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A physical quantity $X$ is given by $X=\frac{2 k^3 l^2}{m \sqrt{n}}$. The percentage errors in the measurements of $k, l, m$ and $n$ are $1 \%, 2 \%, 3 \%$ and $4 \%$ respectively. The value of $X$ is uncertain by
Match the values of $\frac{d y}{d x}$ at $x=\frac{\pi}{3}$ for the following system of curves in parametric form given in List-I with those of the items in List-II
| List-I | List-II | ||
| (i) | \(x = a ( \theta - \mathrm{sin} \theta ) , y = a ( 1 - \mathrm{cos} \theta )\)\(x = a ( \theta - \mathrm{sin} \theta ) , y = a ( 1 - \mathrm{cos} \theta )\)x=a(theta-sin theta),y=a(1-cos theta) | (a) | \(4 \sqrt{3}\)\(4 \[\sqrt{3}\)4sqrt3\] |
| (ii) | \(x = 3 \mathrm{cos} \theta - 2 \mathrm{cos}^{3} \theta , y = 3 \mathrm{sin} \theta - 2 \mathrm{sin}^{3} \theta\)\(x = 3 \mathrm{cos} \theta - 2 \mathrm{cos}^{3} \theta , y = 3 \mathrm{sin} \theta - 2 \mathrm{sin}^{3} \theta\)x=3cos theta-2cos^(3)theta,y=3sin theta-2sin^(3)theta | (b) | \(\frac{- 1}{3 \sqrt{3}}\)\(\frac{- 1}{3 \[\sqrt{3}}\)(-1)/(3sqrt3)\] |
| (iii) | \(x = 3 \mathrm{cos} \theta - \mathrm{cos}^{3} \theta , y = 3 \mathrm{sin} \theta - \mathrm{sin}^{3} \theta\)\(x = 3 \mathrm{cos} \theta - \mathrm{cos}^{3} \theta , y = 3 \mathrm{sin} \theta - \mathrm{sin}^{3} \theta\)x=3cos theta-cos^(3)theta,y=3sin theta-sin^(3)theta | (c) | \(\sqrt{3}\)\(\sqrt{3}\)sqrt3 |
| (iv) | \(x = a \mathrm{log} \mathrm{sin} \theta , y = a \mathrm{tan} \theta\)\(x = a \mathrm{log} \mathrm{sin} \theta , y = a \mathrm{tan} \theta\)x=a log sin theta,y=a tan theta | (d) | \(\frac{1}{\sqrt{3}}\)\(\frac{1}{\sqrt{3}}\)(1)/(sqrt3) |
| (e) | \(\frac{1}{3 \sqrt{3}}\)\(\frac{1}{3 \[\sqrt{3}}\)(1)/(3sqrt3)\] | ||
A 100 W bulb emits light of wavelength
$x \mathop {\rm{A}}\limits^{\rm{o}} $. What is the value of $x$, if the number of photons emitted is $2.0 \times 10^{20} \mathrm{~s}^{-1}$ ?
$$\left(h=6.63 \times 10^{-34} \mathrm{Js}, 1 \mathrm{~W}=1 \mathrm{Js}^{-1}\right)$$
A bomb of mass 16 kg explodes into two pieces of masses 4 kg and 12 kg . The velocity of the 12 kg mass is $4 \mathrm{~ms}^{-1}$. The kinetic energy of the second piece is
If $x=a+b, y=a \alpha+b \beta, z=a \beta+b \alpha$ and $\alpha, \beta$ are the complex cube roots of unity, then $x^3+y^3+z^3=$
The ratio of the difference in energy between the first and second Bohr orbits to that between the second and third orbit is