What is the best estimate for the average cost of tuition at a 4-year institution starting in 2000. (hint: look at the y-intercept).

From the data given above, we can see that we have the data starting from the year 2003.

We need to find the equation that can relate the variation of the average cost of the tuition with time.

First of all we will find the equation:

Considering 'x' axis as the time and 'y' axis as the average cost of the tuition:

Now, lets say year 2003 is the first year as per the data, we can assume the value of time as t=1 for the year 2003,  t=2 for the year 2004, t=3 for the year 2005 .... and so on.

we can have two sets of the co-ordinates:

and

Using these two sets of co-ordinates we can find the equation of the line:

We can use slope intercept formula to find the equation of the line, using the formula:

we can plug in the values to get,

So, we get the equation of the line as

We need to find the average cost of tuition in the year 2000 for that we can need to use , where 't' represents time on the x-axis.

Putting in the equation, we get:

Therefore,

The best estimate for the average cost of tuition for the year 2000 is $11,485.

7.25

step-by-step explanation:

we know that 7 equals to 7.0. we also know that 1/4=0.25. so we can add the two together and we get 7.25

$3720

step-by-step explanation:

taxable income = $31000

as per the 2018-2019 us tax bracket, the tax rate is 12% for an individual whose taxable income is between $9,526 to $38,700.

so, the tax to be paid by him = 12% of 31000

= 0.12 * 31000     [12% converted to decimal as 0.12]

= $3720