The quadratic is "sideways" which has the form: x = ay2 + by + c,
or the vertex form: x = a(y - k)2 + h where (h, k) is the vertex.
y
2
- 6x + 4y + 16 = 0
y
2
+ 4y + 16 = 6x
y
2
+ 4y + 4 - 4 + 16 = 6x
(y + 2)2 + 12 = 6x
(1/6)(y + 2)2+ 2 = x
(1/6)[y -(-2)]2+ 2 = x
Thus, the vertex is (2, -2).
It is the parabola such that the coordinates of each point on it satisfies the given equation.
Coordinates: (-1, 5) and (6, 40) Length of line: 7 times the square root of 26 which is 35.693 to 3 d.p.
The equation does not represent that of a parabola.
It is an up parabola.
Yes.
It is the parabola such that the coordinates of each point on it satisfies the given equation.
(6, 40) and (-1, 5)
Coordinates: (-1, 5) and (6, 40) Length of line: 7 times the square root of 26 which is 35.693 to 3 d.p.
The equation does not represent that of a parabola.
It is an up parabola.
no shape equals to that
9
The coordinates of the point of intersection is (1,1).
It is the equation of a parabola.
Yes.
Y = X2 forms a parabola
1/([*sqrt(cx)]