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The Normal Distribution Curve Which Models, Distributions of Data in a Wide

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The normal distribution curve which models, distributions of data in a wide range of applications, is given by the function
p(x) =12πe(xμ) 2/2δ2p ( x ) = \frac { 1 } { \sqrt { 2 \pi } } e ^ { - ( x - \mu ) ^ { 2 } / 2 \delta ^ { 2 } } where π=3.14159265\pi = 3.14159265 \ldots and σ \sigma and μ \mu are constants called the standard deviation and the mean, respectively. Its graph is shown in the figure.  The normal distribution curve which models, distributions of data in a wide range of applications, is given by the function   p ( x )  = \frac { 1 } { \sqrt { 2 \pi } } e ^ { - ( x - \mu )  ^ { 2 } / 2 \delta ^ { 2 } }  where  \pi = 3.14159265 \ldots  and       \sigma     and       \mu     are constants called the standard deviation and the mean, respectively. Its graph is shown in the figure.    ? In a survey, consumers were asked to rate a new toothpaste on a scale of 1-10. The resulting data are modeled by a normal distribution with  \mu = 4.1  and  \sigma = 1.2  . The percentage of consumers who gave the toothpaste a score between a and b on the section is given by  \int _ { a } ^ { b } p ( x )  d x    Use a Riemann sum with n = 10 to estimate the percentage of customers who rated the toothpaste 5 or higher. (Use the range 4.5 to 10.5.)  Round your answer to the nearest whole number.   A) 45% B)  46% C)  47% D)  48% E)  49% ?
In a survey, consumers were asked to rate a new toothpaste on a scale of 1-10. The resulting data are modeled by a normal distribution with μ=4.1\mu = 4.1 and σ=1.2\sigma = 1.2 . The percentage of consumers who gave the toothpaste a score between a and b on the section is given by abp(x) dx\int _ { a } ^ { b } p ( x ) d x
Use a Riemann sum with n = 10 to estimate the percentage of customers who rated the toothpaste 5 or higher. (Use the range 4.5 to 10.5.) Round your answer to the nearest whole number.

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Comprehend how datums are designated and utilized in drawings and practical applications.

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