
A volume of $1{m^3}$ is equal to:
A. $1000c{m^3}$
B. $100c{m^3}$
C. $10d{m^3}$
D. ${10^6}c{m^3}$
Answer
567.6k+ views
Hint: Volume is the SI unit. It is calculated by the length, width and height. We can find it in centimeters, meter, inch and feet. Volume is a quantity of three dimensions. It is the object of simple measurement. Volume occupied by a liquid, solid or gas. The SI unit of volume is the cubic meter. The volume of substance is related to the quantity of the substance present at a defined temperature and pressure.
Complete step by step answer:
Here we have the volume of $1{m^3}$ .
Two other units of volume are commonly encountered in the chemical laboratory in the liter and milliliter.
The calculation of a volume of
$1{m^3} = 1000000c{m^3}$
$ = {10^6}c{m^3}$
Here, option (D) is the correct answer.
Additional information:
Volume of an object is a measurement of the amount of space which is occupied by that object, not to be confused with mass. Volume is necessary to do with weight or mass. Volume measures size in three-dimension, length measures size in one dimension and area measures size in two dimensions. Volume is the measurement of space. The SI unit of volume is cubic meter and it defines the volume.
Note: Here we remember the value of volume. Calculation of volume is found in units. Volumes in cubic centimeters: $c{m^3}$ , or cubic decimeters: $d{m^3}$ . The cubic decimeter is the preferred scientific name of the quantity previously referred to as the liter. Here we must remember that the volume is defined by the length, width and height.
Complete step by step answer:
Here we have the volume of $1{m^3}$ .
Two other units of volume are commonly encountered in the chemical laboratory in the liter and milliliter.
The calculation of a volume of
$1{m^3} = 1000000c{m^3}$
$ = {10^6}c{m^3}$
Here, option (D) is the correct answer.
Additional information:
Volume of an object is a measurement of the amount of space which is occupied by that object, not to be confused with mass. Volume is necessary to do with weight or mass. Volume measures size in three-dimension, length measures size in one dimension and area measures size in two dimensions. Volume is the measurement of space. The SI unit of volume is cubic meter and it defines the volume.
Note: Here we remember the value of volume. Calculation of volume is found in units. Volumes in cubic centimeters: $c{m^3}$ , or cubic decimeters: $d{m^3}$ . The cubic decimeter is the preferred scientific name of the quantity previously referred to as the liter. Here we must remember that the volume is defined by the length, width and height.
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