Question

What is the weight in $lbs$ of a $10kg$ person?

Answer 1

Hint: First, we need to know the conversion of the kilogram and lbs. (pound). Unit conversion expresses an equaling property as a special unit measurement. A conversion factor is a numeric expression that permits feet to be changed to chains as an equal exchange. Since $1lbs = 0.454kg$

Complete step-by-step solution:
Since from the given that we have to find the lbs. to the kilograms. Hence, we also know the conversion of the lbs. to kilogram is $1kg = 2.20462lbs$
Since multiplicand refers to the number multiplied. Also, a multiplier refers to the number that multiplies the first number. Have a look at an example; while multiplying $10 \times 2.20462$ the number $10$ is called the multiplicand and the number $2.20462$ is called the multiplier.
Hence by the multiplication operation, to convert the $10kg$ into $lbs$ conversion factor we get $10kg = 10 \times 2.20462lbs$ and thus we get $10kg = 10 \times 2.20462lbs = 22.0462lbs$
Hence, we get the weight of the person of $10kg$ in $lbs$ will be equal to $22.0462lbs$

Note: Since we used the conversion factor which is the number to be changed from one set of the unit to a different, by multiplying or dividing the number. when the conversion factor is important, the acceptable factor to an equal value must be used.
It is possible to convert grams into kilograms, kilograms into grams or milligrams also like weeks into years.
Example: To convert $13$ week of one year
Now, it is a predetermined fact that one year contains $52$ weeks
Therefore, the number of weeks in the one year is $52$ weeks.
Hence applying the conversion method (converting years into weeks), we have the number of years $1$ week can be represented as $1W = \dfrac{1}{{52}}Y$ (years) which is $1W = 0.01923Y$