Prove: |b+c a a b c+a b cc a+b|=4a b c | 12 | DETERMINANTS | MATHS | RD SHARMA | Doubtnut

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prove that det ( b+c a a , b c+a b , c c a+b)=4abc || Prove that `|b+c a a b c+a b cc a+b|=4a b c prove that det ( b+c a a , b c+a b , c c a+b)=4abc || Prove that `|b+c a a b c+a b cc a+b|=4a b c
Prove that `|b+c a a b c+a b cc a+b|=4a b c`... Prove that `|b+c a a b c+a b cc a+b|=4a b c`...
Prove that `|b+c a a b c+a b cc a+b|=4a b c`... Prove that `|b+c a a b c+a b cc a+b|=4a b c`...
Prove that |[ b+c c b; c c+a a; b a a+b ]|=4 a b c . D Prove that |[ b+c c b; c c+a a; b a a+b ]|=4 a b c . D
Prove that:|[ b+c a a; b c+a b; c c a+b ]|=4 a b c Prove that:|[ b+c a a; b c+a b; c c a+b ]|=4 a b c
By using properties of determinants. Show that: (i) `|a-b-c2a2a2bb-c-a2b2c2cc-a-b|=(a+b+c)^3` (i... By using properties of determinants. Show that: (i) `|a-b-c2a2a2bb-c-a2b2c2cc-a-b|=(a+b+c)^3` (i...
Show without expanding at any stage that: ` | [1,bc, a(b+c)],[1,ca, b(c+a)],[1,ab, c(a+b)]|=0 ` Show without expanding at any stage that: ` | [1,bc, a(b+c)],[1,ca, b(c+a)],[1,ab, c(a+b)]|=0 `
Prove that determinant a+b b+c c+a equal to 2 determinant a b c Prove that determinant a+b b+c c+a equal to 2 determinant a b c