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Elan Coil [88]
4 years ago
12

(04.01) Which point could be removed in order to make the relation a function? (4 points) {(0, 2), (3, 8), (−4, −2), (3, −6), (−

1, 8), (8, 3)} (8, 3) (3, −6) (−1, 8) (−4, −2)
Mathematics
2 answers:
umka21 [38]4 years ago
7 0
A function will not have any repeating x values...it can have repeating y values, just not the x ones

{(0,2),(3,8),(-4,-2),(3,-6),(-1,8),(8,3)}
u would have to remove one of the sets of points that has 3 as its x value....so either remove (3,8) or (3,-6)....because with both of them in there, u have repeating x values
Daniel [21]4 years ago
6 0

Answer:

<h2>(3,8)</h2>

Step-by-step explanation:

If you remove point (3,8), the relation becomes a function because this point is the one that violates the definition of function.

If you decide to remove (3,-6), you still would have two points with the same domain element with two different range elements.

So, the most clever move here is to remove (3,8), because that way you would have (3,-6) repeating itself twice, which doesn't matter, because both expresse the same point.

Therefore, the point you need to remove in order to get a function is (3,8)

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Finding the inverse function of

\mathsf{f(x)=10-x^2}


Remember that when you compose f with its inverse \mathsf{f^{-1}}, you'll get the identity function:

\mathsf{(f\circ f^{-1})(x)=x}\\\\ \mathsf{f\big[f^{-1}(x)\big]=x}\\\\


So if

\mathsf{f(x)=10-x^2}


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\mathsf{f\big[f^{-1}(x)\big]=10-[f^{-1}(x)]^2}\\\\ \mathsf{x=10-[f^{-1}(x)]^2}\\\\ \mathsf{[f^{-1}(x)]^2=10-x}\\\\ \mathsf{f^{-1}(x)=\pm \sqrt{10-x}}\\\\ \mathsf{f^{-1}(x)=-\sqrt{10-x}~~~or~~~f^{-1}(x)=\sqrt{10-x}}


The sign of the inverse depends on the domain of \mathsf{f(x)} itself, and where it's invertible.


If you're having problems understanding this answer, try seeing it through your browser: brainly.com/question/2198197


I hope this helps.


Tags: <em>inverse function definition identity domain algebra</em>

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