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**Table of Content**

The standard form calculator instantly converts a number into its standard form. Enter a number and the calculator will help you write it as a multiple of decimal and a power of 10.

The standard notation calculator provides you with super fast conversion of an integer to standard notations. Let’s find out how it works!

**Input:**

- Enter the number you want to convert into standard form
- Tap Calculate

**Output:**

- Converted standard form for a given number
- Scientific E-Notation
- Engineering Notation
- Real Number

Any number that you can write as a decimal number, between 1.0 and 10.0, and multiplied by a power of 10 is known as the standard form.

In other words, it is a way of writing down very large/very small numbers so that they become easily readable.

\(a = b * 10^{n}\)

Where:

**a**is the number to be converter into standard form**b**is any number between**1**and**10**(but not including 10 i.e;**<10**)**n**is any integer (positive or negative)

- Consider the number \(6000000000000\)
**(Not easily readable)** - Standard Form Math = \(6 * 10^{12}\)
**(Easily readable)**

This standard form calculator automatically converts your number into an equivalent standard form saving you a lot of time. But if your goal comes up with the manual calculations, follow the steps below:

- Write the number
- If there is no decimal in the number, then consider it to be pasted at the top right of the number
- Now, shift the decimal point after the first digit in the number
- Leaving the first number, count all remaining ones and it will be the power of 10

- Write the number
- Count the decimal places between the decimal at the left and the first non-zero digit at the right
- Write the digit count as a negative power of 10

Suppose we have a number as **6023140100124566**! What is a standard notation for this number?

**Step 1:** Write The number

\(6023140100124566\)

**Step 2:** As we see there is not any decimal point in the number, so we will put it ourselves on the right-most side of the number:

\(6023140100124566.0\)

**Step 3:** Shift the position of the decimal point after the first digit as follows:

\(6.023140100124566\)

**Step 4:** Now you have to count the number between the decimal point and the last digit (including the last decimal place).

\(6.023140100124566 = \text{15 decimal places}\)

**Step 5:** write the decimal places count as the power of ten (10):

\(10^{15}\)

**Step 6:** The last step is to write the number in proper standard notation:

\(6.02 * 10^{15}\)

Recently updated from the source of wikiHow – How to Do Standard Form and all you need to know about calculations