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  • Question 1
    4 / -1

    If f(x) = | x |, then f′(2) =

  • Question 2
    4 / -1

    \(\int_{0}^{\pi / 2} \sin ^{2} x d x=\)

  • Question 3
    4 / -1

    The area of the region bounded by y = | x - 1 | and y = 1 is

  • Question 4
    4 / -1

    If \(\mathrm{A}, \mathrm{B}\) and \(\mathrm{C}\) be the angles of a triangle, then \(\Sigma \frac{\cot A+\cot B}{\tan A+\tan B}=\)

  • Question 5
    4 / -1

    In how many ways can 8 students be arranged in a row?

  • Question 6
    4 / -1

    India plays two matches each with West Indies and Australia. In any match, the probabilities of India getting points 0, 1 and 2 are 0.45, 0.05 and 0.50 respectively. Assuming that the outcomes are independent, the probability of India getting atleast 7 points is

  • Question 7
    4 / -1

    Find shortest distance between lines \(\overrightarrow{\mathrm{r}}=\hat{\mathbf{i}}+2 \hat{\mathbf{j}}+3 \hat{\mathbf{k}}+\lambda(2 \hat{\mathbf{i}}+\hat{\mathbf{j}}+4 \hat{\mathbf{k}})\) and \(\overrightarrow{\mathrm{r}}=2 \hat{\mathrm{i}}+4 \hat{\mathrm{j}}+5 \hat{\mathrm{k}}+\mu(3 \hat{\mathrm{i}}+4 \hat{\mathrm{j}}+5 \hat{\mathrm{k}})\)

  • Question 8
    4 / -1

    A man of 2 m height walks at a uniform speed of 6 km/h away from a lamp post of 6 m height. The rate at which the length of his shadow increases is

  • Question 9
    4 / -1

    If \(A+B+C=180^{\circ}\), then \(\frac{\tan A+\tan \theta+\tan C}{\tan A . \tan B . \tan C}=\)

  • Question 10
    4 / -1

    Three of six vertices of a regular hexagon are chosen at random. The probability that the triangle with these three vertices will be equilateral is

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