
How does scientific notation differ from standard notation?
Answer
541.8k+ views
Hint:
Scientific notation can be known as to write the big number in shorthand and it is also termed as the exponential form. Whereas the standard notation will be known as the way of writing which we used in daily life. Or we can say it is the normal way of writing the numbers. In detail, we will see it in the answer section.
Complete step by step solution:
Scientific notation and it will also be referred to as scientific form or standard index form, or also we can say its standard form in the UK). It is a method of communicating numbers that are too large or too little to even think about being advantageously written in a decimal structure.
From scientific notation to standard form if we need to change, then we need to move the decimal and mark to the left (if the example of $10$ is a negative number), or if it will be positive then it will be for the other side. And furthermore, we ought to need to move the point the same number of times as the example demonstrates.
For a scientific notation, if we take an example of $1.5 \times {10^6}$ and that will just be the way we express the standard notation of the number $1,500,000$ . In the same, the standard notation will be totally opposite of it. In one line if we have to say it we can say it is simply the writing we do for the numbers in the daily run.
Note:
The exponent which we counted will be the number of digits, with the base of $10$ . Now we will count left and then the exponent will become positive and when we count right then the exponent will become negative. There will be certain rules which we have to follow while performing the arithmetic with the numbers which are represented in notation.
Scientific notation can be known as to write the big number in shorthand and it is also termed as the exponential form. Whereas the standard notation will be known as the way of writing which we used in daily life. Or we can say it is the normal way of writing the numbers. In detail, we will see it in the answer section.
Complete step by step solution:
Scientific notation and it will also be referred to as scientific form or standard index form, or also we can say its standard form in the UK). It is a method of communicating numbers that are too large or too little to even think about being advantageously written in a decimal structure.
From scientific notation to standard form if we need to change, then we need to move the decimal and mark to the left (if the example of $10$ is a negative number), or if it will be positive then it will be for the other side. And furthermore, we ought to need to move the point the same number of times as the example demonstrates.
For a scientific notation, if we take an example of $1.5 \times {10^6}$ and that will just be the way we express the standard notation of the number $1,500,000$ . In the same, the standard notation will be totally opposite of it. In one line if we have to say it we can say it is simply the writing we do for the numbers in the daily run.
Note:
The exponent which we counted will be the number of digits, with the base of $10$ . Now we will count left and then the exponent will become positive and when we count right then the exponent will become negative. There will be certain rules which we have to follow while performing the arithmetic with the numbers which are represented in notation.
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