2 WAYS TO WRITE 167,895 IN STANDARD FORM

Look at #7 at this site:

http://www.grammarbook.com/numbers/numbers.asp

As far as I am aware there is only one way to write out the number in standard form and that is

1.67895 x 10^5

The other possibility is E notation as

1.67895E05

Some text books distinguish between various types of standard form and include a normalised standard form. So that a 'standard form' is represenatation in the form

a x 10^z

so
1.67895 x 10^5
16.7895 x 10^4
167.895 x 10^3
1678.95 x 10^2
1.6789.5 x 10^1
1.67895 x 10^0

are all possibilities

and 'normalised SF' is

a x 10^z where 1<=a<10

1.67895 x 10^5 is the only possibility.

I have never seen 'normalised SF' referred to in practice always 'standard form', and these days as 'scientific notation' is by far the most common.

i am actually in 5th grade.... actually exponients are not that difficult normalised is actually simplified to the definition of 10000,00000.

im in fifth grade to

To write the number 167,895 in standard form, you need to express it as a number multiplied by a power of 10. Here are two ways to do that:

1. Expanded Form:
- Start by writing down the digits of the number in their respective place values: 100,000 + 60,000 + 7,000 + 800 + 90 + 5.
- Rewrite each digit in terms of powers of 10: 1 × 100,000 + 6 × 10,000 + 7 × 1,000 + 8 × 100 + 9 × 10 + 5.
- Simplify: 1 × 10^5 + 6 × 10^4 + 7 × 10^3 + 8 × 10^2 + 9 × 10^1 + 5.
- Combine like terms: 100,000 + 60,000 + 7,000 + 800 + 90 + 5 = 167,895.

2. Scientific Notation:
- Start by moving the decimal point in the original number to have a single nonzero digit to the left of the decimal point. In this case, move the decimal point five places to the left: 1.67895.
- Rewrite the number as a decimal multiplied by a power of 10: 1.67895 × 10^5.
- This is the standard form of the number 167,895.

Both of these methods express the number 167,895 in standard form, but they use different approaches. The expanded form breaks down the number into its place values and then combines them, while the scientific notation moves the decimal point to have a single nonzero digit to the left and expresses the number as a decimal multiplied by a power of 10.