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Who does vector like?
Vector's got a crush on Cream's mother named Vanilla
Why null vector is called vector?
The same sort of reasoning that zero is a number. It ensures that the set of all vectors is closed under addition and that, in turn, allows the generalization of many operations on vectors.Also, the way we got around the concept of having something with zero magnitude also have a direction is pretty cool. We made it up! In abstract algebra it's perfectly OK to constrain a specific algebraic structure with rules (called axioms) that the structure must follow.In your example, the algebraic structure that vectors are in is called a "vector space." One of the axioms that define a vector space is:"An element, 0, called the null vector, exists in a vector space, v, such that v + 0 = vfor all of the vectors in the vector space."Ta Da!! Aren't we clever?
What does mean by zero malabar church?
It is not zero malabar.It is Syro Malabar.Belonging to Syrians, who got baptised by St.Thomas.
Two vectors of equal magnitude have got a resultant whose magitude is equal to either one of them. Find the angle between the two vectors?
120 deg
What kind of math is used in physics?
One uses calculus including differential equations and vector calculus in the undergrad courses which is as far as got.
Centrifugal force is reactionary force of centripetal force?
Yes true. But they need not be got cancelled though their resultant is zero.
Who does vector like?
Vector's got a crush on Cream's mother named Vanilla
Why null vector is called vector?
The same sort of reasoning that zero is a number. It ensures that the set of all vectors is closed under addition and that, in turn, allows the generalization of many operations on vectors.Also, the way we got around the concept of having something with zero magnitude also have a direction is pretty cool. We made it up! In abstract algebra it's perfectly OK to constrain a specific algebraic structure with rules (called axioms) that the structure must follow.In your example, the algebraic structure that vectors are in is called a "vector space." One of the axioms that define a vector space is:"An element, 0, called the null vector, exists in a vector space, v, such that v + 0 = vfor all of the vectors in the vector space."Ta Da!! Aren't we clever?
What is the magnitude of the resultant vectors when the angle between them is 60 degrees?
To find the magnitude of the resultant vectors when the angle between them is 60 degrees, you can use the formula for finding the resultant of two vectors: magnitude of R = sqrt(A^2 + B^2 + 2AB*cos(theta)), where A and B are the magnitudes of the two vectors and theta is the angle between them. Plug in the values of A, B, and theta to calculate the magnitude of the resultant vector.
How torque is vector and work is scalar quantity?
Torque is a vector quantity because it has both magnitude and direction, representing a twisting force around an axis. Work is a scalar quantity because it is the product of force and displacement, and only has magnitude, without direction.
Is depth a vector?
Oh, dude, like, technically speaking, depth is not a vector because it's a scalar quantity that only has magnitude, not direction. So, yeah, if you're looking for some vector action, depth ain't gonna cut it. But hey, who needs direction when you've got depth, am I right?
Is Zero No Tsukaima romantic?
kinda its got its moments
How many awards has Miranda Cosgrove got?
zero
Does addition of two vectors give you scalar of vector quantity?
Adding two vectors typically results in another vector quantity, not a scalar. The resultant vector is found using vector addition, which considers both the magnitude and direction of the original vectors.
What does mean by zero malabar church?
It is not zero malabar.It is Syro Malabar.Belonging to Syrians, who got baptised by St.Thomas.
Can the direction of a vector be different in coordinate systems?
Yes, the direction of a vector can be different in different coordinate systems if the basis vectors or axes of those coordinate systems are different. The numerical components of the vector may change, affecting how it is represented, but the vector itself remains unchanged.
What is the resultant of two displacements?
The shortest distance from start to finish.
