There is the theorem in the standard book Paul. R. Holmos which states that if the number of equation obtained after reducing the matrix to echelon form are lesser than the number of unknown then there will be infinitely many solution of the equation which states that the system will be consistent and hence will be linearly dependent.
in a matrix, how can you multiply a scalar particularly for a single row. That's for a determinant right. For a matrix the scalar is multiplied for every element in the matrix. #10:13
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There is the theorem in the standard book Paul. R. Holmos which states that if the number of equation obtained after reducing the matrix to echelon form are lesser than the number of unknown then there will be infinitely many solution of the equation which states that the system will be consistent and hence will be linearly dependent.
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in a matrix, how can you multiply a scalar particularly for a single row. That's for a determinant right. For a matrix the scalar is multiplied for every element in the matrix. #10:13
These are row operations
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Sir limit and continuity of a function bi bnao video
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sir echelon form ko konse lecture m padhye hai?
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sir echelon form ka video upload kijia plzzzzzzzzz
Rahul sir please aap Linear equation ka Homogeneous and non-Homogeneous bhi phadho n aap .please Rahul sir padhaye n🙏
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ye non homogenous form kya hota hai aur sir ne iske lecture kyu nhi liye
sir kya iska determinant lekar solve kr skte ha??
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Sir ye lecture same hai and again chapter suru korlo sir system of linear equations
What if t=0, please reply😮
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kuch samazh nhi aata sir ka , sir thodi speed kam karke samjhaya karo aur choti choti baate bataya karo kyou agr koi bilkul shuru se padhne ki kosis karta hai to aapka samjhaya samazh nhi ata !
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