Answer:
<em>The first graph is the only one who is not a function</em>
Step-by-step explanation:
<u>Functions
</u>
The condition that a relation between x and y must fulfill to be called a function is that for each value of x, there is one and only one value for y.
That is easy to spot by taking an imaginary vertical line and having is slipped through all of the domain. If the line touches more than once (or never touches) the graph for all the values of x, it's not a function.
Checking on the first graph, we can see it's the only one who has the above-mentioned description. In fact, for a specific value of x, there are infinitely many values of y. The rest of the graphs touches our imaginary line only once per value of x, thus:
<em>The first graph is the only one who is not a function</em>
<span>just plug in .02 for x.</span>
Answer:
The other one is -8 this is because the point on the graph is multiplied by 2
Step-by-step explanation:
Answer:
The root of 16 is 4 and the root of 9 is 3.
Step-by-step explanation:
For the first instance, 16+9 is 25 and the root of that is 5. But for the second one, we have to first find the roots. So 4+3 which equals 7. These are obviously not equal. Does this make sense? Hope that helps.