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Write 9.99 × 10^-6 as a normal number

Step by step, with the reason for every step · From scientific notation · Algebra 1

Step by step

The question

Question: write 9.99 × 10⁻⁶ as a normal number.

9.99 × 10−6

1 Read the power

10⁻⁶ is 1/1000000.

That divides by 1000000: the number gets smaller, so the point moves 6 places to the left.

10−6 = 11000000
left 6 places

2 Move the point

There are no digits in front of it.

We write 6 zeros in front.

Zeros there do not change the number.

= 0000009.99

A 0 goes in front of the point.

So 9.99 × 10⁻⁶ = 0.00000999.

= 0.00000999

Careful!

The power is not the number of zeros after the point.

It is how many places the point moves.

Careful: not 0.000000999 ✗

3 Check

Let's check: divide by 1000000.

9.99 divided by 1000000 is 0.00000999.

It works!

9.99 ÷ 1000000 = 0.00000999

Let's look back.

First: read the power.

Then: move the point.

Last: check.

Answer
= 0.00000999

Your turn

Try this one yourself, then check:

Write 9.11 × 10−6
Show the answer
0.00000911

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