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UNITED BOOK HOUSE-SET 1-EXERCISE
- Prove that the equation of the plane which passes through the point (2...
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- Show that the probability that exactly one of the events A and B occur...
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- Show that tan^(-1)(1/sqrt3tanx/2)=1/2 cos^(-1)(1+2cosx)/(2+cosx).
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- If A = [[1,x,-2],[2,2,4],[0,0,2]] and A^2+2I3=3A Find x, here I3 is th...
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- Prove that . |[1,a,a^2-bc],[1,b,b^2-ca],[1,c,c^2-ab]|=0
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- Show that , |[(a^2+b^2)/c,c,c],[a,(b^2+c^2)/a,a],[b,b,(c^2+a^2)/b]|=4a...
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- If f(x)= tan^(-1)(x/(1+20x^2)) show that f'(x)=5/(1+25x^2)-4/(1+16x^2)...
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- Let y = (sin^(-1)x)^2+(cos^(-1)x)^2 show that (1-x^2)(d^2y)/(dx^2)-x(d...
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- Evaluate: int (dx)/sqrt(2/3x^3-x^2+1/3)
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- Solve: (6x+9y-7)dx= (2x+3y-6)dy
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- Solve: (1-x^2)(dy)/(dx)-xy=x^2, given y = 2 when x= 0.
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- If vec(AB) = 2 hati- 4 hatj +5 hatk and vec(BC)= hat i-2 hatj-3hatk in...
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- Find x such that the four points A(3,2,1),B(4,x,5),C(4,2,-2) and D(6,5...
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- Prove that overset(pi//2)underset(0)intlog(sinx)dx = -pi/2 log2
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- Urn A contains 1 white, 2 black and 3 red balls urn B contains 2 white...
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- A cylindrical tin can, open at the top, of a given capacity has to be...
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- If the straight line y =kx+3 is a tangent to the hyperbola 7x^2-4y^2=2...
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- Using calculus, find the area bounded by the curve |x|+|y|=1.
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- Show that the lines vecr= (hat i+hat j+hat k)+t(hat i-hat j+hat k) and...
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- Find the equation of the plane passing through the points (-1,1,1) an...
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