Let x denote the amount of gravel sold (in tons) during a randomly selected week at a particular sales facility. Suppose that the density curve has height f(x) above the value x, whereThe density curve (the graph of f(x)) is shown in the following figure: S 2(1 – x) 0< x< 1f (x) =otherwise Density1Gravel (tons)Use the fact that theArea of a triangle = (Base) (Height) to calculate each of the followingprobabilities. (Hint: Drawing a picture and shading the appropriate areawill help.)a. P (x < )b. P (xs )c. P (x < )d. P (

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Trigonometry (MindTap Course List)

10th Edition

ISBN:9781337278461

Author:Ron Larson

Publisher:Ron Larson

ChapterP: Prerequisites

SectionP.5: Functions

Problem 5ECP: Find all real values of x for which fx = 0, where fx=x216.

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Let x denote the amount of gravel sold (in tons) during a randomly selected week at a particular sales facility. Suppose that the density curve has height f(x) above the value x, where

The density curve (the graph of f(x)) is shown in the following figure:

Density
1
Gravel (tons)
Use the fact that the
Area of a triangle = (Base) (Height) to calculate each of the following
probabilities. (Hint: Drawing a picture and shading the appropriate area
will help.)
a. P (x < )
b. P (xs )
c. P (x < )
d. P ( <x<) (Hint: Use the results of Parts (a)-(c).)

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