It is a function, therefore the answer is: C. Yes, because each input value corresponds to only one output value.
<h3>How to Determine if a Table Represents a Function?</h3>
A table that can be said to represent a function must have exactly one output value (y-value) assigned to every input value (x-value). That is to say, no input value (x-value) has two different output values (y-values).
In the table that shows the relation given in the diagram above, we can see that each of the input value (x-value) has only one possible output value (y-value) that it corresponds to. No x-value (input value) has two different y-values (output values) it corresponds to.
Thus, the relation in the table can be said have satisfied the criteria of a function. Therefore, we can state that the relation in the table is a function.
Since it is a function, the answer therefore, is: C. Yes, because each input value corresponds to only one output value.
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Answer:
<em><u>ADDITION</u></em>
Step-by-step explanation:
You add 2 to 13 and get 15
ya dig?
Answer:
positive integers = x
4.9 < x < 10.1
x = 5, 6, 7, 8, 9, 10
sum = 5 + 6 + 7 + 8 + 9 + 10
= 45
(-11/2x + 3) - 2(-11/4x - 5/2)
(-11/2x + 3) + (5.5x + 5)
(-5.5x + 3) + (5.5x + 5)
3 + 5
8
I got:
<span>y′=(−y<span>e^−x</span>−e^y)/xe^y+e^x</span>
then plugged in x and y and got slope of (-5-e^5)
and ended with equation of y=(-5-e^5)x+5
I'm not sure with my solution though i hope this might help you.
I hope my answer has come to your help. Have a nice day ahead and may God bless you always!
