Introduction to Physics

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Questions and Answers

What is physics?

The study of everyday phenomena, matter, and energy and their relationship.

What are the fundamental quantities in physics? (Select all that apply)

  • Length (meter) (correct)
  • Mass (kilogram) (correct)
  • Time (second) (correct)
  • Weight (kilogram)

What does accuracy refer to in measurements?

The closeness of a measured value to a standard or known value.

What does precision refer to in measurements?

<p>The closeness of two or more measurements to each other.</p> Signup and view all the answers

Speed is the ratio of _____ by _____

<p>length, time</p> Signup and view all the answers

The diameter of the sun is _____ km

<p>1,391,400</p> Signup and view all the answers

Express 0.000646 in scientific notation.

<p>6.46 x 10^-4</p> Signup and view all the answers

Express 5,430,000 in scientific notation.

<p>5.43 x 10^6</p> Signup and view all the answers

Which of the following is not a fundamental quantity?

<p>Length (inch) (A)</p> Signup and view all the answers

What does physics study?

<p>Everyday phenomena and the relationship between matter and energy</p> Signup and view all the answers

What are the fundamental quantities in physics?

<p>Length, mass, time, electric current, thermodynamic temperature, amount of substance, luminous intensity</p> Signup and view all the answers

What is accuracy in measurements?

<p>Closeness of a measured value to a standard or known value</p> Signup and view all the answers

What is precision in measurements?

<p>Closeness of two or more measurements to each other</p> Signup and view all the answers

Speed is the ratio of ______ by ______.

<p>length, time</p> Signup and view all the answers

What is the scientific notation for 0.000 646?

<p>6.46 x 10^-4</p> Signup and view all the answers

What is the scientific notation for 5 430 000?

<p>5.43 x 10^6</p> Signup and view all the answers

What effect do instruments have on measurements?

<p>Instruments can affect the accuracy and precision of measurements.</p> Signup and view all the answers

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Study Notes

Introduction to Physics

  • Physics is the study of everyday phenomena and aims to explain them based on fundamental laws of nature.
  • Common misconceptions about physics include it being difficult, boring, or useless, but it is present in daily activities.
  • Examples of physics in action include clocks, appliances, musical instruments, and light.

Importance of Measurement in Physics

  • Measurement is a universal language, essential for describing quantities like length, weight, and area.
  • Physics heavily relies on mathematics for accurate measurements, with various techniques like A-S-M-D and M-D-A-S.

Fundamental Quantities

  • Basic physical quantities include:
    • Length (meter)
    • Mass (kilogram)
    • Time (second)
    • Electric current (ampere)
    • Thermodynamic temperature (kelvin)
    • Amount of substance (mole)
    • Luminous intensity (candela)

Derived Quantities

  • Derived quantities emerge from combinations of fundamental quantities. Examples:
    • Speed: Length/Time
    • Acceleration: Speed/Time
    • Force: Mass × Acceleration

Examples of Measurement

  • Diameter of the sun: 1,391,400 km
  • Size of bacteria: 0.0005 m
  • Speed of light: 299,792,458 m/s
  • Distance from Earth to the Sun and the diameter of a proton are also significant measurement examples.

Scientific Notation

  • A method to express large or small numbers compactly, enhancing readability and understanding.
  • Example conversions:
    • 0.000646 → 6.46 x 10⁻⁴
    • 5,430,000 → 5.43 x 10⁶

Accuracy vs. Precision

  • Accuracy: Refers to how close a measured value is to the true or known value.
    • Example: A measurement of 3.2 kg is inaccurate if the known weight is 10 kg.
  • Precision: Indicates the closeness of multiple measurements to each other, regardless of accuracy.
    • Example: Repeated measurements yielding 3.2 kg are precise but may not be accurate.
  • It is possible to be precise without being accurate, showcasing that precision does not ensure correctness of a measurement.

Introduction to Physics

  • Physics is the study of everyday phenomena and aims to explain them based on fundamental laws of nature.
  • Common misconceptions about physics include it being difficult, boring, or useless, but it is present in daily activities.
  • Examples of physics in action include clocks, appliances, musical instruments, and light.

Importance of Measurement in Physics

  • Measurement is a universal language, essential for describing quantities like length, weight, and area.
  • Physics heavily relies on mathematics for accurate measurements, with various techniques like A-S-M-D and M-D-A-S.

Fundamental Quantities

  • Basic physical quantities include:
    • Length (meter)
    • Mass (kilogram)
    • Time (second)
    • Electric current (ampere)
    • Thermodynamic temperature (kelvin)
    • Amount of substance (mole)
    • Luminous intensity (candela)

Derived Quantities

  • Derived quantities emerge from combinations of fundamental quantities. Examples:
    • Speed: Length/Time
    • Acceleration: Speed/Time
    • Force: Mass × Acceleration

Examples of Measurement

  • Diameter of the sun: 1,391,400 km
  • Size of bacteria: 0.0005 m
  • Speed of light: 299,792,458 m/s
  • Distance from Earth to the Sun and the diameter of a proton are also significant measurement examples.

Scientific Notation

  • A method to express large or small numbers compactly, enhancing readability and understanding.
  • Example conversions:
    • 0.000646 → 6.46 x 10⁻⁴
    • 5,430,000 → 5.43 x 10⁶

Accuracy vs. Precision

  • Accuracy: Refers to how close a measured value is to the true or known value.
    • Example: A measurement of 3.2 kg is inaccurate if the known weight is 10 kg.
  • Precision: Indicates the closeness of multiple measurements to each other, regardless of accuracy.
    • Example: Repeated measurements yielding 3.2 kg are precise but may not be accurate.
  • It is possible to be precise without being accurate, showcasing that precision does not ensure correctness of a measurement.

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