4.4951 x 10^9 in standard notation

Answer 1

To convert \(4.4951 \times 10^9\) to standard notation, you move the decimal point 9 places to the right.

Starting with \(4.4951\):

1. Move the decimal one place to the right: \(44.951\)
2. Move it again: \(449.51\)
3. Move it again: \(4495.1\)
4. Move it again: \(44951\)
5. Move it again: \(449510\)
6. Move it again: \(4495100\)
7. Move it again: \(44951000\)
8. Move it again: \(449510000\)
9. Move it again: \(4495100000\)

So, \(4.4951 \times 10^9\) in standard notation is \(4,495,100,000\).