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All questions of Conversion of Units from one system to another system for SSC CGL Exam

In physics, what purpose do unit conversions serve when dealing with quantities in different units?
  • a)
    To complicate calculations unnecessarily
  • b)
    To make calculations more straightforward
  • c)
    To standardize measurements for accurate comparisons
  • d)
    To avoid performing calculations altogether
Correct answer is option 'C'. Can you explain this answer?

Abhiram Mehra answered
Standardizing Measurements for Accurate Comparisons
Unit conversions serve the purpose of standardizing measurements for accurate comparisons in physics. Here's how:

1. Consistency:
When dealing with quantities in different units, converting them to a common unit allows for consistency in calculations. This ensures that all values are on the same scale, making comparisons more accurate.

2. Precision:
Unit conversions help in achieving precision in measurements. By converting quantities to a standard unit, the chances of errors due to working with multiple units are minimized, leading to more reliable results.

3. Facilitating Communication:
Standardizing measurements through unit conversions enables clear communication among scientists, researchers, and students. Using a common unit eliminates confusion and ensures that everyone understands the values being discussed.

4. Enhancing Understanding:
By converting quantities to a common unit, individuals can better grasp the relationships between different measurements. This aids in the interpretation of data and enhances understanding of physical phenomena.

5. Enabling Comparisons:
Ultimately, unit conversions allow for meaningful comparisons between quantities measured in different units. Whether analyzing experimental data or theoretical predictions, converting units is essential for making valid comparisons and drawing accurate conclusions in physics.

What are fundamental quantities of physical quantities and their units?
  • a)
    Quantities used for advanced calculations
  • b)
    Primary quantities used to derive other physical quantities
  • c)
    Quantities unrelated to derived quantities
  • d)
    Quantities that are not essential for scientific measurements
Correct answer is option 'B'. Can you explain this answer?

Ssc Cgl answered
Fundamental quantities in physics are primary quantities used to derive other physical quantities. These include mass, time, length, electric current, luminous intensity, temperature, and amount of substance. Derived quantities, on the other hand, are formed from these fundamental quantities. Understanding fundamental quantities is crucial in establishing a foundation for various calculations and scientific applications.

Which type of quantities are speed and volume classified as, respectively?
  • a)
    Speed - Fundamental Quantity, Volume - Derived Quantity
  • b)
    Speed - Derived Quantity, Volume - Fundamental Quantity
  • c)
    Both Speed and Volume are Fundamental Quantities
  • d)
    Both Speed and Volume are Derived Quantities
Correct answer is option 'D'. Can you explain this answer?

Speed is a derived quantity since it involves dividing distance by time. On the other hand, volume is also a derived quantity as it is calculated by multiplying length, breadth, and height. Recognizing the distinction between fundamental and derived quantities aids in comprehending how various physical properties are interrelated in scientific contexts.

What is the significance of meters per second (m/s) as a unit in physics?
  • a)
    It measures energy density
  • b)
    It quantifies wave amplitudes
  • c)
    It represents speed
  • d)
    It calculates electrical resistance
Correct answer is option 'C'. Can you explain this answer?

Meters per second (m/s) is a unit commonly used in physics to express speed. This unit indicates the distance traveled in meters in one second, providing a standardized measure for velocity and rate of motion. By utilizing meters per second, physicists can accurately quantify and compare the speeds of various objects and phenomena.

In physics, what do derived quantities represent?
  • a)
    Basic measurements
  • b)
    Complex physical phenomena
  • c)
    Historical events
  • d)
    Philosophical concepts
Correct answer is option 'B'. Can you explain this answer?

Derived quantities in physics symbolize complex physical phenomena that are derived from fundamental units. These quantities encompass a wide range of measurable attributes and properties in the natural world, providing scientists with the tools to describe and analyze intricate systems and interactions through standardized units of measurement.

Why is it important to understand fundamental and derived physical quantities in physics?
  • a)
    To complicate scientific theories
  • b)
    To confuse students during examinations
  • c)
    To facilitate accurate measurements and calculations
  • d)
    To avoid learning about scientific units
Correct answer is option 'C'. Can you explain this answer?

Understanding fundamental and derived physical quantities in physics is essential as it facilitates accurate measurements and calculations. By grasping the relationships between fundamental units and derived quantities, scientists and researchers can effectively interpret and analyze data, leading to precise results and advancements in scientific knowledge.

What distinguishes fundamental quantities from derived quantities in the realm of physics?
  • a)
    Fundamental quantities are unrelated to derived quantities
  • b)
    Derived quantities are not essential in scientific calculations
  • c)
    Fundamental quantities are primary quantities used to derive others
  • d)
    Derived quantities are theoretical concepts with no practical applications
Correct answer is option 'C'. Can you explain this answer?

Fundamental quantities in physics are primary units that serve as the basis for deriving other physical quantities. Derived quantities, on the other hand, are calculated or derived from these fundamental units, showcasing the interdependence of various physical properties and measurements in scientific analyses and experiments.

How are derived quantities different from fundamental quantities in physics?
  • a)
    Derived quantities are more important than fundamental quantities
  • b)
    Fundamental quantities are only used in theoretical physics
  • c)
    Derived quantities are calculated from fundamental quantities
  • d)
    Fundamental quantities have no practical applications in physics
Correct answer is option 'C'. Can you explain this answer?

Derived quantities in physics are distinct from fundamental quantities as they are calculated or derived from the primary units such as mass, time, length, and others. These derived quantities play a significant role in expressing various physical properties and relationships based on fundamental measurements, highlighting the interconnected nature of physical quantities and their units.

What are fundamental quantities of physical measurements?
  • a)
    Quantities that are easily derived from other physical quantities
  • b)
    Primary quantities used to derive other physical quantities
  • c)
    Quantities that are exclusive to the SI unit system
  • d)
    Quantities that are not commonly used in scientific calculations
Correct answer is option 'B'. Can you explain this answer?

EduRev SSC CGL answered
Fundamental quantities in physics are primary quantities that are used to derive other physical quantities. These fundamental quantities include mass, time, length, electric current, luminous intensity, temperature, and amount of substance. They serve as the building blocks for deriving various other physical quantities.

Which of the following best describes a derived unit in physics?
  • a)
    A unit derived from a fundamental unit
  • b)
    A unit converted from imperial to metric
  • c)
    A unit exclusive to electrical measurements
  • d)
    A unit based on astronomical observations
Correct answer is option 'A'. Can you explain this answer?

EduRev SSC CGL answered
In physics, a derived unit is a unit that is formulated by combining fundamental units. These derived units are created to represent physical quantities that are derived from the fundamental building blocks of measurement. By combining fundamental units in various ways, physicists can express and quantify more complex phenomena in a standardized manner.

Why are unit conversions essential in physics, especially when dealing with SI units?
  • a)
    To complicate calculations and make them more challenging
  • b)
    To standardize measurements across different scientific fields
  • c)
    To avoid using units altogether
  • d)
    To confuse students during examinations
Correct answer is option 'B'. Can you explain this answer?

Iq Funda answered
Unit conversions are crucial in physics, particularly when working with SI units, as they standardize measurements across different scientific disciplines. By converting units, scientists and researchers ensure consistency and accuracy in their calculations and measurements, facilitating effective communication and collaboration within the scientific community.

How can a complete unit conversion table aid in solving physics problems?
  • a)
    By providing historical context
  • b)
    By offering formulas for unit conversions
  • c)
    By listing famous physicists
  • d)
    By explaining quantum mechanics principles
Correct answer is option 'B'. Can you explain this answer?

A complete unit conversion table is valuable in physics problem-solving as it offers formulas for converting between different units of fundamental and derived physical quantities. These tables streamline the process of converting measurements, ensuring accuracy and consistency in calculations across various units and systems.

What is the distinction between fundamental units and derived units of physical quantities?
  • a)
    Fundamental units are based on imperial measurements, while derived units are exclusively metric.
  • b)
    Fundamental units are directly measurable, while derived units are calculated from fundamental units.
  • c)
    Fundamental units are used for non-physical quantities, while derived units are used for physical quantities.
  • d)
    Fundamental units are theoretical, while derived units are experimental.
Correct answer is option 'B'. Can you explain this answer?

EduRev SSC CGL answered
Fundamental units are those units that are directly measurable and are used as the building blocks for derived units. Derived units, on the other hand, are units that are formed by combining fundamental units through multiplication or division. For example, the unit of speed, meters per second (m/s), is a derived unit because it is calculated by dividing the distance (in meters) by the time (in seconds). This distinction is crucial in understanding how different physical quantities are measured and related to one another.

What are fundamental units in physics used for?
  • a)
    Measuring derived quantities
  • b)
    Forming units for primary physical quantities
  • c)
    Converting units between systems
  • d)
    Defining constants in equations
Correct answer is option 'B'. Can you explain this answer?

EduRev SSC CGL answered
Fundamental units in physics are utilized for forming units for primary physical quantities. These fundamental units serve as the building blocks from which derived units, representing more complex quantities, are constructed. By establishing a consistent set of fundamental units, the field of physics can standardize measurements and calculations across various phenomena.

How are derived quantities related to fundamental quantities in physics?
  • a)
    They are completely independent of fundamental quantities
  • b)
    They are only used in theoretical physics
  • c)
    They are formed from fundamental quantities
  • d)
    They have no practical applications in physics
Correct answer is option 'C'. Can you explain this answer?

Iq Funda answered
Derived quantities in physics are intricately linked to fundamental quantities as they are derived from these primary units. For instance, speed, volume, and other derived quantities are calculated based on fundamental physical quantities like mass, time, and length. Understanding this relationship is pivotal in grasping the interconnected nature of physical measurements and calculations.

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