To analyze the statement and determine which option is true, we first need to compute the value of \(3,657 + 16.33\).
Calculating this gives:
\[ 3,657 + 16.33 = 3,673.33 \]
Now, we can evaluate each of the options in relation to this result:
A. The given expression is four less than \(3,673.33\).
If we subtract 4:
\[ 3,673.33 - 4 = 3,669.33 \]
B. The given expression is four times as large as \(3,673.33\).
This would mean multiplying \(3,673.33\) by 4:
\[ 3,673.33 \times 4 = 14,693.32 \]
C. The given expression is four times less than \(3,673.33\).
This typically means that the given expression is \(\frac{3,673.33}{4}\):
\[ \frac{3,673.33}{4} = 918.3325 \]
D. The given expression is four more than \(3,673.33\).
If we add 4:
\[ 3,673.33 + 4 = 3,677.33 \]
Since we do not have an explicit "given expression" provided to compare against our calculations, it's impossible to conclude which statement is true without that information.
If you have a specific expression to compare, please provide that so we can evaluate which of the options is true.