−15+45(15e−10)−10e

To solve the expression \(-15 + 45(15e^{-10}) - 10e\), we will simplify it step by step.

1. Calculate \(45(15e^{-10})\): \[ 45 \times 15 = 675 \] So, \[ 45(15e^{-10}) = 675e^{-10} \]

2. Substitute this back into the original expression: \[ -15 + 675e^{-10} - 10e \]

3. Now combine the terms: The expression can't be simplified further algebraically without more specific numerical values for \(e\). Thus, we write the simplified form: \[ 675e^{-10} - 10e - 15 \]

This combined expression does not match any of the exact options given directly. However, if we observe the exponent parts:

• \(e^{-10}\) and \(e\) do not interact in a straightforward manner.
• The expression remains in the form of terms involving \(e^{-10}\) and \(e\).

If you intended to evaluate \(e\) at some point to see its approximate value, or request a specific format, please let me know! But simply from the original expression given, none of the options exactly represent the simplified form we derived.

If part of the task was to factor or estimate, we still need to address that clearly. The responses given seem to imply a specific comparison of terms involving \( e \).

For direct comparison or further interpretation of these options, could you clarify how they are expected to relate to the simplified form?