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What else can I help you with?
Do objects have to touch for a force to be involved?
No, objects do not have to touch for a force to be involved. Forces, such as gravitational or electromagnetic forces, can act between objects even when they are not in direct contact.
What kind of strength describe a material ability to withstand cutting?
A material's ability to withstand cutting is described by its resistance to deformation and fracture under applied forces. This is typically characterized by properties like hardness, toughness, and tensile strength. Materials with high hardness and toughness are generally more resistant to cutting forces.
Is cutting paper a thermal energy?
No, cutting paper does not involve thermal energy. Cutting paper is a mechanical process where physical force is applied to separate the paper fibers. Thermal energy is associated with heat and is not involved in cutting paper.
What are indirect forces examples?
Indirect forces examples include gravitational forces, electromagnetic forces, and nuclear forces. These forces act over a distance without physical contact between the objects involved.
What is orthogonal wave?
An orthogonal wave is a type of wave that oscillates perpendicular to a given axis or plane. In mathematics, orthogonal waves are used to describe waves that are mutually perpendicular or independent of each other. They are often employed in mathematical and physics contexts to model complex wave interactions.
What is difference between orthogonal cutting and oblique cutting?
orthogonal cutting is a 2D cutting having 2 forces i.e cutting force and feed force where as oblique cutting is a 3D cutting having additional force i.e radial or passive force.
Is drilling a orthogonal cutting?
yes
How do you divided or cut the third dimension?
It depends on what material you are cutting of course but in abstraction simple follow a line that is orthogonal to both the first and second dimensions.
What is the definition of orthogonal signal space?
Orthogonal signal space is defined as the set of orthogonal functions, which are complete. In orthogonal vector space any vector can be represented by orthogonal vectors provided they are complete.Thus, in similar manner any signal can be represented by a set of orthogonal functions which are complete.
Can the difference of 2 vectors be orthogonal?
The answer will depend on orthogonal to WHAT!
What is the orthogonal planning in ancient Greece?
it is planning of orthogonal planning
When was Orthogonal - novel - created?
Orthogonal - novel - was created in 2011.
What is orthogonal planning in ancient Greece?
it is planning of orthogonal planning
Self orthogonal trajectories?
a family of curves whose family of orthogonal trajectories is the same as the given family, is called self orthogonal trajectories.
How do you use Orthogonal in a sentence?
Orthogonal is a term referring to something containing right angles. An example sentence would be: That big rectangle is orthogonal.
What has the author Richard Askey written?
Richard Askey has written: 'Three notes on orthogonal polynomials' -- subject(s): Orthogonal polynomials 'Recurrence relations, continued fractions, and orthogonal polynomials' -- subject(s): Continued fractions, Distribution (Probability theory), Orthogonal polynomials 'Orthogonal polynomials and special functions' -- subject(s): Orthogonal polynomials, Special Functions
Prove that the product of two orthogonal matrices is orthogonal and so is the inverse of an orthogonal matrix What does this mean in terms of rotations?
To prove that the product of two orthogonal matrices ( A ) and ( B ) is orthogonal, we can show that ( (AB)^T(AB) = B^TA^TA = B^T I B = I ), which confirms that ( AB ) is orthogonal. Similarly, the inverse of an orthogonal matrix ( A ) is ( A^{-1} = A^T ), and thus ( (A^{-1})^T A^{-1} = AA^T = I ), proving that ( A^{-1} ) is also orthogonal. In terms of rotations, this means that the combination of two rotations (represented by orthogonal matrices) results in another rotation, and that rotating back (inverting) maintains orthogonality, preserving the geometric properties of rotations in space.
