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ARIHANT PUBLICATION-DETERMINANTS -PART -1 QUESTION FOR PRACTICE
- IF |{:(2x,x+3),(2(x+1),x+1):}|=|{:(1,3),(-1,1):}| then find the value ...
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- IF A=[(2,3),(3,-1):}]and B=[(1,3),(-1,1):}] then write the value of |...
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- IF there are two values of a which makes determinant Delta=|{:(1,-2,5)...
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- Evaluate |{:(cosa cos beta, cos a sin beta, -sin a),(-sin beta, cos be...
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- Let A be a square matrix of order 3 times 3 Write the value of |2A| wh...
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- IF A is 3 times 3 matrix |A| ne 0 and |3A|=k|A| then find the value of...
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- Without expanding,show that the following determinant vanishes. abs ((...
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- Write the value of Delta=|{:(x+y,y+z,z+x),(z,x,y),(-3,-3,-3):}|
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- Show that |{:(a,b,c),(a+2x,b+2y,c+2z),(x,y,z):}|=0
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- Write the value of |[2,7,65],[3,8,75],[5,9,86]|
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- Find the value of |{:(17,58,97),(19,60,99),(18,59,98):}| without expan...
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- Solve for x, |{:(15-2x,11,10),(11-3x,17,16),(7-x,14,13):}|=0
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- IF cos 2 theta=0 then simplify |{:(0,cos theta, sin theta),(cos theta,...
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- Prove that |(1, a, a^3),(1, b, b^3),(1, c, c^3)|= (a-b)(b-c)(c-a)(a+b+...
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- using the properties of determinants prove that |{:(1,x+y,x^2+y^2),(...
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- Using properties of determinants prove that |{:(a^2+2a,2a+1,1),(2a+1...
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- Prove that the following. [[(a+1)(a+2),a+2,1],[(a+2)(a+3),a+3,1],[(a+3...
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- Using properties of determinants solve the following for x, |{:(x+a,x,...
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- Solve [[a+x,a-x,a-x],[a-x,a+x,a-x],[a-x,a-x,a+x]]=0
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- IF |{:(4-x,4+x,4+x),(4+x,4-x,4+x),(4+x,4+x,4-x):}|=0 then find the val...
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