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MODERN PUBLICATION-TEST PAPER 3-PROBLEM
- Solve :(1 + y^2).dx+xdy = tan^-1y dy
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- A plane meets the coordinate axes at A, B and C respectivély. If the c...
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- Prove by vector method that in any triangle ABC, a/sinA=b/sinB=c/sinC.
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- Prove that the acute angle between the lines whose direction cosines a...
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- Let f : W rarr W be defined as f (x) = x -1 if x is odd and f(x) = x +...
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- Constract the composition table/multiplication table for the binary op...
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- Let A = ( ( 1 2 2) , (2 1 2), (2 2 1)).Find A^-1 and hence show A^2-4A...
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- Prove that the following. [[b^2+c^2,ab,ac],[ab,c^2+a^2,bc],[ca,cb,a^2+...
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- Show that the sum of the intercepts on the coordinate axes of any tang...
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- Shows that the triangle of greatest area that can be inscribed in a ci...
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- Find the area of the région on closed between y = 4x-1 and y^2=2x
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- Write fog if f:R rarr R and g: R rarr R is given by f(x) = | x| and g(...
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- Evaluate : tan^(-1)((-1)/sqrt3)+cot^(-1)(1/sqrt3)+tan^(-1)(sin(-π/2)).
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- If | adj A | = 64 then find | A |
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- Evaluate the following : [[sin^2theta,cos^2theta,1],[cos^2theta,sin^2t...
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- A differentiable function f defined for all x > 0 and satisfies f(x^2)...
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- Write the minimum value of y2 where y=sin^2x cos^2x
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- Evaluate int-1^1e^|x| dx
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- Write the vector equation ofthe plane whose cartesian equation is x + ...
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- Let A (1,2,3). Then, find the number of equivalence relations containi...
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