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Systems of equations with different slopes and different y-intercepts have no solutions?
No the only time that a system of equations would have no solutions is when the two equations have the same slope but different y-intercepts which would mean that they are parallel lines. However, if they have different slopes and different y-intercepts than the solution would be where the two lines intersect.
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What are the three sphere model for systems management?
Organization,Business and Technology
Is two different sizes of diamonds with equal weight cost same?
No. Every raw, natural diamond is chemically different from every other diamond, because Mother Nature's crafting systems are not standardized. Every diamond gemstone is valued by its cut, clarity and colour in addition to its carat weight. For example, today on Blue Nile you can purchase a 1.02 carat diamond, round brilliant, I colour, SI2 clarity and pay US$3,499. As well, you can purchase a diamond of exactly the same carat weight, marquis cut, D colour, Flawless clarity, and pay US$17,129.
Why are there 180 days in a school year?
The reason there is 180 days in a school year is because the school systems are dumb asses (: thank you for your time. Have a GREAT DAY (:
Can standard form equation of a line have a negative A?
It's not supposed to, but that hasn't stopped teachers from teaching that it can be negative. Generally, we don't like to start equations with a negative number. That's why we say A, B, and C must be integers with A and B both not equal to zero, and A greater than or equal to zero. I've also seen Ax+By+C=0, but I disagree with that as well. The point is to solve systems and graph them easily, and having it set as Ax+By=C is probably a little better. There's no set rule. It's sort of like defining a trapezoid. Does it have to have exactly one pair of parallel lines, or can it have two pairs of parallel lines? Both of these definition are controversial. To answer your question, it's up to you. Beware, some college professors hate seeing A negative. No one will disagree with you if A is positive. It's always better to write A positive.
Define coplanar forces?
Coplanar forces systems have all the forces acting in one plane. It also means that all forces act within a single plane instead of three dimensions.
When equations of linear systems have different slopes how many solutions does it have?
One solution
Systems of equations have one solution?
Systems of equations can have just about any number of solutions: zero, one, two, etc., or even infinitely many solutions.
Which of the following systems of equations has no solution?
If they are quadratic equations then if their discriminant is less than zero then they have no solutions
What is an Homotopy continuation Method?
A way to solve a system of equations by keeping track of the solutions of other systems of equations. See link for a more in depth answer.
What has the author Eduard Reithmeier written?
Eduard Reithmeier has written: 'Periodic solutions of nonlinear dynamical systems' -- subject(s): Differentiable dynamical systems, Nonlinear Differential equations, Numerical solutions
What is the Cauchy Kovalevskaya theorem?
The Cauchy kovalevskaya theorem tells us about solutions to systems of differential equations. If we look at m equations in n dimension, with coefficient that are analytic function, we can know about the existence of solutions using this theorem.
Give 6 different uses of matrices.?
CryptographyComputer graphicsCombinatoricsData recoverySolving systems of linear equations for arbitrary outputted valuesSolving systems of differential equations.
Must solutions to systems of linear equalities satisfy both equalities?
Any solution to a system of linear equations must satisfy all te equations in that system. Otherwise it is a solution to AN equation but not to the system of equations.
What has the author Claude Pommerell written?
Claude Pommerell has written: 'Solution of large unsymmetric systems of linear equations' -- subject(s): Equations, Iterative methods (Mathematics), Numerical solutions
How do you solve systems of equations by graphing?
-- Graph each equation individually. -- Examine the graph to find points where the individual graphs intersect. -- The points where the individual graphs intersect are the solutions of the system of equations.
What has the author J C P Bus written?
J. C. P. Bus has written: 'Numerical solution of systems of nonlinear equations' -- subject(s): Nonlinear Differential equations, Numerical solutions
Can systems of equations with the same slopes and different y-intercepts have no solution?
It is a correct statement.
