select the ordered pairs that are on the y-axis. choose all that apply.
(0, 0)
(0, 1)
(1, 0)
(1, 1)

The ordered pairs that are on the y-axis are: (0,0) and (0,1).

Step-by-step explanation:

First: Review some basic stuff:

To find out when a coordinate pair is on the y-axis, we need to look at the x position of the coordinate. The x-coordinate has to be 0. The x on a coordinate grid controls the how much to the left or right a point on the grid is. If the x-coordinate is 0, it is not to the left or right of the axis that meets it at the point 0, 0 (which is the y-axis). That is why the x-coordinate has to be 0 in order for a point on the grid to be smack down on the y-axis.

Second: Find out the coordinate pairs that have a x-coordinate of 0.

But that brings up a question: Which one is the x-coordinate? Is it the first or the second? Well, when we're dealing with coordinate pairs, the x-coordinate is always first, and the y-coordinate always second (x, y). So we should look for a zero for in the numbers before the comma. The first two have 0 before the comma, so they will be the ones we'll select.

So, the ordered pairs that are on the y-axis are: (0,0) and (0,1).

Topic: The Coordinate Plane

$2,340.00 (6 years) - $1,560.00 (4 years) =  $780  in savings if he pays the load in 4 instead of 6 years.            proof: a)  answer: a = $15,340.00(i = a - p = $2,340.00)equation: a = p(1 + rt)calculation: first, converting r percent to r a decimalr = r/100 = 3%/100 = 0.03 per year.solving our equation: a = 13000(1 + (0.03 × 6)) = 15340  a = $15,340.00the total amount accrued, principal plus interest, from simple interest on a principal of $13,000.00 at a rate of 3% per year for 6 years is $15,340.00.b: )  answer: a = $14,560.00(i = a - p = $1,560.00)equation: a = p(1 + rt)calculation: first, converting r percent to r a decimalr = r/100 = 3%/100 = 0.03 per year.solving our equation: a = 13000(1 + (0.03 × 4)) = 14560  a = $14,560.00the total amount accrued, principal plus interest, from simple interest on a principal of $13,000.00 at a rate of 3% per year for 4 years is $14,560.00.