
How do you remember the metric system?
Answer
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Hint: Here in this question, we have to explain how to remember the metric system. In this question we have discussed, what is the metric system? What was the use or applications of the metric system? And how do remember means the easiest way to remember or understand the metric system?
Complete step by step solution:
The metric system is a system of measurement that uses the meter, lite, and gram as base units of length (distance), capacity (volume), and weight (mass) respectively. To measure smaller or larger quantities, we use units derived from the metric units.
one of the first steps you can take is to understand the metric system:
First, we have to memorize the base units. Unlike the Imperial system, which uses many different units for the same quantity, the metric system uses a single base unit for each type of measurement. Each base unit is unique to that particular type of measurement.
The base unit for measuring volume is the litre (L).
The base unit for measuring length or distance is the meter (m).
The base unit for mass or weight is gram (g).
Use base units to form larger and smaller units. The base unit tells you what kind of measure you're making. The prefix before the base unit tells you the size of the measurement in relation to the base unit itself.
The basic prefixes you'll encounter most often are kilo-, hecta-, deka-, deci-, centi-, and milli-. Kilo-, hecta-, deka-, and deci- all describe units larger than the base unit. Deci-, centi-, and milli- are used for units that are fractions of the base unit. Each prefix represents one decimal place.
If you're familiar with computer memory measurements, such as megabytes and gigabytes, you're already familiar with the metric system prefixes. In computer memory, the "byte" is the basic unit. A megabyte is one million bytes, just as a mega-liter is one million liters.
Mega or one million times represented as \[{10^6}\] in metric systems, same way
Giga is one billion times \[{10^9}\]
Micro is one-millionth \[{10^{ - 6}}\]
Nano is one-billionth \[{10^{ - 9}}\]
Pico is \[{10^{ - 12}}\]
Femto is \[{10^{ - 15}}\]……
Metric system is in decimals (base 10) notation and hence very easy to calculate. Further, it uses standard names for different powers of 10 and hence easy to remember.
Note: The metric system is nothing but measuring the things in different forms. There are different forms for measuring things. The measuring terms will have the units and we must and should mention it. Here in this question it is a descriptive type of answer.
Complete step by step solution:
The metric system is a system of measurement that uses the meter, lite, and gram as base units of length (distance), capacity (volume), and weight (mass) respectively. To measure smaller or larger quantities, we use units derived from the metric units.
one of the first steps you can take is to understand the metric system:
First, we have to memorize the base units. Unlike the Imperial system, which uses many different units for the same quantity, the metric system uses a single base unit for each type of measurement. Each base unit is unique to that particular type of measurement.
The base unit for measuring volume is the litre (L).
The base unit for measuring length or distance is the meter (m).
The base unit for mass or weight is gram (g).
Use base units to form larger and smaller units. The base unit tells you what kind of measure you're making. The prefix before the base unit tells you the size of the measurement in relation to the base unit itself.
The basic prefixes you'll encounter most often are kilo-, hecta-, deka-, deci-, centi-, and milli-. Kilo-, hecta-, deka-, and deci- all describe units larger than the base unit. Deci-, centi-, and milli- are used for units that are fractions of the base unit. Each prefix represents one decimal place.
If you're familiar with computer memory measurements, such as megabytes and gigabytes, you're already familiar with the metric system prefixes. In computer memory, the "byte" is the basic unit. A megabyte is one million bytes, just as a mega-liter is one million liters.
Mega or one million times represented as \[{10^6}\] in metric systems, same way
Giga is one billion times \[{10^9}\]
Micro is one-millionth \[{10^{ - 6}}\]
Nano is one-billionth \[{10^{ - 9}}\]
Pico is \[{10^{ - 12}}\]
Femto is \[{10^{ - 15}}\]……
Metric system is in decimals (base 10) notation and hence very easy to calculate. Further, it uses standard names for different powers of 10 and hence easy to remember.
Note: The metric system is nothing but measuring the things in different forms. There are different forms for measuring things. The measuring terms will have the units and we must and should mention it. Here in this question it is a descriptive type of answer.
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