Match each table showing a proportional relationship between x and y with its constant of proportionality.
1 answer:
You might be interested in
We have been given two inequalities and
. We are asked to find the integers that satisfy both inequalities.
Let us solve for our 1st inequality.
Upon combining our both inequalities, we will get:
This means that solution of our inequalities is x values greater than and less than
.
We know that integers between and
are:
.
Therefore, our solution would be .
Answer:
S = I-E.
We can find the expected value of S and we got:
And that represent the mean of the amount of money into your savings account each month
And now we can find the variance of the random variable S like this:
And since we know that then we have:
And then the deviation would be:
And that represent the standard deviation of the amount of money you put in your savings account each month
Step-by-step explanation:
Let I the random variable that represent the income for each month and we know:
Let E the random variable that represent the monthly expenses for each month and we know:
And for this case we know that the random variables I and E are independent, so then
We can define the random variable S representing the amount that we can save each month and we can define S = I-E.
We can find the expected value of S and we got:
And that represent the mean of the amount of money into your savings account each month
And now we can find the variance of the random variable S like this:
And since we know that then we have:
And then the deviation would be:
And that represent the standard deviation of the amount of money you put in your savings account each month