Answer:
The coefficient of variation for the weight and age are 5.9% and 10.6%.
Step-by-step explanation:
The coefficient of variation (CV) is well defined as the ratio of the standard deviation to the mean. It exhibits the degree of variation in association to the mean of the population.
The formula to compute the coefficient of variation is:
Here σ = standard deviation and µ = mean.
Compute the mean and standard deviations of the two data set in Excel using the following functions.
Mean=AVERAGE()
Standard deviation=STDEV.S()
Consider the Excel sheet attached.
The mean and standard deviation of weight are:
Mean = 202, Standard deviation = 11.87
And the mean and standard deviation of weight are:
Mean = 25.88, Standard deviation = 2.75
Compute the coefficient of variation for the weight as follows:
Compute the coefficient of variation for the age as follows:
Thus, the coefficient of variation for the weight and age are 5.9% and 10.6%.
<span>What is the probability that a random sample of 20 eggs from the same distribution will have a mean hatch time between 52 and 60 days?
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The correct answer for Number 1 is
A.
First we apply the vertical angles theorem to transfer x into the triangle. That is,
Next, we use the triangle angle sum theorem to write an equation in x, which is
We can solve this equation for x.
Part B
We now solve the equation to obtain,
This gives us,
and
The correct answer for this part is B.
2)
By the triangle exterior angle theorem,
The correct answer for this part is D.
3) The correct answer is the Triangle exterior angle theorem.
This theorem says that the sum of any two adjacent interior angles of a triangle equals the exterior angle opposite to them.
4) Using the triangle angle sum theorem, we can solve for x.
So we are adding all the angles in the triangle and equate them to 180.
We group like terms to obtain,
This simplifies to,
we divide both sides by 5 to get,
The correct answer for this question 4 is C
In plain and short, we'll simply divide 180 by (4+5+9), and give 4 pieces of those to the ratio of 4, 5 to the ratio of 5 and 9 to the ratio of 9, thus
Answer:
25
Step-by-step explanation:
20^2 + 15^ = c^2
400 + 225 = c^2
625 = c^2
25 = c
