Solution to In 2018, the braking distance of Toyota Camry cars on a wet surface follows a … - Sikademy
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Peace Weguma

In 2018, the braking distance of Toyota Camry cars on a wet surface follows a normal distribution. Its mean is 122 feet with a standard deviation of 20 feet. What is the probability that a randomly selected Toyota Camry will have a braking distance of more than 130 feet?

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Let X= the braking distance:X\sim N(\mu, \sigma^2).

Given \mu=122ft, \sigma=20ft.


P(X>130)=1-P(X\le130)

=1-P(Z\leq\dfrac{130-122}{20})=1-P(Z\leq0.4)

\approx0.344578

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