P(t)=(0.82)^(t) A local department of transportation has determined that on a particular bus route, the probability of waiting more than t minutes for a bus at a certain intersection is modeled by the function shown. What is the best description of the meaning of 0.82 in this context? Choose 1 answer: (A) The probability that a person will have to wait more than 1 minute for a bus is 82%. (B) 82% of the buses are on the bus route at any given time. (C) 82% of the buses on the route are late. (D) The probability that a person will have to wait less than 1 minute for a bus is 82%.

Calculate Probability for t=1: The function P(t)=(0.82)^(t) gives the probability of waiting more than t minutes for a bus. To understand what 0.82 means, we look at the case when t=1.Interpret Probability Value: Calculate P(1) to see the probability of waiting more than 1 minute. P(1)=(0.82)^(1) = 0.82, which means there's an 82% chance of waiting more than 1 minute.Describe 0.82 Probability: Since P(1) is 0.82, the best description of 0.82 is the probability that a person will have to wait more than 1 minute for a bus.

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P(t)=(0.82)^(t)
A local department of transportation has determined that on a particular bus route, the probability of waiting more than
t minutes for a bus at a certain intersection is modeled by the function shown. What is the best description of the meaning of 0.82 in this context?
Choose 1 answer:
(A) The probability that a person will have to wait more than 1 minute for a bus is
82%.
(B)
82% of the buses are on the bus route at any given time.
(C)
82% of the buses on the route are late.
(D) The probability that a person will have to wait less than 1 minute for a bus is
82%.

$P(t)=(0.82)^{t}$ $\newline$ A local department of transportation has determined that on a particular bus route, the probability of waiting more than $t$ minutes for a bus at a certain intersection is modeled by the function shown. What is the best description of the meaning of $0$ . $82$ in this context? $\newline$ Choose $1$ answer: $\newline$ (A) The probability that a person will have to wait more than $1$ minute for a bus is $82 \%$ . $\newline$ (B) $82 \%$ of the buses are on the bus route at any given time. $\newline$ (C) $82 \%$ of the buses on the route are late. $\newline$ (D) The probability that a person will have to wait less than $1$ minute for a bus is $82 \%$ .

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Math Problems

Grade 7

Evaluate two-variable equations: word problems

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P(t)=(0.82)^{t}

\newline

A local department of transportation has determined that on a particular bus route, the probability of waiting more than

t

minutes for a bus at a certain intersection is modeled by the function shown. What is the best description of the meaning of

0

82

in this context?

\newline

Choose

1

answer:

\newline

(A) The probability that a person will have to wait more than

1

minute for a bus is

82 \%

\newline

(B)

82 \%

of the buses are on the bus route at any given time.

\newline

(C)

82 \%

of the buses on the route are late.

\newline

(D) The probability that a person will have to wait less than

1

minute for a bus is

82 \%

Calculate Probability for $t=1$ : The function $P(t)=(0.82)^t$ gives the probability of waiting more than $t$ minutes for a bus. To understand what $0.82$ means, we look at the case when $t=1$ .
Interpret Probability Value: Calculate $P(1)$ to see the probability of waiting more than $1$ minute. $P(1)=(0.82)^{1} = 0.82$ , which means there's an $82\%$ chance of waiting more than $1$ minute.
Describe $0.82$ Probability: Since $P(1)$ is $0.82$ , the best description of $0.82$ is the probability that a person will have to wait more than $1$ minute for a bus.