no because triangle only contain three vectors and if many vector are added then they cant form a triangle
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?
12 vectors, unless it is a parallelogram (13 if you include the null vector). If the quadrilateral is a parallelogram there will be two fewer.
A cloning vector that contains a highlhy active prokaryotic promoter just upstream of a restriction site where the eurkaryotic gene can be inserted in the correct reading frame. Such expression vectors allow the synthesis of many eukaryotic proteins in bacterial cells.
There are many algebraic representations that can denote the vector.A number is an algebric representation of a vector, when denoted by a unit vector factor, e.g Av= IAx + JAy + KAz. The unit vectors are I, J and K and these denote the vector. The subscript v as in Av also denotes the vector, other denotations can be Bolding A, as a vector.oI use brackets A= Ar + Av = [a, A] where the upper case is the vector in the brackets and the lower case is the scalar or real.You can use just the comma, A= [5 ,6 4 3] where the real 5 is before the comma and everything past the comma is a vector.There are many algebraic representations that can denote the vector.
a resultant vector not only the resultant of two or three vector. it is the resultant direction of two or many vectors.(let us push an object with same force in opposite direction the resultant is zero and if we push in same direction the force will double.if we pull a object with same force in x and y direction the resultant force in 45 degrees to x axis)
If you want to know what a vector is.... here is a link for you. That is a giant topic. Many books are written about it. http://mathforum.org/~klotz/Vectors/vectors.html
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?
Smallpox is the virus that mosquitos are not known as a possible vector.
12 vectors, unless it is a parallelogram (13 if you include the null vector). If the quadrilateral is a parallelogram there will be two fewer.
Vectors play very important role in spread of many diseases. The microorganism spends dominant or recessive stage of it's life cycle. Without the vector the disease can not spread in most of the cases. Malaria and plague are two important vector born diseases.
Three or none.Three or none.Three or none.Three or none.
Simply put, a Vector is a linear direction. It could be the direction that a line in a drawing or graph heads in, it could relate to a pattern of numbers, or it could be the direction in which a spaceship is flying. Vectors do not by their nature encompass dynamic movement as part of linear movement. EG: a river does not have one vector but many. "Movement" by the way does not neccessarily mean physical movement. There are several different kinds of vector. There are mathematical vectors, such as are found in calculations regarding shapes, there are movement vectors that describe (for example) the movement of a vehicle, there are velocity vectors which pertain to the direction in which something is impelled or compelled (a plane in flight, or when a raindrop falls, etc)... there are vectors for all sorts of things. Many vectors of many kinds can apply to the same (object) at the same time. For instance, a weather satellite may have an orientation vector of 0 (it is facing along the plane of "0"), a thrust vector of 5 (its thrusters are aimed differently to its orientation), a velocity vector of 50 (it is heading the OPPOSITE was as it is facing), and an accelleration vector of 20 (its accelleration is currently constant at 20 whatevers per whatever). So you see, a vector isn't neccessarily the direction in which something is physically moving, it is just a direction. In mathematics it is usually descriptive of a progression of numbers, eg: 1,2,3,4,5 and so on. The vector is +1 because for each progression you add 1 to reach the next. It is a line and a direction. You can apply vectors to just about anything you can think of. All something needs is a point of reference in space, time or mathematics and it can have one or several vectors.
many researchers know about the pET vectors but you have to be more specific about pgptv- who makes it, for instance
Vector addition is basically similar, with respect to many of its properties, to the addition of real numbers.A + B = B + ASubtraction is the inverse of addition: A - B = A + (-B), where (-B) is the opposite vector to (B).A - B is not usually the same as B - A. Therefore, it is not commutative.However, if you convert it to an addition, you can apply the commutative law: A + (-B) = (-B) + A.
There are several sites that provide free vector images for download. All-free-download has a wide variety of flower vector images. 123 Free Vectors also has many images for free download.
In physics (at high school level, at least) vectors are quantities with both a magnitude and a direction in space. For example:ForceDisplacementVelocityAccelerationElectric fieldMagnetic fieldGravitational fieldAt a more advanced level, physics makes use of vector spaces other than the familiar 3D space we seem to inhabit. In relativity, for example, a 4-dimensional vector is used to describe energy/momentum, and another to describe the scalar/vector potentials in electromagnetism (there are many others too). In quantum theory, complex vector spaces (Hilbert spaces) are used to describe the space of states for a physical system.
A cloning vector that contains a highlhy active prokaryotic promoter just upstream of a restriction site where the eurkaryotic gene can be inserted in the correct reading frame. Such expression vectors allow the synthesis of many eukaryotic proteins in bacterial cells.