Expanded Notation of 25,000,000 = (2 x 10^7) + (5 x 10^6) + (0 x 10^5) + (0 x 10^4) + (0 x 10^3) + (0 x 10^2) + (0 x 10^1) + (0 x 10^0)
Expanded Notation of 1,294 = (1 x 103) + (2 x 102) + (9 x 101) + (4 x 100)
Expanded Notation of 5,280 = (5 x 10^3) + (2 x 10^2) + (8 x 10^1) + (0 x 10^0)
Expanded Notation of 1,760 = (1 x 10^3) + (7 x 10^2) + (6 x 10^1) + (0 x 10^0)
(4 * 103) + (7 * 102) + (6 * 101) + (8 * 100).
5 x 10^3 + 2 x 10^2 + 8 x 10^1
Expanded Notation of 1,294 = (1 x 103) + (2 x 102) + (9 x 101) + (4 x 100)
Expanded Notation of 1,294 = (1 x 1,000) + (2 x 100) + (9 x 10) + (4 x 1)
Expanded Notation of 80 = (8 x 101) + (0 x 100).
Expanded Notation of 525 = (5 x 102) + (2 x 101) + (5 x 100).
Expanded Notation written using the powers of 10 This is an extension of writing the equation in expanded notation! Therefore I will use the information from that to explain; First I'll do out a table showing powers 10^2 = 100 10 to the power of 2 is One Hundred (2 zero's-after the 1) So hopefully you see the pattern in the above table!
Expanded Notation of 456 = (4 x 102) + (5 x 101) + (6 x 100)
Expanded Notation of 5,280 = (5 x 10^3) + (2 x 10^2) + (8 x 10^1) + (0 x 10^0)
Expanded Notation of 2784 = (2 x 103) + (7 x 102) + (8 x 101) + (4 x 100).
Expanded Notation of 1,760 = (1 x 10^3) + (7 x 10^2) + (6 x 10^1) + (0 x 10^0)
To write 267853 in expanded notation using powers of ten, you would break down the number based on its place value. The number 267853 can be expressed as 2 x 10^5 + 6 x 10^4 + 7 x 10^3 + 8 x 10^2 + 5 x 10^1 + 3 x 10^0. This expanded notation representation shows the value of each digit based on its position in the number, multiplied by the corresponding power of ten.
6 x 104
(4 * 103) + (7 * 102) + (6 * 101) + (8 * 100).