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grigory [225]
3 years ago
9

Amelia went to an amusement park with $45 to spend. She bought lunch for 10.25 and paid $5.00 for each ride. What is the greates

t number of rides Amelia could ride? SHOW ALL WORK.
Mathematics
1 answer:
garik1379 [7]3 years ago
5 0

Answer:

6

Step-by-step explanation:

10.25 +5x6=40.25 if you add 5 for one more ride it is going to be 45.25 which is more

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Using a significance level of 5% the appropriate conclusion for a test with a p-level of 0.0421 would be:
amid [387]

Answer:

Tested outcome (difference) is significant.

Step-by-step explanation:

The significance level of 5% (more typically referred to as 95%) corresponds to saying that if an observation at hand is (only) 5% or less likely to have been generated by chance, then it will be accepted as significant. In this example, the p-level (which is the actual probability of the observation being generated by chance) is lower than 5% (0.0421<0.05) and therefore a conclusion can be made that the observed outcome is significant.

An example of an outcome being significant could a drug improving patients's condition in a clinical study.

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Which problem could be solved with the expression 32 divided (3+1)
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6 0
3 years ago
Out of 2,000 random but normally distributed numbers with a mean of 45 and a standard deviation of x, approximately 1,360 number
Lilit [14]
Let Y denote the random variable representing a given number in the total set of numbers. We're told that \dfrac{1360}{2000}=0.68 of the numbers fall within a given range, so we know

\mathbb P(40\le Y\le50)=0.68

where Y is normally distributed with mean 45 and an unknown variance x^2.

Let's make the transformation to a random variable with a standard normal distribution:

\mathbb P\left(\dfrac{40-45}x\le\dfrac{Y-45}x\le\dfrac{50-45}x\right)=\mathbb P\left(-\dfrac5x\le Z\le\dfrac5x\right)

Since Z is symmetric, we have

\mathbb P(-\dfrac5x\le Z\le\dfrac5x\right)=2\mathbb P\left(0\le Z\le\dfrac5x\right)=2\bigg(\mathbb P\left(Z\le\dfrac5x\right)-\mathbb P(Z\le0)\bigg)

The mean of Z is 0, and by symmetry we know that exactly half of the distribution falls to the left of Z=0, so \mathbb P(Z\le0)=0.5. We're left with

0.68=2\mathbb P\left(Z\le\dfrac5x\right)-2\cdot0.5
\implies\mathbb P\left(Z\le\dfrac5x\right)=0.84

This probability corresponds to a value of Z\approx0.9945, which means

\dfrac5x\approx0.9945\implies x\approx5.0277
7 0
3 years ago
Suppose that the function f(x) = 5x + 3 represents the number of cars that drive by in x minutes. How many cars will drive by in
navik [9.2K]
F(10) = 5*10 + 3 = 50 + 3 = 53
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4 years ago
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