Mini Task 5: Hyperbolic Basketball Ball People who play basketball do not think about hyperbolas though they look at them all the time. The hyperbolas in basketball balls are the grip lines of the ball which are acually set up the way they would be on the graph where they are back to back. Mini Task : Sketch a hyperbolic basketball ball in a cartesian coordinate plane. Suppose the hyperbola's center is located at (3, -1) with b = 2 and c = V13. Find the standard and general equation of the hyperbola.

Q: Find an equation of the sphere that passes through the origin and whose center is (4, 3, 4). X

A:

Q: Write the equation (in standard form) of the parabolic arch formed in the foundation of the bridge…

A: here we have to find  the equation (in standard form) of the parabolic arch formed in the foundation…

Q: Write the equation of a sphere that has a center at C(2, 5,-3) and contains points D(4, 1, 1) on the…

A: Given Data: The centre of the sphere is: C(h, j, l)=C(2, 5, -3) The point at the edge of the sphere…

Q: Can two horizontal planes intersect?

A: Explanation: If two planes are horizontal, it means both are parallel to the x-axis.

Q: Determine the scaler equation of a plane that contains the point (3, 1, -2) and Y-axis.

A: