If 𝐚, 𝐛 and 𝐜 are unit vectors satisfying |𝐚-𝐛|^2+|𝐛-𝐜|^2+|𝐜-𝐚|^2=9, then |2 𝐚+5 𝐛+5 �...

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If a, b and c are unit vectors satisfying `|a-b|^(2)+|b-c|^(2)+|c-a|^(2)=9`, then `|2a+5b+5x|` is If a, b and c are unit vectors satisfying `|a-b|^(2)+|b-c|^(2)+|c-a|^(2)=9`, then `|2a+5b+5x|` is
If a,b and c are unit vectors such that a.b=a.c=0, a=2(bxc)|Vector algebra|class 12|CBSE|BOARD|NCERT If a,b and c are unit vectors such that a.b=a.c=0, a=2(bxc)|Vector algebra|class 12|CBSE|BOARD|NCERT
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a,b,c are three unit vectors such that |a-b|^2+|b-c|^2+|c-a|^2 =9 then find the value of |2a+5b+5c| a,b,c are three unit vectors such that |a-b|^2+|b-c|^2+|c-a|^2 =9 then find the value of |2a+5b+5c|
If 𝐚 + 𝐛 + 𝐜 = 0, |𝐚| = 3, |𝐛| = -5, |𝐜| = 7, then angle between the vectors 𝐚 and 𝐛 is If 𝐚 + 𝐛 + 𝐜 = 0, |𝐚| = 3, |𝐛| = -5, |𝐜| = 7, then angle between the vectors 𝐚 and 𝐛 is
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If \( \vec{a}, \vec{b}, \vec{c} \) are unit vectors such that \( \v... If \( \vec{a}, \vec{b}, \vec{c} \) are unit vectors such that \( \v...