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olganol [36]
3 years ago
13

In Oregon, the mean annual rainfall in Rockaway Beach is 118.88 inches and the mean annual rainfall in Falls City is 122.28 inch

es. Which conclusion can you make using this information?
The annual rainfall in Rockaway Beach is generally more than the annual rainfall in Falls City.
The annual rainfall in Falls City is generally more than of the annual rainfall in Rockaway Beach.
The annual rainfall in Falls City is approximately the same as the annual rainfall in Rockaway Beach.
The median annual rainfall in Falls City is 4.3 inches more than the median annual rainfall in Rockaway Beach.
Mathematics
2 answers:
Anestetic [448]3 years ago
3 0
The annual rainfall in Falls City is generally more than of the annual rainfall in Rockaway Beach.
77julia77 [94]3 years ago
3 0

Answer:

Option B) The annual rainfall in Falls City is generally more than of the annual rainfall in Rockaway Beach.        

Step-by-step explanation:

We are given the following information:

The mean annual rainfall in Rockaway Beach = 118.88 inches

The mean annual rainfall in Falls City = 122.28 inches

Mean = \displaystyle\frac{\text{Sum of all observations}}{\text{Total number of observation}}

Mean is a measure of central tendency of data.

It can be seen that:

Mean annual rainfall in Falls City  > Mean annual rainfall in Rockaway Beach

From this information we can conclude:

The annual rainfall in Falls City is generally more than of the annual rainfall in Rockaway Beach because the mean annual rainfall of Falls City is greater than the mean annual rainfall of Rockaway Beach.

Option B) is the correct interpretation.

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A and B are similar solid cylinders base area of A : base area of B = 9 : 25
fomenos

Answer:

Two figures are similar if the figures have the same shape but different sizes.

Then if we have two figures X and X'

Such that one dimension of X is D, the correspondent dimension on X' will be:

D' = k*D

Such that k is the scale factor that relates the figures.

1:k

Because all the dimensions will be rescaled by the same scale factor k, we can conclude that any surface on X will be related to the same surface in X' by:

S' = k^2*S

then the ratio of the surfaces is:

1:k^2

While the relation between the volumes will be:

V' = k^3*V

Here the ratio is:

1:k^3

Ok, in this case we have two cylinders

We know that the ratio between the base area ( a surface) is:

9:25

a) We want to find the ratio: curved surface area of A : curved surface area of B

Because again we have a surface area, the ratio should be exactly the same as before, 9:25

b) height of A : height of B

In this case, we have a single dimension.

Because in the rescaling of a surface we need to use k^2, then we can conclude that the ratios:

9:25

is related to k^2

Then the ratio, in this case, is given by applying the square root to both sides of the previous ratio, so we get:

√9:√25

3:5

This is the ratio of the heights.

Also from this we could get the value of k, that is the right value when we leave the left value equal to 1, we can get that if we divide both sides by 3.

(3/3):(5/3)

1:(5/3)

Then:

k = 5/3

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