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During randomized human trials for the chemical compound G-23 Paxilon Hydrochlorate, 0.1% of trial participants exhibited unpleasant side effects. At this rate, if a population of 5,200,000 is exposed to the compound, how many people would be expected to exhibit similar side effects?

During randomized human trials for the chemical compound G−23-23 Paxilon Hydrochlorate, 0.1% 0.1 \% of trial participants exhibited unpleasant side effects. At this rate, if a population of 5,200,000 5,200,000 is exposed to the compound, how many people would be expected to exhibit similar side effects?

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Q. During randomized human trials for the chemical compound G−23-23 Paxilon Hydrochlorate, 0.1% 0.1 \% of trial participants exhibited unpleasant side effects. At this rate, if a population of 5,200,000 5,200,000 is exposed to the compound, how many people would be expected to exhibit similar side effects?
  1. Calculate decimal percentage: To find the number of people expected to exhibit side effects, we need to calculate 0.1%0.1\% of the population of 5,200,0005,200,000. First, convert the percentage to a decimal by dividing by 100100. \newline0.1%=0.1100=0.0010.1\% = \frac{0.1}{100} = 0.001
  2. Multiply population by decimal: Now, multiply the population by the decimal to find the expected number of people with side effects.\newlineExpected number of people with side effects = 5,200,000×0.0015,200,000 \times 0.001
  3. Perform multiplication: Perform the multiplication to get the result.\newlineExpected number of people with side effects = 5,200,000×0.001=5,2005,200,000 \times 0.001 = 5,200

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