Which statement best explains whether these ordered pairs represent a function (-4,2), (6,7), (-8,3),(9,10),(12,14), (6,9)
Nataly [62]
These points do NOT represent a function.
In a function, all of the individual inputs only have one output. However, take a look at the input of 6. There are 2 different outputs for the 6. We have a (6, 7) and a (6, 9). This makes the relation not a function.
<span>61 pie (please spell this "pi," not "pie.") pi is irrational, so 61 pi is also irrational.
42 R
75.671523 If the fraction stops here (i. e., does not repeat), then this is R.
101 same as 101/1. R
6/5 this is the ratio of 2 integers. R</span>
If we multiply the first equation by 2 we get
2x - 4y = 12
but the second equation is
2x - 4y = 10
2x - 4y can't have 2 different values so the are no solutions
Answer:
$13.
Step-by-step explanation:
Let x represent money that Alison has.
We have been given that Leo has 7 times as much money as Alison had. So the amount of money that Leo has, would be
.
We are also told that Leo had $91, so we will equate
with 91 and solve for x as:

To solve for x, we will divide both sides by 7:


Therefore, Alison has $13.