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Name the SI base units that are important in chemistry, and give the SI units for expressing the following: (a) length, (b) volume, (c) mass, (d) time, (e) temperature.

Short Answer

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The SI base units important in chemistry are meter (m), kilogram (kg), second (s), and Kelvin (K). SI units: (a) meter, (b) cubic meter, (c) kilogram, (d) second, (e) Kelvin.

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01

Introduction to SI Base Units

The International System of Units (SI) consists of seven base units, which are the standard units of measurement. In chemistry, several of these base units are commonly used to express various quantities.
02

Identify the Relevant SI Base Units for Chemistry

The important SI base units in chemistry are the meter (length), kilogram (mass), second (time), mole (amount of substance), and Kelvin (temperature).
03

Determine SI Unit for Length

The SI unit for length is the meter, denoted by the symbol "m". It is used to measure distances or dimensions of objects.
04

Determine SI Unit for Volume

Volume is derived from length and is typically expressed using the liter or cubic meter. The SI unit for volume is the cubic meter, denoted by "m³". Additionally, 1 liter equals 1 cubic decimeter (0.001 m³).
05

Determine SI Unit for Mass

The SI unit for mass is the kilogram, represented by the symbol "kg". It is used to measure the amount of matter in an object.
06

Determine SI Unit for Time

The SI unit for time is the second, denoted by the symbol "s". This measures the duration of events or intervals.
07

Determine SI Unit for Temperature

The SI unit for temperature is the Kelvin, symbolized by "K". It measures the thermal energy within a substance.

Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Meter
The meter (m) is the fundamental SI unit for measuring length. It is widely used to quantify the size or distance of objects, spanning scales from the microscopic to the cosmic. Originally defined based on the Earth's meridian, the meter is now precisely determined by the distance light travels in a vacuum in \(1/299,792,458\) of a second. This refinement ensures a consistent and exact measurement.

In everyday and scientific applications, learners encounter meters when studying the dimensions of objects, evaluating distances, and even when calculating velocity or speed. With its versatile applications:
  • Meters can measure something as small as a bacterial cell or as vast as the circumference of the Earth.
  • It serves as a building block for other derived units, such as the cubic meter (m³) for volume.
Kilogram
The kilogram (kg) is the standard SI unit for mass. It provides a basis for assessing the amount of matter within a substance. Historically rooted in a physical standard kept in France, the definition of a kilogram has transitioned to one based on a natural constant. As of 2019, it is determined by the Planck constant, which bridges the kilogram with universal constants of physics.

Mass is central to numerous fields, from chemistry to engineering, where precision is key. It plays a pivotal role in equations, reactions, and real-world applications. For instance:
  • In chemistry, knowing the mass of reactants is crucial for balancing chemical equations.
  • In physics, mass influences the force and acceleration according to Newton's second law (\( F = ma \)).
Understanding the kilogram's clear and universal definition helps ensure precision in scientific exploration.
Kelvin
Kelvin (K) is the principal SI unit for temperature measurement. It gauges the thermal energy present within materials or systems. Unlike Celsius or Fahrenheit scales, Kelvin starts at absolute zero, the theoretical absence of all thermal energy. This begins at 0 K, equivalent to -273.15°C, making it particularly useful in scientific calculations.

Understanding temperature in Kelvins is vital for many scientific endeavors. In chemistry and physics, reactions and physical states depend heavily on energy dynamics determined by Kelvin measurements.
  • For example, the behavior of gases conforms to laws directly involving temperature measured in Kelvins, such as the ideal gas law.
  • Temperatures in space and other extreme conditions are typically expressed in Kelvin to maintain accuracy.
The absolute nature of the Kelvin scale allows scientists to calculate energy changes or entropy with precision.
Second
The second (s) is the fundamental unit used to measure time in the SI system. It was once defined through astronomical phenomena but is now expressed through atomic properties, specifically the transition vibrations of cesium atoms. This yields a consistent and incredibly precise measurement.

Time is integral in nearly every scientific field; measuring it accurately and consistently is crucial for experimentations and real-world applications. In areas like chemistry, physics, and daily life, seconds help measure phenomena that occur over short or extended durations.
  • For instance, reaction rates in chemical processes are expressed in changes per second.
  • In physics, understanding how velocity or acceleration behaves over time (in seconds) helps predict movement.
Appreciating the precision of this unit is crucial for advancements in time-sensitive research and technologies.
Cubic Meter
The cubic meter (m³) is the SI unit for measuring volume. It represents the amount of space occupied by a three-dimensional object. Defined as a cube with each side one meter long, a cubic meter captures a tangible and standard unit of space.

While liters (L) are often used for convenience in everyday science or culinary settings, the cubic meter provides a broader standard of measurement. It plays a critical role in fields such as:
  • Engineering, where large quantities or spaces, such as concrete volume or air moving through vents, are measured in m³.
  • Chemistry, particularly when converting substances over to larger scales or modeling reactions in particular spatial environments.
Understanding and accurately working with volume in cubic meters enable students and professionals to handle complex tasks that involve more substantial space metrics.

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Most popular questions from this chapter

Convert the following temperatures to degrees Celsius or Fahrenheit: (a) \(95^{\circ} \mathrm{F}\), the temperature on a hot summer day; (b) \(12^{\circ} \mathrm{F}\), the temperature on a cold winter day; (c) a \(102^{\circ} \mathrm{F}\) fever; (d) a furnace operating at \(1852^{\circ} \mathrm{F} ;\) (e) \(-273.15^{\circ} \mathrm{C}\) (theoretically the lowest attainable temperature).

Comment on whether each of the following statements represents an exact number: (a) 50,247 tickets were sold at a sporting event. (b) \(509.2 \mathrm{~mL}\) of water was used to make a birthday cake, (c) 3 dozen eggs were used to make a breakfast, (d) \(0.41 \mathrm{~g}\) of oxygen was inhaled in each breath, (e) Earth orbits the sun every 365.2564 days.

Fluoridation is the process of adding fluorine compounds to drinking water to help fight tooth decay. A concentration of 1 ppm of fluorine is sufficient for the purpose ( 1 ppm means one part per million, or \(1 \mathrm{~g}\) of fluorine per 1 million g of water). The compound normally chosen for fluoridation is sodium fluoride, which is also added to some toothpastes. Calculate the quantity of sodium fluoride in kilograms needed per year for a city of 50,000 people if the daily consumption of water per person is 150 gal. What percent of the sodium fluoride is "wasted" if each person uses only 6.0 \(\mathrm{L}\) of water a day for drinking and cooking (sodium fluoride is 45.0 percent fluorine by mass; \(1 \mathrm{gal}=3.79 \mathrm{~L} ;\) 1 year \(=365\) days; 1 ton \(=2000 \mathrm{lb} ; 1 \mathrm{lb}=453.6 \mathrm{~g}\); density of water \(=1.0 \mathrm{~g} / \mathrm{mL}\) )?

Convert the following temperatures to degrees Celsius: (a) \(77 \mathrm{~K},\) the boiling point of liquid nitrogen, (b) \(4.22 \mathrm{~K}\) the boiling point of liquid helium, (c) \(600.61 \mathrm{~K},\) the melting point of lead.

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