How do you write \[0.000003010\]in scientific notation?

Hint: Scientific notation is a means of expressing very large or small numbers by powers of ten so that the values are more easily understood. A number in scientific notation is in the form \[A\times {{10}^{b}}\] where A is a rational number in decimal form. It helps to use the given number easily for bigger calculations.
To convert a n-digit number into scientific form by moving the decimal point at the right most point of the number by (n-1) times to the left side and multiplied by (n-1) powers of 10. If the number is a decimal number then we have to write it as a power of 10 such that there is only one digit in the decimal part.
As per the given question, we need to express the given number in scientific notation. And, we are provided with the number \[0.000003010\].
When we write numbers in scientific notation, since 301 is a rational number. we need to loop it 6 times to the right.
The number of times we looped it is our exponent, and since we looped right side, it is negative. If we loop it to the left side, then the power will be positive.
Here, for \[0.000003010\], we need to move the decimal point by six places to the right and multiply by 10 to the power -6. Thus, we get
\[\Rightarrow 0.000003010=\dfrac{301}{1000000}=3.01\times {{10}^{-6}}\]
\[\therefore 3.01\times {{10}^{-6}}\] is the scientific notation of \[0.000003010\].

Note:
In order to solve these types of problems, we should have enough knowledge about the scientific notation. We can find the scientific notation of \[0.000003010\] by simply writing the digit \[3.01\] to the left of decimal and multiplying with \[{{10}^{-6}}\]. We should avoid calculation mistakes while dividing with multiples of 10.