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What else can I help you with?
Is it possible for two different quadratic equations to have the same roots?
yes
Is it possible that an equation have two or more solutions?
Yes, some equations have as many as ten. There is a very rare equations that only two people have seen that has 1 billion solutions.
How many possible solutions can a system of two linear equations in two unknowns have?
A system of two linear equations in two unknowns can have three possible types of solutions: exactly one solution (when the lines intersect at a single point), no solutions (when the lines are parallel and never intersect), or infinitely many solutions (when the two equations represent the same line). Thus, there are three potential outcomes for such a system.
Is it possible for a system of three linear equations to have one solution?
Yes, it is possible for a system of three linear equations to have one solution. This occurs when the three equations represent three planes that intersect at a single point in three-dimensional space. For this to happen, the equations must be independent, meaning no two equations are parallel, and not all three planes are coplanar. If these conditions are met, the system will yield a unique solution.
What is two or more equations that contain two or more variables called?
A system of equations.
Is it possible to find three unknowns with two equations if the two equations are equal?
No i believe that with three unknowns you must have three equal equations. Hope this helps! -dancinggirl25
Is it possible for two different quadratic equations to have the same roots?
yes
Can there be more than one point of intersection between the graphs of two linear equations?
Normally no. But technically, it is possible if the two linear equations are identical.
What outcome is not possible for the graph of a system of two linear equations?
the equation graphs
Is it possible that an equation have two or more solutions?
Yes, some equations have as many as ten. There is a very rare equations that only two people have seen that has 1 billion solutions.
What two types of scientific. knowledge can be expressed. as mathematical equations?
Laws is one... and the other one i dont know... :SLaw and making models.
What is the significance of the term "mu" in the field of physics?
In physics, the term "mu" is significant because it represents the coefficient of friction between two surfaces. It is used in equations to calculate the force of friction, which is important in understanding the motion of objects.
Why do so many physics equations have variables squared?
Many physics equations involve variables squared because it represents a relationship between two quantities that involves both of them multiplied by each other. Squaring a variable allows for the representation of non-linear relationships and calculations involving quantities that are squared, such as areas or volumes.
Is it possible for a system of three linear equations to have one solution?
Yes, it is possible for a system of three linear equations to have one solution. This occurs when the three equations represent three planes that intersect at a single point in three-dimensional space. For this to happen, the equations must be independent, meaning no two equations are parallel, and not all three planes are coplanar. If these conditions are met, the system will yield a unique solution.
What are the physics elastic collision equations used to calculate the final velocities of two objects after they collide?
The physics elastic collision equations used to calculate the final velocities of two objects after they collide are: Conservation of momentum: m1u1 m2u2 m1v1 m2v2 Conservation of kinetic energy: 0.5m1u12 0.5m2u22 0.5m1v12 0.5m2v22 Where: m1 and m2 are the masses of the two objects u1 and u2 are the initial velocities of the two objects v1 and v2 are the final velocities of the two objects
What is the relationship between Lagrange and Hamiltonian mechanics in classical physics?
In classical physics, Lagrange and Hamiltonian mechanics are two equivalent formulations used to describe the motion of particles or systems. Both approaches are based on the principle of least action, but they use different mathematical formalisms. Lagrange mechanics uses generalized coordinates and velocities to derive equations of motion, while Hamiltonian mechanics uses generalized coordinates and momenta. Despite their differences, Lagrange and Hamiltonian mechanics are related through a mathematical transformation called the Legendre transformation, which allows one to derive the equations of motion in either formalism from the other.
What are two possible uses of a sanitary landfill?
For parks and sites
