Contents
- 1 How do you combine two spheres?
- 2 When two spheres of equal diameters are touching to each other then the center distance between them is?
- 3 When two solid spheres of the same material and same radius r are touching each other?
- 4 When two spheres of same radius are placed on HP both are touching each other and the line joining the centers is perpendicular to VP the front view will be?
How do you combine two spheres?
If you wanted to merge two spheres into a single object and remove the hidden vertices, do the following.
- Add a Boolean Modifier to one of the spheres.
- Set the other sphere under the Object in the Modifier Tab.
- Set the Operation to Union.
- Apply the modifier.
When two spheres of equal diameters are touching to each other then the center distance between them is?
The centre to centre distance of two touching equal spheres is twice the radius. Therefore, this distance is equal to diameter d of the spheres.
Do two spheres intersect?
Intersection of two spheres A sphere intersects the plane at infinity in a conic, which is called the absolute conic of the space. The intersection curve of two sphere always degenerates into the absolute conic and a circle. Therefore, the real intersection of two spheres is a circle.
When two solid spheres of the same material and same radius r are touching each other?
Spheres of the same metarial and same radius r are touching each other. Show that grevitational force between them is directly proportional to r^(4). or F∝r4 Hence proved.
When two spheres of same radius are placed on HP both are touching each other and the line joining the centers is perpendicular to VP the front view will be?
Explanation: Given two spheres of same radius are placed on H.P touching each other so as the spheres are placed on H.P the line joining the centers is parallel to H.P and given it is perpendicular to V.P so they both align in one line which gives single circle from front view.
What are orthogonal spheres?
First, we recall that two spheres are orthogonal if the vectors from the centre of each to a (and hence every) point of intersection are orthogonal. This is clearly equivalent to the sum of the squares of the radii of the spheres being the square of the distance between their centres.