Calculate the product of the following sequence: (0.1) (0.09) (0.08) (0.07) (0.06) (0.05) (0.04) (0.03) (0.02) (0.01)

Answer Choices

Correct answer marked below

\frac{10!}{10^3}

\frac{10!}{10^{11}}

\frac{10!}{10^{19}}

\frac{9!}{10^{19}}

Correct

\frac{9!}{10^{20}}

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Explanation

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Official Explanation

Official

To solve this, we first express the product as [m]\frac{1}{10} * \frac{09}{100} * \frac{08}{100} * \frac{07}{100} * \frac{06}{100} * \frac{05}{100} * \frac{04}{100} * \frac{03}{100} * \frac{02}{100} *…

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Comments

ColeJan 22, 2025

thanks for posting

What this question tests

What it tests

Your ability to convert between fractions, ratios, and decimals and to reason proportionally.

Common trap

Cross-multiplying incorrectly or mixing up the ratio parts — a part:part ratio is not a fraction of the whole.