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  • Question 1
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    A medicine is known to be 50% effective to cure a patient. If the medicine is given to 4 patients, what is the probability that at least one patient is cured by this medicine?

  • Question 2
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    If \(1+\sin \theta+\sin ^{2} \theta+\ldots\) upto \(\infty=2 \sqrt{3}+4,\) then \(\theta=\)

  • Question 3
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    If \(a\) denotes the number of permutations of \(x+2\) things taken all at a time, \(b\) the number of permutations of \(x\) things being taken 11 at a time and \(c\) the number of permutations of \(x-11\) things taken all at a time such that \(a=182 b c\), then the value of \(x\) is:

  • Question 4
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    Find the value of \(\left|\begin{array}{lll}0 & c & b \\ c & 0 & a \\ b & a & 0\end{array}\right|^{2}\)

  • Question 5
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    The set of all real \(x\) satisfying the inequality \(\frac{3-|x|}{4-|x|} \geq 0\):

  • Question 6
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    Find the maximum value of15sin θ + 20cos θ.

  • Question 7
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    Differentiate \(x^{x^{x}}\) with respect to 'x'.

  • Question 8
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    Solve the following inverse trigonometric function:
     \(3 \tan \left[\cot ^{-1}\left\{2 \sin \left(\cos ^{-1} \frac{\sqrt{3}}{2}\right)\right\}\right]\)

  • Question 9
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    Mean of marks of a class, having 40 students, in a subject are 70. If marks of a student were mistakenly read as 87 instead of 78, then what is the actual mean marks?

  • Question 10
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    Let \(R\) be the relation on the set \(R\) of all real numbers, defined by \(a R b\) if \(f|a-b| \leq 1\). Then, \(R\) is:

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