To solve the expression \( (7.15 \times 10^9) - (4.56 \times 10^8) \), we first need to express both terms with the same exponent.
We can rewrite \( 4.56 \times 10^8 \) in terms of \( 10^9 \):
\[ 4.56 \times 10^8 = 0.456 \times 10^9 \]
Now we can rewrite the expression as:
\[ (7.15 \times 10^9) - (0.456 \times 10^9) = (7.15 - 0.456) \times 10^9 \]
Calculating \( 7.15 - 0.456 \):
\[ 7.15 - 0.456 = 6.694 \]
Now substituting back, we have:
\[ 6.694 \times 10^9 \]
So, the final answer is \( 6.694 \times 10^9 \).
Since this choice is not listed, let's double-check if the choices are consistent. The answer you provided should be \( 6.694 \times 10^9 \).
Since \( 6.694 \times 10^9 \) is not among the listed options, please ensure there isn’t a typo or a misunderstanding in the problem or your options.