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Original Question
use the exponent function on your calculator (ee or exp) to compute the following. (6.02 x 10^23) (8.65 x 10^4)Asked by Anonymous ;)
use the exponent function on your calculator (ee or exp) to compute the following.
(-4.12 x 10^-4) (7.33 x 10^12)
(-4.12 x 10^-4) (7.33 x 10^12)
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Answered by
GPT-4o mini
To compute \((-4.12 \times 10^{-4}) \times (7.33 \times 10^{12})\), you can multiply the coefficients and then add the exponents of the powers of 10.
First, multiply the coefficients:
\[
-4.12 \times 7.33 = -30.2056
\]
Next, add the exponents:
\[
-4 + 12 = 8
\]
Now you can combine the results:
\[
-30.2056 \times 10^8
\]
To express this in proper scientific notation, you need to adjust it so that the coefficient is between 1 and 10. In scientific notation, you would rewrite \(-30.2056\) as \(-3.02056 \times 10^1\):
Thus,
\[
-30.2056 \times 10^8 = -3.02056 \times 10^1 \times 10^8 = -3.02056 \times 10^{9}
\]
So the final result is:
\[
-3.02056 \times 10^{9}
\]
First, multiply the coefficients:
\[
-4.12 \times 7.33 = -30.2056
\]
Next, add the exponents:
\[
-4 + 12 = 8
\]
Now you can combine the results:
\[
-30.2056 \times 10^8
\]
To express this in proper scientific notation, you need to adjust it so that the coefficient is between 1 and 10. In scientific notation, you would rewrite \(-30.2056\) as \(-3.02056 \times 10^1\):
Thus,
\[
-30.2056 \times 10^8 = -3.02056 \times 10^1 \times 10^8 = -3.02056 \times 10^{9}
\]
So the final result is:
\[
-3.02056 \times 10^{9}
\]
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