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JEE Advanced Mi...

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  • Question 1
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    A block of mass √3/10 kg is placed on a rough horizontal surface as shown in the figure.

    A force of 1 N is applied at one end of the block, and the block remains stationary. The normal force exerted by the surface on block acts through (g = 10 m/s2)

  • Question 2
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    Three resistances each of 4 Ω are connected to form a triangle. The resistance between any two terminals is

  • Question 3
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    A ray of light is incident on the interface between water and glass at an angle i and refracted parallel at the water surface, then value of μg will be

  • Question 4
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  • Question 5
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    Directions For Questions

    Directions: The following question is based on the paragraph given below.

    P and Q are isomers of dicarboxylic acid C4H4O4. Both decolorise Br2/H2O. On heating, P forms the cyclic anhydride. Upon treatment with dilute alkaline KMnO4, P as well as Q could produce one or more than one from S, T and U.

    ...view full instructions

    The compounds formed from P and Q respectively are:

  • Question 6
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    1 mole of an ideal gas A(Cv, m = 3R) and 2 moles of an ideal gas B are (Cv,m = 3/2 R) taken in a container and expanded reversible and adiabatically from 1 liter to 4 liters starting from initial temperature of 320 K. ΔE or ΔU For the process is :

  • Question 7
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    During the process of electrolytic refining of copper, some metals present as impurity settle as 'anode mud'. These are

  • Question 8
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    f(x), g(x) and h(x) are all continuous and differentiable functions in [a, b], a < c < b and f(a) = g(a) = h(a). Point of intersection of the tangent at x = c with chord joining x = a and x = b is on the left of c in y = f(x), on the right in y = h(x) and tangent at x = c is parallel to the chord in the case of y = g(x).

    If f’(x) > g’(x) > h’(x)

  • Question 9
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    A point P moves such that the tangents PT1 and PT2 from it to the hyperbola 4x− 9y2 = 36 are mutually perpendicular. Then the equation of the locus of P is

  • Question 10
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    The tangent at any point P(a secθ, b tanθ) of the hyperbola makes an intercept of length p between the point of contact and the transverse axis of the hyperbola. If p1, p2 are the lengths of the perpendiculars drawn from the foci on the normal at P, then

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