http://prntscr.com/n9badl
@Vocaloid
range means y-values find the maximum y-value (if it exists) and the minimum y-value (if it exists)
so maximum y value is 5 and minimum y value is -1?
y-values, not x-values how far down the y-axis does the red line go?
Oh sorry. -5
|dw:1554763932720:dw|
|dw:1554763948012:dw|
(2,-9)
thats the range?
where are you getting 2 from
the graph has minimum at -9 and goes all the way to infinity [-9, infinity)
oh without the x axis. okay so the range is only what the y axis is. got it.
closed bracket on -1 since the graph does reach -1 [-1, infinity)
domain - what are the x-values?
1 and 3 ?
keep in mind this graph covers all possible x values (no restrictions on domain)
so wouldnt it be infinity?
(-infinity, infinity) yes in general parabolas have this domain unless there's a restriction
yeah
yeah that's good
-17?
it says two consecutive **positive** odd integers
17 and 15?
good
ugh this is kind of a pain to factor but I would just plug in x = 1 and x = 5 into each equation and see which one consistently gives you zero, since those are the zeroes on your graph
okay give me a min to do it lol
C?
A*
I also got the first answer as the solution
A=W(2W)=2W^2 ?
good
try graphing the equation and see if it matches the picture
True
good
False?
yeah that's what i got too
good
start with y = a(x-h)^2 + k plug in the vertex (h,k) plug in one of the zeros solve for a
yeah your final equation is correct
your equation is right but your work is a bit unclear
there's something unclear about the first three lines y = a(x+10), how does this become (x+8) = a(x^2 + 18x + 80)
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