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Diameter of plano-convex lens is 6 cm and thickness at the centre is 3 mm. If speed of light in material of lens is 2 × 108m/s, the focal length of the lens is
Hence option B is correct.
A bob of mass m attached to an inextensible string of length t is suspended from a vertical support. The bob rotates in a horizontal circle with an angular speed co rad/s about the vertical. About the point of suspension:
changes in direction not in magnitude
Hence, option A is correct.
Proton, Deuteron and alpha particle of the same kinetic energy are moving in circular trajectories in a constant magnetic field. The radii of proton, deuteron and alpha particle are respectively rp, rd and rα. Which one of the following relations is correct?
rα = rp < rd. Hence, option B is correct.
Two stones are projected from the top of a cliff h meters high, with the same speed u so as to hit the ground at the same spot. If one of the stones is projected horizontally and the other is projected at an angle θ to the horizontal then tan θ equals
When stone is projected horizontally, then
The limiting molar conductivities Λ ° for NaCl, KBr and KCl are 126, 152 and 150 S cm2 mol-1 respectively. The Λ ° for NaBr is
The reaction of zinc with dilute and concentrated nitric acid, respectively, produces:
Hence option C is correct.
Which of the following on heating with aqueous KOH, produces acetaldehyde?
Hence, option D is correct.
Tertiary alkyl halides are practically inert to substitution by SN2 mechanism because of
The reactivity order for SN2 mechanism decrease with increase in the bulkiness of alkyl group. The order is CH3 > 1 ° > 2 ° >> neopentyl > 3 ° Hence, option D is correct.
If are non-coplanar vectors and λ is a real number then
for
⇒ λ4 = -1 Hence no real value of λ. Hence, option B is correct.
If the roots of the quadratic equation x2 + px + q = 0 are tan30 ° and tan 15 °, respectively then the value of 2 + q – p is
Here, we can use the formula of sum of roots and product of roots for the quadratic equation. Hence, sum of roots = -p and, product of roots = q
Hence, 2 + q – p = 3
The value of x for which 4 sin–1x + cos–1x = π will be
The line parallel to the x-axis and passing through the intersection of the lines ax + 2by + 3b = 0 and bx - 2ay - 3a = 0, where (a, b) ≠ (0, 0) is
ax + 2by + 3b + λ(bx – 2ay – 3a) = 0 ⇒ (a + bλ)x + (2b – 2aλ)y + 3b - 3λa = 0 a + bλ = 0 ⇒ λ = -a/b
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