If a right circular cone is intersected by a plane that goes through both nappes of the cone but not through the vertex, what sh
ape is produced?
2 answers:
Answer:
If a right circular cone is intersected by a plane that goes through both napes of the cone but not through the vertex then the shape that is formed by this intersection is:
Hyperbola.
Step-by-step explanation:
We know when a plane cuts just one nape of the cone then either a ellipse or a parabola or circle is formed depending on the angle that plane forms.
And when it passes through both the nape then a hyperbola is obtained.
Hence, the answer is Hyperbola.
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According to the function we calculate g(0), g(-3), g(3) as follows:
This means that we have the points (0, 0), (-3, -9), and (3, -9) lying on the graph of the function.
Answer: (0, 0), (-3, -9), (3, -9)
which means that "g of a number" is equal to "negative, the square of that number".
According to the function we calculate g(0), g(-3), g(3) as follows:
This means that we have the points (0, 0), (-3, -9), and (3, -9) lying on the graph of the function.
Answer: (0, 0), (-3, -9), (3, -9)