MEDAL!!! Find the x- and y-intercepts for the graphs of the relationships in the problem.
@robtobey @jdoe0001
@dan815
an x value can have one y value only for it to be a function of only x
But how is that answering the question? @dan815
look at the pic you attached
How would I figure out the x- and y-intercepts ?
what is y when x=0,y-int what is x when y=0, xint
So for like A, would it be: y-intercept : (0,4) x-intercept: (1,0) ?
x-intercept: (1,0) and (-1,0)
Oh yeah. Thanks. Can I go over with you for the other three as well?
okay
Give me a moment please.
I am confused on B.
This is a function, but it doesn't look like a linear function. I wish I knew the slope, and then figure out "b."
you work with the data only
what is y when x=0,y-int what is x when y=0, xint
Oh. y-int : (0,-3) x-int : (19,0)
yes
C...
y-int : (0,10) x-int : (4.0)
And then D... y-int: (0,-1) x-int : (1,0) and (-1,0) ?
C) y-int : (0,10) x-int : (4,0) and (-2,0)
Sorry missed the other. But thanks.
D is right
I have another question.
ok
Find the input for the following function with the given outputs. If there is no possible input for the given output, explain why not. x = ? \[f(x) = \sqrt{2x - 6}\] \[\rightarrow f(x) = 10\]
d is correct
\[10=\sqrt{2x-6}\\ 10^2=2x-6\\ 10^2+6=2x\\ \frac{(10^2+6)}{2}=x\]
x=53
x = 53 ?
Okay. Thank you. And I just wanted to make sure my answers to two other questions.
So this one is the same thing as the one that we just did right now but the number is different: x = ? \[f(x)=3x - 7\] \[\rightarrow f(x) = -1\] My answer is:\[x = 2\]
3*2-7=-1
This one is with the four graphs/tables that I gave at first in the attachment. Question: Which of the relationships are functions? If a relationship is not a function give a reason to support your conclusion. Answer: Relationships B, C, and D are all functions because every input has only one output. However, for A, you can see that for an input, you have several outputs.
C is not a function
of x
So C is not a function?
@dan815
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