Cusec, short for cubic feet per second, measures the flow rate of water, corresponding to option [C]. It quantifies the volume of water passing a particular point in a watercourse per unit of time. Cusec is commonly used to assess river flow, irrigation water supply, and water discharge from dams orRead more
Cusec, short for cubic feet per second, measures the flow rate of water, corresponding to option [C]. It quantifies the volume of water passing a particular point in a watercourse per unit of time. Cusec is commonly used to assess river flow, irrigation water supply, and water discharge from dams or reservoirs. Understanding flow rates is crucial in hydrology, agriculture, civil engineering, and environmental monitoring. For example, in irrigation, cusec helps determine the volume of water needed to irrigate crops efficiently. In hydroelectric power generation, cusec aids in evaluating the potential energy production of a river. By measuring water flow, cusec provides valuable information for water resource management, flood control, and ecosystem preservation efforts. Accurate measurement and interpretation of cusec data enable informed decision-making and sustainable utilization of water resources in various sectors, contributing to efficient water management and environmental stewardship.
1 kg/cm² pressure is equivalent to 10.0 bar, denoted by option [C]. Bar is a unit of pressure equal to 100,000 pascals, while 1 kg/cm² is equal to 10,000 pascals. Therefore, to convert from kg/cm² to bar, divide by 1,000, resulting in 10.0 bar. This conversion is essential in various applications, iRead more
1 kg/cm² pressure is equivalent to 10.0 bar, denoted by option [C]. Bar is a unit of pressure equal to 100,000 pascals, while 1 kg/cm² is equal to 10,000 pascals. Therefore, to convert from kg/cm² to bar, divide by 1,000, resulting in 10.0 bar. This conversion is essential in various applications, including engineering, meteorology, and industrial processes, where pressure measurements are commonly expressed in different units for different purposes. Understanding such conversions ensures accurate communication and interpretation of pressure data across different contexts, facilitating efficient problem-solving and decision-making in relevant fields.
Pascal is the unit of pressure, corresponding to option [B]. Named after the French mathematician and physicist Blaise Pascal, it is defined as one newton per square meter (N/m²). Pressure measures the force applied perpendicular to the surface of an object per unit area. Pascal is commonly used inRead more
Pascal is the unit of pressure, corresponding to option [B]. Named after the French mathematician and physicist Blaise Pascal, it is defined as one newton per square meter (N/m²). Pressure measures the force applied perpendicular to the surface of an object per unit area. Pascal is commonly used in various fields, including physics, engineering, meteorology, and fluid dynamics, to quantify pressure in different contexts. In meteorology, for example, atmospheric pressure is often measured in pascals to understand weather patterns and predict changes in atmospheric conditions. In engineering, pascals are used to determine stress and strain in materials under different loads. Understanding pressure is essential for numerous applications, from designing structures that withstand external forces to maintaining optimal conditions in industrial processes. Pascal’s unit provides a standardized and universal measure for quantifying pressure across diverse scientific and engineering disciplines.
The escape velocity of the Earth is 11.2 km/sec, corresponding to option [D]. Escape velocity is the minimum speed required for an object to overcome the gravitational pull of a celestial body and venture into space without falling back. For Earth, this velocity is approximately 11.2 km/sec at the sRead more
The escape velocity of the Earth is 11.2 km/sec, corresponding to option [D]. Escape velocity is the minimum speed required for an object to overcome the gravitational pull of a celestial body and venture into space without falling back. For Earth, this velocity is approximately 11.2 km/sec at the surface. Objects traveling at or above this speed can break free from Earth’s gravitational field and continue moving away into space indefinitely, assuming no other forces act upon them. The concept of escape velocity is crucial for space exploration, satellite launches, and understanding the dynamics of celestial bodies. It represents the boundary between orbits where objects remain in Earth’s gravitational influence and those where they can escape into interplanetary or interstellar space.
Conservation of energy, denoted by option [D], states that energy can neither be created nor destroyed; it can only change forms or be transferred from one object to another. This principle, based on the first law of thermodynamics, asserts that the total energy of an isolated system remains constanRead more
Conservation of energy, denoted by option [D], states that energy can neither be created nor destroyed; it can only change forms or be transferred from one object to another. This principle, based on the first law of thermodynamics, asserts that the total energy of an isolated system remains constant over time, regardless of any internal changes. While energy transformations occur within the system, the total energy content remains constant. This fundamental concept underpins many scientific principles and practical applications, from understanding the behavior of physical systems to engineering design and environmental studies. Conservation of energy provides a powerful framework for analyzing and predicting the behavior of complex systems, ensuring that energy is accounted for and properly managed in various contexts, from mechanical systems to chemical reactions to celestial phenomena.
The universal law of gravitation was propounded by Newton, denoted by option [A]. Sir Isaac Newton formulated this law in his seminal work "Philosophiæ Naturalis Principia Mathematica," published in 1687. This law describes the gravitational force between two objects, based on their masses and the dRead more
The universal law of gravitation was propounded by Newton, denoted by option [A]. Sir Isaac Newton formulated this law in his seminal work “Philosophiæ Naturalis Principia Mathematica,” published in 1687. This law describes the gravitational force between two objects, based on their masses and the distance between them. It is a cornerstone of classical mechanics and astrophysics, providing insights into celestial mechanics, planetary orbits, and the dynamics of objects in space. Newton’s law of gravitation states that every mass attracts every other mass with a force proportional to the product of their masses and inversely proportional to the square of the distance between their centers. This law revolutionized our understanding of the universe, laying the groundwork for further advancements in physics and astronomy.
Capillarity is not the only reason for the movement of water from the roots of the plant towards its foliage, as described by option [D]. While capillarity aids in water uptake by plants, other processes such as transpiration and root pressure also contribute significantly to the movement of water wRead more
Capillarity is not the only reason for the movement of water from the roots of the plant towards its foliage, as described by option [D]. While capillarity aids in water uptake by plants, other processes such as transpiration and root pressure also contribute significantly to the movement of water within the plant. Transpiration, the loss of water vapor from leaves, creates a negative pressure gradient that pulls water up from the roots. Root pressure, generated by osmotic processes in the roots, also helps push water upwards. Together, these mechanisms facilitate the movement of water through the plant’s vascular system, ensuring hydration and nutrient transport to all parts of the plant. Therefore, while capillarity plays a role in water absorption and movement, it is not the sole reason for water transport from the roots to the foliage in plants.
The reason a liquid rises to a higher height than water in a capillary tube is that the surface tension of the liquid is higher than that of water, corresponding to option [D]. This higher surface tension causes the liquid to be drawn up the capillary tube to a greater extent, overcoming gravitationRead more
The reason a liquid rises to a higher height than water in a capillary tube is that the surface tension of the liquid is higher than that of water, corresponding to option [D]. This higher surface tension causes the liquid to be drawn up the capillary tube to a greater extent, overcoming gravitational forces. It’s this stronger cohesive force within the liquid that enables it to climb higher against gravity within the narrow confines of the capillary tube. This phenomenon is governed by the principles of capillary action, where the surface tension of the liquid interacts with the tube’s surface to produce a rise or fall in the liquid level. Therefore, liquids with higher surface tension exhibit greater capillary rise, leading to the observation of a liquid rising to a higher height than water in a capillary tube when the liquid’s surface tension surpasses that of water.
In a state of weightlessness, the shape of a candle flame will become spherical, denoted by option [C]. Without the force of gravity, there's no upward direction, so convection currents don't form. Consequently, the flame doesn't elongate upwards, instead, it expands in all directions equally, formiRead more
In a state of weightlessness, the shape of a candle flame will become spherical, denoted by option [C]. Without the force of gravity, there’s no upward direction, so convection currents don’t form. Consequently, the flame doesn’t elongate upwards, instead, it expands in all directions equally, forming a spherical shape. This phenomenon is observed in microgravity environments like space, where objects experience weightlessness and gravitational effects are minimized. Therefore, in such conditions, the candle flame deviates from its typical teardrop shape seen on Earth and adopts a spherical form. This change in shape is due to the absence of gravitational force pulling the flame upward, leading to a more symmetric distribution of heat and gases around the flame’s core.
The water level remains the same when the ice cube melts; option [C]. This is because a floating object displaces an amount of water equal to its own weight. Since water expands when it freezes, one ounce of frozen water has a larger volume than one ounce of liquid water. A completely submerged iceRead more
The water level remains the same when the ice cube melts; option [C]. This is because a floating object displaces an amount of water equal to its own weight. Since water expands when it freezes, one ounce of frozen water has a larger volume than one ounce of liquid water. A completely submerged ice cube weighing one ounce, for example, displaces more than one ounce of liquid water. The cube will rise until the volume remaining under the surface displaces only one ounce of water. If you could remove the ice cube and leave a ‘hole’ in the water where the cube used to float without disturbing the surrounding water, that hole would take exactly one ounce of liquid water to fill. Let the ice cube melt. Since it is now one ounce of liquid water, putting it back into the ‘hole’ will exactly fill it and leave the remaining water undisturbed.
What is measured by cusec?
Cusec, short for cubic feet per second, measures the flow rate of water, corresponding to option [C]. It quantifies the volume of water passing a particular point in a watercourse per unit of time. Cusec is commonly used to assess river flow, irrigation water supply, and water discharge from dams orRead more
Cusec, short for cubic feet per second, measures the flow rate of water, corresponding to option [C]. It quantifies the volume of water passing a particular point in a watercourse per unit of time. Cusec is commonly used to assess river flow, irrigation water supply, and water discharge from dams or reservoirs. Understanding flow rates is crucial in hydrology, agriculture, civil engineering, and environmental monitoring. For example, in irrigation, cusec helps determine the volume of water needed to irrigate crops efficiently. In hydroelectric power generation, cusec aids in evaluating the potential energy production of a river. By measuring water flow, cusec provides valuable information for water resource management, flood control, and ecosystem preservation efforts. Accurate measurement and interpretation of cusec data enable informed decision-making and sustainable utilization of water resources in various sectors, contributing to efficient water management and environmental stewardship.
See less1 kg/cm² pressure is equivalent to
1 kg/cm² pressure is equivalent to 10.0 bar, denoted by option [C]. Bar is a unit of pressure equal to 100,000 pascals, while 1 kg/cm² is equal to 10,000 pascals. Therefore, to convert from kg/cm² to bar, divide by 1,000, resulting in 10.0 bar. This conversion is essential in various applications, iRead more
1 kg/cm² pressure is equivalent to 10.0 bar, denoted by option [C]. Bar is a unit of pressure equal to 100,000 pascals, while 1 kg/cm² is equal to 10,000 pascals. Therefore, to convert from kg/cm² to bar, divide by 1,000, resulting in 10.0 bar. This conversion is essential in various applications, including engineering, meteorology, and industrial processes, where pressure measurements are commonly expressed in different units for different purposes. Understanding such conversions ensures accurate communication and interpretation of pressure data across different contexts, facilitating efficient problem-solving and decision-making in relevant fields.
See lessPascal is the unit of
Pascal is the unit of pressure, corresponding to option [B]. Named after the French mathematician and physicist Blaise Pascal, it is defined as one newton per square meter (N/m²). Pressure measures the force applied perpendicular to the surface of an object per unit area. Pascal is commonly used inRead more
Pascal is the unit of pressure, corresponding to option [B]. Named after the French mathematician and physicist Blaise Pascal, it is defined as one newton per square meter (N/m²). Pressure measures the force applied perpendicular to the surface of an object per unit area. Pascal is commonly used in various fields, including physics, engineering, meteorology, and fluid dynamics, to quantify pressure in different contexts. In meteorology, for example, atmospheric pressure is often measured in pascals to understand weather patterns and predict changes in atmospheric conditions. In engineering, pascals are used to determine stress and strain in materials under different loads. Understanding pressure is essential for numerous applications, from designing structures that withstand external forces to maintaining optimal conditions in industrial processes. Pascal’s unit provides a standardized and universal measure for quantifying pressure across diverse scientific and engineering disciplines.
See lessThe escape velocity of the Earth is
The escape velocity of the Earth is 11.2 km/sec, corresponding to option [D]. Escape velocity is the minimum speed required for an object to overcome the gravitational pull of a celestial body and venture into space without falling back. For Earth, this velocity is approximately 11.2 km/sec at the sRead more
The escape velocity of the Earth is 11.2 km/sec, corresponding to option [D]. Escape velocity is the minimum speed required for an object to overcome the gravitational pull of a celestial body and venture into space without falling back. For Earth, this velocity is approximately 11.2 km/sec at the surface. Objects traveling at or above this speed can break free from Earth’s gravitational field and continue moving away into space indefinitely, assuming no other forces act upon them. The concept of escape velocity is crucial for space exploration, satellite launches, and understanding the dynamics of celestial bodies. It represents the boundary between orbits where objects remain in Earth’s gravitational influence and those where they can escape into interplanetary or interstellar space.
See lessConservation of energy means that
Conservation of energy, denoted by option [D], states that energy can neither be created nor destroyed; it can only change forms or be transferred from one object to another. This principle, based on the first law of thermodynamics, asserts that the total energy of an isolated system remains constanRead more
Conservation of energy, denoted by option [D], states that energy can neither be created nor destroyed; it can only change forms or be transferred from one object to another. This principle, based on the first law of thermodynamics, asserts that the total energy of an isolated system remains constant over time, regardless of any internal changes. While energy transformations occur within the system, the total energy content remains constant. This fundamental concept underpins many scientific principles and practical applications, from understanding the behavior of physical systems to engineering design and environmental studies. Conservation of energy provides a powerful framework for analyzing and predicting the behavior of complex systems, ensuring that energy is accounted for and properly managed in various contexts, from mechanical systems to chemical reactions to celestial phenomena.
See lessWho propounded the universal law of gravitation?
The universal law of gravitation was propounded by Newton, denoted by option [A]. Sir Isaac Newton formulated this law in his seminal work "Philosophiæ Naturalis Principia Mathematica," published in 1687. This law describes the gravitational force between two objects, based on their masses and the dRead more
The universal law of gravitation was propounded by Newton, denoted by option [A]. Sir Isaac Newton formulated this law in his seminal work “Philosophiæ Naturalis Principia Mathematica,” published in 1687. This law describes the gravitational force between two objects, based on their masses and the distance between them. It is a cornerstone of classical mechanics and astrophysics, providing insights into celestial mechanics, planetary orbits, and the dynamics of objects in space. Newton’s law of gravitation states that every mass attracts every other mass with a force proportional to the product of their masses and inversely proportional to the square of the distance between their centers. This law revolutionized our understanding of the universe, laying the groundwork for further advancements in physics and astronomy.
See lessCapillarity is not the only reason for which one of the following?
Capillarity is not the only reason for the movement of water from the roots of the plant towards its foliage, as described by option [D]. While capillarity aids in water uptake by plants, other processes such as transpiration and root pressure also contribute significantly to the movement of water wRead more
Capillarity is not the only reason for the movement of water from the roots of the plant towards its foliage, as described by option [D]. While capillarity aids in water uptake by plants, other processes such as transpiration and root pressure also contribute significantly to the movement of water within the plant. Transpiration, the loss of water vapor from leaves, creates a negative pressure gradient that pulls water up from the roots. Root pressure, generated by osmotic processes in the roots, also helps push water upwards. Together, these mechanisms facilitate the movement of water through the plant’s vascular system, ensuring hydration and nutrient transport to all parts of the plant. Therefore, while capillarity plays a role in water absorption and movement, it is not the sole reason for water transport from the roots to the foliage in plants.
See lessA liquid rises to a higher height than water in a capillary tube, the reason for this is
The reason a liquid rises to a higher height than water in a capillary tube is that the surface tension of the liquid is higher than that of water, corresponding to option [D]. This higher surface tension causes the liquid to be drawn up the capillary tube to a greater extent, overcoming gravitationRead more
The reason a liquid rises to a higher height than water in a capillary tube is that the surface tension of the liquid is higher than that of water, corresponding to option [D]. This higher surface tension causes the liquid to be drawn up the capillary tube to a greater extent, overcoming gravitational forces. It’s this stronger cohesive force within the liquid that enables it to climb higher against gravity within the narrow confines of the capillary tube. This phenomenon is governed by the principles of capillary action, where the surface tension of the liquid interacts with the tube’s surface to produce a rise or fall in the liquid level. Therefore, liquids with higher surface tension exhibit greater capillary rise, leading to the observation of a liquid rising to a higher height than water in a capillary tube when the liquid’s surface tension surpasses that of water.
See lessIn a state of weightlessness, the shape of a candle flame will be
In a state of weightlessness, the shape of a candle flame will become spherical, denoted by option [C]. Without the force of gravity, there's no upward direction, so convection currents don't form. Consequently, the flame doesn't elongate upwards, instead, it expands in all directions equally, formiRead more
In a state of weightlessness, the shape of a candle flame will become spherical, denoted by option [C]. Without the force of gravity, there’s no upward direction, so convection currents don’t form. Consequently, the flame doesn’t elongate upwards, instead, it expands in all directions equally, forming a spherical shape. This phenomenon is observed in microgravity environments like space, where objects experience weightlessness and gravitational effects are minimized. Therefore, in such conditions, the candle flame deviates from its typical teardrop shape seen on Earth and adopts a spherical form. This change in shape is due to the absence of gravitational force pulling the flame upward, leading to a more symmetric distribution of heat and gases around the flame’s core.
See lessAn ice cube is floating in a glass of water. What will be the effect on the water level when the ice melts?
The water level remains the same when the ice cube melts; option [C]. This is because a floating object displaces an amount of water equal to its own weight. Since water expands when it freezes, one ounce of frozen water has a larger volume than one ounce of liquid water. A completely submerged iceRead more
The water level remains the same when the ice cube melts; option [C]. This is because a floating object displaces an amount of water equal to its own weight. Since water expands when it freezes, one ounce of frozen water has a larger volume than one ounce of liquid water. A completely submerged ice cube weighing one ounce, for example, displaces more than one ounce of liquid water. The cube will rise until the volume remaining under the surface displaces only one ounce of water. If you could remove the ice cube and leave a ‘hole’ in the water where the cube used to float without disturbing the surrounding water, that hole would take exactly one ounce of liquid water to fill. Let the ice cube melt. Since it is now one ounce of liquid water, putting it back into the ‘hole’ will exactly fill it and leave the remaining water undisturbed.
See less