सिद्धकीजिएकि: |(1+x,1,1),(1,1+x,1),(1,1,...

सिद्धकीजिएकि: |(1+x,1,1),(1,1+x,1),(1,1,1+x)|=x^(2)(x+3). | 12 | सारणिक | MATHS | NAVBODH | Do...

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सिद्धकीजिएकि: |(1+x,1,1),(1,1+x,1),(1,1,1+x)|=x^(2)(x+3). | 12 | सारणि...
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The roots of the equation |{:(x-1,1,1),(1,x-1,1),(1,1,x-1):}|=0 are
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|{:(1,1,1),(1,1+x,1),(1,1,1+y):}|=
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सिद्ध कीजिए कि: |(1+x,1,1),(1,1+x,1),(1,1,1+x)|=x^(2)(x+3).
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If |{:(x-1,1,1),(1,x+1,1),(-1,1,x+1):}|=0, find the value of x.
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|(1+x,1,1),(1,1+x,1),(1,1,1+x)|=0
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निम्न समीकरण हल कीजिए : |(x-1,1,1),(1,x-1,1),(1,1,x-1)|=0
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The roots of the equation |(x-1,1,1),(1,x-1,1),(1,1,x-1)| = 0 are
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If |{:(x+1,1,1),(1,x+1,1),(-1,1,x+1):}|=0, find the value of 'x'.
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