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d. The probability that the wave will crash onto the beach between 1.5 and 1.8 seconds after the person arrives is P(1.5 < x < 1.8) = e. The probability that it will take longer than 1.7 seconds for the wave to crash onto the beach after the person arrives is P(x > 1.7) = f. Suppose that the person has already been standing at the shoreline for 1.1 seconds without a wave crashing in. Find the probability that it will take between 1.9 and 2.3 seconds for the wave to crash onto the shoreline.

d. The probability that the wave will crash onto the beach between 1.5 and 1.8 seconds after the person arrives is P(1.5 < x < 1.8) = e. The probability that it will take longer than 1.7 seconds for the wave to crash onto the beach after the person arrives is P(x > 1.7) = f. Suppose that the person has already been standing at the shoreline for 1.1 seconds without a wave crashing in. Find the probability that it will take between 1.9 and 2.3 seconds for the wave to crash onto the shoreline.

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.6: Exponential And Logarithmic Equations
Problem 69E
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How do you do parts d,e, and f?
Today, the waves are crashing onto the beach every 4 seconds. The times from when a person arrives at the shoreline until a crashing wave is observed follows a Uniform distribution from 0 to 4 seconds. Round to 4 decimal places where possible. c. The probability that wave will crash onto the beach exactly 2.1 seconds after the person arrives is P(x = 2.1) = 0 d. The probability that the wave will crash onto the beach between 1.5 and 1.8 seconds after the person arrives is P(1.5 < x < 1.8) = e. The probability that it will take longer than 1.7 seconds for the wave to crash onto the beach after the person arrives is P(x > 1.7) = | f. Suppose that the person has already been standing at the shoreline for 1.1 seconds without a wave crashing in. Find the probability that it will take between 1.9 and 2.3 seconds for the wave to crash onto the shoreline. seconas. h. F Hint:
Transcribed Image Text:Today, the waves are crashing onto the beach every 4 seconds. The times from when a person arrives at the shoreline until a crashing wave is observed follows a Uniform distribution from 0 to 4 seconds. Round to 4 decimal places where possible. c. The probability that wave will crash onto the beach exactly 2.1 seconds after the person arrives is P(x = 2.1) = 0 d. The probability that the wave will crash onto the beach between 1.5 and 1.8 seconds after the person arrives is P(1.5 < x < 1.8) = e. The probability that it will take longer than 1.7 seconds for the wave to crash onto the beach after the person arrives is P(x > 1.7) = | f. Suppose that the person has already been standing at the shoreline for 1.1 seconds without a wave crashing in. Find the probability that it will take between 1.9 and 2.3 seconds for the wave to crash onto the shoreline. seconas. h. F Hint:
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