سِڌِر مساواتُن جو سرشتو: جي ورجائن ۾ تفاوت

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سِٽَ 18:
z & = & -2
\end{alignat}</math>
since it makes all three equations valid.<ref>Linear algebra, as discussed in this article, is a very well-established mathematical discipline for which there are many sources. Almost all of the material in this article can be found in Lay 2005, Meyer 2001, and Strang 2005.</ref>
 
sinceڇاڪاڻ itته makesانهن allقدرن threeتي equationsٽَئِي validمساواتون متفق آهن. <ref>Linear algebra, as discussed in this article, is a very well-established mathematical discipline for which there are many sources. Almost all of the material in this article can be found in Lay 2005, Meyer 2001, and Strang 2005.</ref>
In mathematics, the theory of linear systems is a branch of [[linear algebra]], a subject which is fundamental to modern mathematics. Computational [[algorithm]]s for finding the solutions are an important part of [[numerical linear algebra]], and such methods play a prominent role in [[engineering]], [[physics]], [[chemistry]], [[computer science]], and [[economics]]. A system of non-linear equations can often be [[approximation|approximated]] by a linear system (see [[linearization]]), a helpful technique when making a [[mathematical model]] or [[computer simulation]] of a relatively complex system.
 
[[سڌر آلجبرا]]، جديد رياضيات جو بنياد آهي، جڏهن ته سڌر سرشتن جو نظريو وري [[سڌر آلجبرا]] جي هڪ شاخ آهي.
 
In mathematics, the theory of linear systems is a branch of [[linear algebra]], a subject which is fundamental to modern mathematics. Computational [[algorithm]]s for finding the solutions are an important part of [[numerical linear algebra]], and such methods play a prominent role in [[engineering]], [[physics]], [[chemistry]], [[computer science]], and [[economics]]. A system of non-linear equations can often be [[approximation|approximated]] by a linear system (see [[linearization]]), a helpful technique when making a [[mathematical model]] or [[computer simulation]] of a relatively complex system.
 
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