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  • Question 1
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    If \(m\) be the slope of a tangent to the curve \(e^{2 y}=1+4 x^{2}\), then -

  • Question 2
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    If A is a square matrix, then what is adj AT - (adj A)T equal to?

  • Question 3
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    If \(f(x)=\frac{3 x+\tan ^{2} x}{x}\) is continuous at \(x=0\), then \(f(0)\) is equal to:

  • Question 4
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    If tan θ + sec θ = 4, then what is the value of sin θ?

  • Question 5
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    A box contains 2 blue caps, 4 red caps, 5 greens caps, and 1 yellow cap. If four caps are picked at random, the probability that none of them are green is:

  • Question 6
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    How many numbers between \(100\) and \(1000\) can be formed with the digits \(5,6,7,8,9,\) if the repetition of digits is not allowed?

  • Question 7
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    Let \(f(x)\) be a continuous function such that the area bounded by the curve \(y=f(x)\), the \(x\) -axis, and the lines \(x=0\) and \(x=a\) is \(1+\frac{a^{2}}{2} \sin a\). Then,

  • Question 8
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    If a matrix A is symmetric as well as skew-symmetric, then:

  • Question 9
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    If the line, \(\frac{(x-3)}{1}=\frac{(y-2)}{-1}=\frac{(z+\lambda)}{-2}\) lie in the plane, \(2 x-4 y+3 z=2\), then the shortest distance between this line and the line \(\frac{(x-1)}{12}=\frac{y}{9}=\frac{z}{4}\) is:

  • Question 10
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    The solution of differential equation dy = (4+y2)dx is

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