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brokegirlyy
03.07.2019 •
Mathematics
Adrug made by a pharmaceutical company comes in tablet form. each tablet is branded as containing 115 mg of the particular active chemical. however, variation in manufacturing results in the actual amount of the active chemical in each tablet following a normal distribution with mean 115 mg and standard deviation 2.279 mg. a) calculate the percentage of tablets that will contain less than 114 mg of the active chemical. you may find this standard normal table useful. give your answer as a percentage to 2 decimal places. b) suppose samples of 15 randomly selected tablets are taken and the amount of active chemical measured. calculate the percentage of samples that will have a sample mean of less than 114 mg of the active chemical. give your answer as a percentage to 2 decimal places.
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Ответ:
a) 11550
b)35%
Step-by-step explanation:
Hi, to answer this question, first, we have to multiply the stadium capacity by the percentage in decimal form (75/100)
a)15400 x (75/100) = 11,550
For b), we know that 15400 is the 100% of the capacity, so, for 20790 the percentage will be:
15400/100= 20790/x
Solving for x
x= 20790 / 154
x= 135%
135%-100% = 35%
The percentage increase in the number of seats will be 35%