http://wiki.answers.com/Q/How_is_linear_oscillating_reciprocation_and_rotary_unique"
A unique basis in linear algebra refers to a set of vectors that can uniquely express any vector in a vector space without redundancies or linear dependencies. This means that each vector in the space can be written as a unique linear combination of the basis vectors, making the basis choice essential for describing the space's dimension and properties.
Each variable has an exponent equal to one.
Presumably the question concerned a PAIR of linear equations! The answer is two straight lines intersecting at the point whose coordinates are the unique solution.
a1/a2 is not equal to b1/b2
simultaneous equations
This is the case when there is only one set of values for each of the variables that satisfies the system of linear equations. It requires the matrix of coefficients. A to be invertible. If the system of equations is y = Ax then the unique solution is x = A-1y.
It is a ray.
In linear algebra, Cramer's rule is an explicit formula for the solution of a system of linear equations with as many equations as unknowns, valid whenever the system has a unique solution.
The 1974 Mazda RX-4 Coupe, equipped with a 117 hp rotary engine, has a maximum speed of approximately 110 mph (177 km/h). This performance is typical for vehicles of its era, combining lightweight design with rotary engine efficiency. The RX-4's unique rotary engine allows for a different driving experience compared to traditional piston engines, contributing to its distinctive performance characteristics.
Superposition theorem can be applied if- 1) The network is linear 2) The solution of the network is unique
False, think of each linear equation as the graph of the line. Then the unique solution (one solution) would be the intersection of the two lines.
Electromagnetic waves are unique because they can travel through a vacuum, which does not contain matter particles. This is because electromagnetic waves consist of oscillating electric and magnetic fields that can propagate through empty space.