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Sloane
Mathematics
2 January, 09:25
The vertex of this parabola
y=-5x^2-10x-13
+5
Answers (
1
)
Jazlyn Blair
2 January, 09:40
0
2 ways:
1. hackway
2. convert to vertex form
hack way is
for
y=ax^2+bx+c
the x value of the vertex is - b/2a
plug that value in to get y value
y=-5x^2-10x-13
a=-5
b=-10
xvaluevertex = - (-10) / (2*-5) = 10/-10=-1
xvalue=-1
sub back
y=-5 (-1) ^2-10 (-1) - 13
y=-5 (1) + 10-13
y=-5+10-13
y=-8
xvalue=-1
yvalue=-8
vertex = (-1,-8)
or convert to y=a (x-h) ^2+k where (h, k) is vertex
y=-5 (x^2+2x) - 13
y=-5 (x^2+2x+1-1) - 13
y=-5 ((x+1) ^2-1) - 13
y=-5 (x+1) ^2+5-13
y=-5 (x+1) ^2-8
y=-5 (x - (-1)) ^2 + (-8)
vertex is (-1,-8)
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