How do you convert $16.2\text{ ft}$ to meter?
Answer
591.6k+ views
Hint: We need to convert the unit of $16.2\text{ ft}$ into meters. We find the equivalent value of $16.2\text{ ft}$ in meters. The value changes with the change of unit. We use the relation between foot and meter where one foot is equal to $0.3048$ meter. We multiply $16.2$ with $0.3048$ to find the solution of the problem.
Complete answer:
We need to convert the unit of $16.2\text{ ft}$ into meters as we need to find the value of the meter in $16.2\text{ ft}$.
We know the relation between foot and meter where one foot is equal to $0.3048$ meter.
We know the unitary system. The unitary method is a technique for solving a problem by first finding the value of a single unit, and then finding the necessary value by multiplying the single unit value.
one foot is equal to $0.3048$ meter.
Hence, $16.2\text{ ft}$ will be equal to the multiplication of $16.2$ with $0.3048$.
The quotient value will be equal to $16.2\times 0.3048=4.94$. (approx.)
Therefore, $16.2\text{ ft}$ is equivalent to $4.94$ meters.
Note: In essence, this method is used to find the value of a unit from the value of a multiple, and hence the value of a multiple. We can also assume a variable for the meter value. If the variable be $x$, then we know 1 meter is equal to $3.28084$ foot. That’s why the equation becomes $3.28084\times x=16.2$.
Solving the equation, we get $x=\dfrac{16.2}{3.28084}=4.94$.
Thus verified $16.2\text{ ft}$ are equivalent to $4.94$ meters.
Complete answer:
We need to convert the unit of $16.2\text{ ft}$ into meters as we need to find the value of the meter in $16.2\text{ ft}$.
We know the relation between foot and meter where one foot is equal to $0.3048$ meter.
We know the unitary system. The unitary method is a technique for solving a problem by first finding the value of a single unit, and then finding the necessary value by multiplying the single unit value.
one foot is equal to $0.3048$ meter.
Hence, $16.2\text{ ft}$ will be equal to the multiplication of $16.2$ with $0.3048$.
The quotient value will be equal to $16.2\times 0.3048=4.94$. (approx.)
Therefore, $16.2\text{ ft}$ is equivalent to $4.94$ meters.
Note: In essence, this method is used to find the value of a unit from the value of a multiple, and hence the value of a multiple. We can also assume a variable for the meter value. If the variable be $x$, then we know 1 meter is equal to $3.28084$ foot. That’s why the equation becomes $3.28084\times x=16.2$.
Solving the equation, we get $x=\dfrac{16.2}{3.28084}=4.94$.
Thus verified $16.2\text{ ft}$ are equivalent to $4.94$ meters.
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