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Answer :
To convert weight from the metric system to the household system, we need an equivalent that relates a metric unit of mass to a household unit of weight. In this case, the conversion is between kilograms and pounds.
Consider the following equivalent:
[tex]$$1\, \text{kg} = 2.2\, \text{lbs}$$[/tex]
Here is a detailed explanation:
1. We start with the metric unit of weight, the kilogram.
2. The household system uses the pound as a measure of weight.
3. The conversion factor tells us that one kilogram is equivalent to 2.2 pounds.
4. Thus, if we have [tex]$1\, \text{kg}$[/tex] and we multiply by the conversion factor, we get:
[tex]$$1\, \text{kg} \times 2.2\, \frac{\text{lbs}}{\text{kg}} = 2.2\, \text{lbs}$$[/tex]
This step-by-step process confirms that the necessary conversion equivalent for converting weight from the metric system to the household system is:
[tex]$$1\, \text{kg} = 2.2\, \text{lbs}$$[/tex]
Consider the following equivalent:
[tex]$$1\, \text{kg} = 2.2\, \text{lbs}$$[/tex]
Here is a detailed explanation:
1. We start with the metric unit of weight, the kilogram.
2. The household system uses the pound as a measure of weight.
3. The conversion factor tells us that one kilogram is equivalent to 2.2 pounds.
4. Thus, if we have [tex]$1\, \text{kg}$[/tex] and we multiply by the conversion factor, we get:
[tex]$$1\, \text{kg} \times 2.2\, \frac{\text{lbs}}{\text{kg}} = 2.2\, \text{lbs}$$[/tex]
This step-by-step process confirms that the necessary conversion equivalent for converting weight from the metric system to the household system is:
[tex]$$1\, \text{kg} = 2.2\, \text{lbs}$$[/tex]
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