m in scientific notation: the mantissa is 9.0, move the decimal place 3 times resulting in 9.0 x 10^3 m.
  • To express 0.01 L, it is written as 1 x 10^-2 L; the negative exponent indicates the decimal place was moved to the right.

Significant Figures

  • Significant figures indicate the accuracy of a measurement.
  • Writing 147.0 instead of 147 communicates the measuring instrument's accuracy to the nearest tenth of a pound.
  • Nonzero digits (1-9) are always significant.
  • Zeros with a line over them are significant.
  • Leading zeros are not significant.
  • Trailing zeros to the right of the decimal are significant.
  • Trailing zeros to the left of a decimal are only significant if they are to the left of the decimal point as well.
  • Zeros within a number are always significant.
  • An estimation of one decimal place past the units of your measuring device is required in measurements.

Precision vs. Accuracy

  • Precision: The ability of a measuring device to repeatedly give consistent values so the scale has good precision if it always measures 147 lbs but has low accuracy if your weight is 157lbs.
  • Accuracy: An instrument's ability to provide measurements close to the true value.
  • A scale is reasonably accurate vs precise if it measures different values that are close to the true value

Today's Lab: Measuring Length

  • Practice measuring length in the metric system and compare results with a partner to identify discrepancies.

Today's Lab: Measuring Mass

  • Mass is the quantity of matter and should not be confused with weight.
  • Weight is the force of gravity on an object, which varies depending on the gravitational force (e.g., on the moon).
  • Grams (g) are used as the metric unit of mass, but Newtons (N) are used as the metric unit for force.
  • Mass is measured using a balance, while weight is measured using a scale.
  • Density (D), also known as specific mass, is mass per unit volume, calculated as mass (g) / volume (cm³).

Today's Lab: Measuring Volume

  • Volume is the space an object occupies, measurable for regular shapes (cube volume: V = s^3).
  • Volume for Irregular objects is measured by submerging the object in liquid to measure volume displacement
  • Liquid volume is measured using instruments with varying degrees of accuracy and precision.
  • Beakers & Erlenmeyer flasks: They provide coarse measurements with a large error range .
  • Graduated cylinders: The common liquid-measuring vessel with a lower error.
  • Burets, pipets, & volumetric flasks: Volumetric instruments, which have the best accuracy.

Lab Procedures

  • Review procedures before the laboratory session.
  • Completing lab procedures and cleaning up within the specified time is your responsibility.

Materials

  • Index Card
  • Meter Stick
  • Balance
  • 150 mL Beaker
  • 100 mL Graduated Cylinder
  • Metric Ruler
  • Density Cube
  • Density Cube Literature Value Table
  • Weigh Boats
  • Tap Water
  • 100 mL Volumetric Flask

Measuring Length

  • Measure two objects using a metric ruler or meter stick with a lab partner
  • Record and convert measurements to scientific notation.
  • Compare data with your lab partner.

Measuring Mass

  • Record a metal cube's assigned metal type.
  • Find the density value from the provided table.
  • Measure the volume of the metal block.
  • Obtain a weigh boat to measure metal cube mass
  • Determine density by dividing the mass by volume and compare it with the literature value.

Measuring Volume

  • Measure the percent error with a 150 mL beaker, and a 100 mL graduated cylinder, and a 100 mL volumetric flask.
  • Record the weight of each empty vessel in grams before each use and ensure your balance is tared before each measure
  • Fill each vessel with 100 mL of tap water and ensure the meniscus rests along the graduation mark
  • separately weigh the filled vessels and record the measure
  • Calculate the mass of water by finding the difference between filled and empty mass of the vessel (Mass of Water (g) = Mass of Filled Vessel (g) – Mass of Empty Vessel (g))
  • Final percent error calculation: Percent Error (%) = ((Mass of Water (g) – Expected Mass (g)) / Expected Mass (g)) x 100

Lab Clean-Up

  • Dispose of used materials and water in the appropriate containers
  • Return material to their designated drawers and be sure not to mix drawer items in the lab bench
  • Disinfect lab areas

Post-Lab Results Checklist Includes

  • (A) Length data, measuring device used, comparison to partner's data.
  • (B) Mass data, literature values, density calculations, and answers to questions.
  • (C) Volume data, weights of empty and filled vessels, calculations, and percent error.

Post-Lab Conclusion

  • Summarize lab activities, results for each section, and discuss unexpected results or errors.
  • Evaluate the effects of classmates test to your own and why this my be true or not
  • Make sure to identify how was the calculated density comparing to litterature values
  • Be sure to review and identify which vessel was most and least accurate through your data collection
  • Why is the calibration of measuring devices so important
  • How can you make measurements more effective
  • Discuss why it is important to write the unit associated with your measurement for every measurement

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