To solve the problem, I will select the number \( 1.95 \times 10^6 \) from the list and subtract it from 1,845.19.
Step 1: Convert 1,845.19 to scientific notation.
To express 1,845.19 in scientific notation:
- Move the decimal point 3 places to the left: \( 1.84519 \times 10^3 \)
Step 2: Set up the subtraction.
We need to convert \( 1.95 \times 10^6 \) to a form that allows us to subtract.
To do this, let's express \( 1.84519 \times 10^3 \) in terms of \( 10^6 \):
- To do this, we multiply by \( 10^{3} \) so we need to convert it to \( 10^6 \):
- \( 1.84519 \times 10^3 \) can be written as: \( 1.84519 \times 10^3 = 0.00184519 \times 10^6 \) (by moving the decimal 3 places to the left)
Step 3: Perform the subtraction.
Now we have:
- \( 1.95 \times 10^6 \)
- \( 0.00184519 \times 10^6 \)
Now we can do the subtraction: \[ 1.95 \times 10^6 - 0.00184519 \times 10^6 = (1.95 - 0.00184519) \times 10^6 \]
Calculating: \[ 1.95 - 0.00184519 = 1.94815481 \]
So we have: \[ 1.94815481 \times 10^6 \]
Step 4: Write the final answer.
The result of subtracting \( 1.95 \times 10^6 \) from 1,845.19 is: \[ 1.94815481 \times 10^6 \]
This is the answer written in scientific notation.