Shopping on line can be easy, simple and save you lots of money. It can also take a lot of your time, frustrate you, and result in unwanted purchases. Now the same can be said for regular high street shopping, but with the vast opportunity presented by the Internet it will pay you to spend a few minutes reading this and understanding how to better optimize your Weight shopping experience:
1. Compare - without doubt the biggest advantage that the Weight offers shoppers today is the ability to compare thousands of Weight at a time. This is a great thing, but not necessarily all the time! Too much can be daunting at times so take advantage of the great comparison sites and where possible let them do the hard work for you.
2. Research - if it has been said it will be on the internet. Ignorance is no longer a justifiable reason for buying the wrong thing. Take the time to research in detail everything that you could possible want to know about
3. Testimonials - don't know anybody that has bought a Weight? Wrong! If the Weight is good the internet will let you know. Use the Internet as a friend and get testimonials before you buy.
4. Questions - Got a question about Weight then search the Forums, FAQ's, Blogs etc. Don't be afraid to ask .....
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6. Returns - still worried that even after all of the above your Weight wont be what you want? Check out the returns policy. There is so much competition now that someone, somewhere is bound to offer the terms that you are comfortable with.
7. Feedback - happy with your Weight then let people know, after all you are depending on others people input in your buying decision, so why not give a little back.
8. Security - check for the yellow padlock on the Weight site before you buy, and the s after http:/ /i.e. https:// = a secure site
9. Contact - got a question about Weight, or want to leave a comment then check out the sites contact page. Reputable companies have them and respond.
10. Payment - ready to pay for your Weight, then use your credit card or PayPal! Be aware of companies that don't accept them, there may be genuine reasons but given the huge amount of choice you have when buying online there is no reason at all not to buy via credit card or PayPal.
measures the weight of an objectIn the physical sciences,
weight is a
measurement of the gravitational
force acting on an object. Near the surface of the Earth, the
Earth's gravity is approximately constant; this means that an object's weight is roughly proportional to its mass. The words "weight" and "mass" are therefore often used interchangeably, even though they do not describe the same concept.
Weight is the force with which a body is attracted toward the earth or a celestial body by gravitation and which is equal to the product of the mass and the local gravitational acceleration
Weight and mass
In modern usage in the field of mechanics, weight and mass are fundamentally different quantities: mass is an intrinsic property of matter, whereas weight is a
force that results from the action of gravity on matter.
However, the recognition of this difference is, historically, a relatively recent development – and in many everyday situations the word "weight" continues to be used when strictly speaking "mass" is meant. For example, we say that an object "weighs one kilogram", even though the kilogram is actually a unit of mass.
The distinction between mass and weight is unimportant for many practical purposes because, to a reasonable approximation, the strength of gravity is the same everywhere on the surface of the Earth. In such a constant gravitational field, the gravitational force exerted on an object (its weight) is Proportionality (mathematics) to its mass. So, if object A weighs, say, 10 times as much as object B, then object A's mass is 10 times that of object B. This means that an object's mass can be measured indirectly by its weight (for conversion formulas see #Conversion between weight (force) and mass). For example, when we buy a bag of sugar we can measure its weight (how hard it presses down on the scales) and be sure that this will give a good indication of the quantity that we are actually interested in, which is the mass of sugar in the bag. Nevertheless, slight variations in the Earth's gravitational field do exist (see Earth's gravity), and these must be taken into account in high precision weight measurements.
The use of "weight" for "mass" also persists in some scientific terminology – for example, in the chemistry terms "atomic weight", "molecular weight", and "formula weight", rather than the preferred "
atomic mass" etc.
The difference between mass and force becomes obvious when:
- objects are compared in different gravitational fields, such as away from the Earth's surface. For example, on the surface of the Moon, gravity is only about one-sixth as strong as on the surface of the Earth. A one-kilogram mass is still a one-kilogram mass (as mass is an intrinsic property of the object) but the downwards force due to gravity is only one-sixth of what the object would experience on Earth.
- masses are considered in the context of a lever, such as a cantilever structure.
Units of weight (force)
Systems of units of weight (force) and mass have a tangled history, partly because the distinction was not properly understood when many of the units first came into use.
SI units
In most modern scientific work, physical quantities are measured in
International System of Units units. The SI unit of mass (and hence weight in some everyday senses)Barry N. Taylor,
Guide for the Use of the International System of Units (SI), 1995,
NIST Special Publication 881, section 8.3 "Thus the SI unit of the quantity weight used in this sense is the kilogram (kg) and the verb 'to weigh' means 'to determine the mass of' or '"to have a mass of.'" is the
kilogram. The SI unit of force (and hence weight in the
mechanics sense) is the newton (unit) (N) – which can also be expressed in SI base units as kg·m/s² (kilograms times meters per second squared).
The
kilogram-force is a non-SI unit of force, defined as the force exerted by a one-kilogram mass in standard Earth gravity (equal to about 9.8 newtons).
The gravitational force exerted on an object is proportional to the mass of the object, so it is reasonable to think of the strength of gravity as measured in terms of force per unit mass, that is, newtons per kilogram (N/kg). However, the unit N/kg resolves to m/s²; (metres per second per second), which is the SI unit of acceleration, and in practice gravitational strength is usually quoted as an acceleration.
The pound and related units
In
United States customary units, the pound can be either a unit of force or a unit of mass. Related units used in some distinct, separate subsystems of units include the
poundal and the
slug (mass). The poundal is defined as the force necessary to accelerate a one-pound object at 1 ft/s², and is equivalent to about 1/32 of a pound (force). The
slug (mass) is defined as the amount of mass that accelerates at 1 ft/s² when a pound of force is exerted on it, and is equivalent to about 32 pounds (mass).
Conversion between weight (force) and mass
To convert between weight (force) and mass we use Newton's second law,
F =
ma (force = mass × acceleration). Here,
F is the force due to gravity (i.e. the weight force),
m is the mass of the object in question, and
a is the acceleration due to gravity, on Earth approximately 9.8 m/s² or 32 ft/s²). In this context the same equation is often written as
W =
mg, with
W standing for weight, and
g for the acceleration due to gravity.
Sensation of weight
The weight force that we actually sense is not the downward force of gravity, but the
normal force (an upward
contact force) exerted by the surface we stand on, which opposes gravity and prevents us falling to the center of the Earth. This normal force, called the
apparent weight, is the one that is measured by a spring scale.
For a body supported in a stationary position, the normal force balances the earth's gravitational force, and so apparent weight has the same magnitude as actual weight. (Technically, things are slightly more complicated. For example, an object immersed in water weighs less, according to a spring scale, than the same object in air; this is due to buoyancy, which opposes the weight force and therefore generates a smaller normal. These and other factors are explained further under
apparent weight.)
If there is no contact with any surface to provide such an opposing force then there is no sensation of weight (no apparent weight). This happens in free-fall, as experienced by sky-divers (until they approach terminal velocity) and astronauts in orbit, who feel "weightless" even though their bodies are still subject to the force of gravity: they're just no longer resisting it. The experience of having no apparent weight is also known as
microgravity.
A degree of reduction of apparent weight occurs, for example, in elevators. In an elevator, a spring scale will register a decrease in a person's (apparent) weight as the elevator starts to accelerate downwards. This is because the opposing force of the elevator's floor decreases as it accelerates away underneath one's feet.
Measuring weight
Main article: Weighing scale
Weight is commonly measured using one of two methods. A Weighing scale#Spring scales or Weighing scale#Hydraulic or pneumatic scales measures weight force (strictly
apparent weight) directly. If the intention is to measure mass rather than weight, then this force must be converted to mass. As explained above, this calculation depends on the strength of gravity. Household and other low precision scales that are calibrated in units of mass (such as kilograms) assume roughly that
standard gravity will apply. However, although nearly constant, the apparent or actual strength of gravity does in fact vary very slightly in different places on the earth (see standard gravity,
physical geodesy,
gravity anomaly and gravity). This means that same object (the same mass) will exert a slightly different weight force in different places. High precision spring scales intended to measure mass must therefore be calibrated specifically according their location on earth.
Mass may also be measured with a Weighing scale#Balances, which compares the item in question to others of known mass. This comparison remains valid whatever the local strength of gravity. If weight force, rather than mass, is required, then this can be calculated by multiplying mass by the acceleration due to gravity – either standard gravity (for everyday work) or the precise local gravity (for precision work).
Gross weight is a term that generally is found in commerce or trade applications, and refers to the gross or total weight of a product and its packaging. Conversely,
net weight refers to the intrinsic weight of the product itself, discounting the weight of packaging or other materials.
Relative weights on the Earth, other planets and the Moon
The following is a list of the weights of a mass on the surface of some of the bodies in the solar system, relative to its weight on Earth:{| width=300px| Mercury (planet) || 0.378|-|
Venus (planet) || 0.907|-| Earth ] || 0.165|-|
Mars (planet) || 0.377|-|
Jupiter (planet) || 2.364|-|
Saturn (planet) || 0.910|-|
Uranus (planet) || 0.889|-| Neptune (planet) || 1.125|}
References
See also
measures the weight of an objectIn the physical sciences,
weight is a
measurement of the gravitational force acting on an object. Near the surface of the
Earth, the Earth's gravity is approximately constant; this means that an object's weight is roughly proportional to its
mass. The words "weight" and "mass" are therefore often used interchangeably, even though they do not describe the same concept.
Weight is the force with which a body is attracted toward the earth or a celestial body by gravitation and which is equal to the product of the mass and the local gravitational acceleration
Weight and mass
In modern usage in the field of
mechanics, weight and mass are fundamentally different quantities: mass is an intrinsic property of
matter, whereas weight is a
force that results from the action of
gravity on matter.
However, the recognition of this difference is, historically, a relatively recent development – and in many everyday situations the word "weight" continues to be used when strictly speaking "mass" is meant. For example, we say that an object "weighs one kilogram", even though the kilogram is actually a unit of mass.
The distinction between mass and weight is unimportant for many practical purposes because, to a reasonable approximation, the strength of gravity is the same everywhere on the surface of the Earth. In such a constant gravitational field, the gravitational force exerted on an object (its weight) is
Proportionality (mathematics) to its mass. So, if object A weighs, say, 10 times as much as object B, then object A's mass is 10 times that of object B. This means that an object's mass can be measured indirectly by its weight (for conversion formulas see
#Conversion between weight (force) and mass). For example, when we buy a bag of sugar we can measure its weight (how hard it presses down on the scales) and be sure that this will give a good indication of the quantity that we are actually interested in, which is the mass of sugar in the bag. Nevertheless, slight variations in the Earth's gravitational field do exist (see Earth's gravity), and these must be taken into account in high precision weight measurements.
The use of "weight" for "mass" also persists in some scientific terminology – for example, in the
chemistry terms "atomic weight", "molecular weight", and "formula weight", rather than the preferred "atomic mass" etc.
The difference between mass and force becomes obvious when:
- objects are compared in different gravitational fields, such as away from the Earth's surface. For example, on the surface of the Moon, gravity is only about one-sixth as strong as on the surface of the Earth. A one-kilogram mass is still a one-kilogram mass (as mass is an intrinsic property of the object) but the downwards force due to gravity is only one-sixth of what the object would experience on Earth.
- masses are considered in the context of a lever, such as a cantilever structure.
- locating the center of gravity of an object.
Units of weight (force)
Systems of units of weight (force) and mass have a tangled history, partly because the distinction was not properly understood when many of the units first came into use.
SI units
In most modern scientific work, physical quantities are measured in International System of Units units. The SI unit of mass (and hence weight in some everyday senses)Barry N. Taylor,
Guide for the Use of the International System of Units (SI), 1995, NIST Special Publication 881, section 8.3 "Thus the SI unit of the quantity weight used in this sense is the kilogram (kg) and the verb 'to weigh' means 'to determine the mass of' or '"to have a mass of.'" is the kilogram. The SI unit of force (and hence weight in the mechanics sense) is the newton (unit) (N) – which can also be expressed in
SI base units as kg·m/s² (kilograms times meters per second squared).
The
kilogram-force is a non-SI unit of force, defined as the force exerted by a one-kilogram mass in standard Earth gravity (equal to about 9.8 newtons).
The gravitational force exerted on an object is proportional to the mass of the object, so it is reasonable to think of the strength of gravity as measured in terms of force per unit mass, that is, newtons per kilogram (N/kg). However, the unit N/kg resolves to m/s²; (metres per second per second), which is the SI unit of acceleration, and in practice gravitational strength is usually quoted as an acceleration.
The pound and related units
In United States customary units, the pound can be either a unit of force or a unit of mass. Related units used in some distinct, separate subsystems of units include the
poundal and the slug (mass). The poundal is defined as the force necessary to accelerate a one-pound object at 1 ft/s², and is equivalent to about 1/32 of a pound (force). The slug (mass) is defined as the amount of mass that accelerates at 1 ft/s² when a pound of force is exerted on it, and is equivalent to about 32 pounds (mass).
Conversion between weight (force) and mass
To convert between weight (force) and mass we use Newton's second law,
F =
ma (force = mass × acceleration). Here,
F is the force due to gravity (i.e. the weight force),
m is the mass of the object in question, and
a is the acceleration due to gravity, on Earth approximately 9.8 m/s² or 32 ft/s²). In this context the same equation is often written as
W =
mg, with
W standing for weight, and
g for the acceleration due to gravity.
Sensation of weight
The weight force that we actually sense is not the downward force of gravity, but the normal force (an upward
contact force) exerted by the surface we stand on, which opposes gravity and prevents us falling to the center of the Earth. This normal force, called the
apparent weight, is the one that is measured by a spring scale.
For a body supported in a stationary position, the normal force balances the earth's gravitational force, and so apparent weight has the same magnitude as actual weight. (Technically, things are slightly more complicated. For example, an object immersed in water weighs less, according to a spring scale, than the same object in air; this is due to buoyancy, which opposes the weight force and therefore generates a smaller normal. These and other factors are explained further under apparent weight.)
If there is no contact with any surface to provide such an opposing force then there is no sensation of weight (no apparent weight). This happens in free-fall, as experienced by sky-divers (until they approach
terminal velocity) and astronauts in orbit, who feel "weightless" even though their bodies are still subject to the force of gravity: they're just no longer resisting it. The experience of having no apparent weight is also known as
microgravity.
A degree of reduction of apparent weight occurs, for example, in elevators. In an elevator, a spring scale will register a decrease in a person's (apparent) weight as the elevator starts to accelerate downwards. This is because the opposing force of the elevator's floor decreases as it accelerates away underneath one's feet.
Measuring weight
Main article: Weighing scale
Weight is commonly measured using one of two methods. A
Weighing scale#Spring scales or
Weighing scale#Hydraulic or pneumatic scales measures weight force (strictly
apparent weight) directly. If the intention is to measure mass rather than weight, then this force must be converted to mass. As explained above, this calculation depends on the strength of gravity. Household and other low precision scales that are calibrated in units of mass (such as kilograms) assume roughly that
standard gravity will apply. However, although nearly constant, the apparent or actual strength of gravity does in fact vary very slightly in different places on the earth (see standard gravity, physical geodesy, gravity anomaly and
gravity). This means that same object (the same mass) will exert a slightly different weight force in different places. High precision spring scales intended to measure mass must therefore be calibrated specifically according their location on earth.
Mass may also be measured with a Weighing scale#Balances, which compares the item in question to others of known mass. This comparison remains valid whatever the local strength of gravity. If weight force, rather than mass, is required, then this can be calculated by multiplying mass by the acceleration due to gravity – either standard gravity (for everyday work) or the precise local gravity (for precision work).
Gross weight is a term that generally is found in commerce or trade applications, and refers to the gross or total weight of a product and its packaging. Conversely,
net weight refers to the intrinsic weight of the product itself, discounting the weight of packaging or other materials.
Relative weights on the Earth, other planets and the Moon
The following is a list of the weights of a mass on the surface of some of the bodies in the solar system, relative to its weight on Earth:{| width=300px| Mercury (planet) || 0.378|-|
Venus (planet) || 0.907|-| Earth ] || 0.165|-|
Mars (planet) || 0.377|-|
Jupiter (planet) || 2.364|-|
Saturn (planet) || 0.910|-|
Uranus (planet) || 0.889|-|
Neptune (planet) || 1.125|}
References
See also
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