Debbie's bank offers an online bill pay service. For this, the bank charges $2.25 per month plus $0.10 per bill paid using the s
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g(x) is the translation 9 units up of f(x) = |x|
Given :
The function f(x)=|x|
we need to translate f(x) , 9 units up to get g(x)
g(x) is the translation 9 units up of f(x)
when graph of f(x) is translated 9 units up , then we add 9 at the end
If f(x)=|x| is translated 'a' units up then its becomes |x|+a
g(x) is the translation 9 units up of f(x) = |x|
So ,
Write the answer in the given form a|x-h|+k
Learn more : brainly.com/question/21960107
Answer:
a) There is a 27.89% probability that two will stick with their tour group.
b) There is a 41.81% that in at least two will stick with their tour group.
c) There is a 7.33% probability that none will stick with their tour group.
Step-by-step explanation:
For each responders, this question can only have two outcomes. Either they stick with their tour group, or they don't. So this means that we can solve this problem as binomial distribution.
Binomial probability distribution
The binomial probability is the probability of exactly x successes on n repeated trials, and X can only have two outcomes.
In which is the number of different combinatios of x objects from a set of n elements, given by the following formula.
And is the probability of X happening.
For these problems
The survey found that 23% of the respondents stick with their tour group, so .
a. In a sample of six international travelers, what is the probability that two will stick with their tour group?
The sample has six travelers, so .
We want P(X = 2).
There is a 27.89% probability that two will stick with their tour group.
b. In a sample of six international travelers, what is the probability that at least two will stick with their tour group?
Either less than two stick with their groups, or at least two do. The sum of these probabilities is decimal 1.
So
In which
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There is a 41.81% that in at least two will stick with their tour group.
c. In a sample of 10 international travelers, what is the probability that none will stick with the tour group?
Now our sample has 10 travelers, so .
We want to find P(X = 0)
There is a 7.33% probability that none will stick with their tour group.