$1 \mathrm{Bq}=1 \mathrm{dps}=1 \mu r d$
$1 c=3.7 \times 10^{10} B q$
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$E_x=0, E_y=2.5 \frac{N}{C}\, cos\,\left[ {\left( {2\pi \;\times\;{{10}^6}\;\frac{{rad}}{s}\;\;} \right)t - \left( {\pi \;\times\;{{10}^{ - 2}}\;\frac{{rad}}{m}} \right)x} \right]$,and $ E_z=0$ . The wave is



Then, the plot of the resistance as a function of time corresponding to the curve $E F G H$ is given by
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List $I$ (Position of the object) |
List $II$ (Magnification) |
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$(I)$ An object is placed at focus before a convex mirror |
$(A)$ Magnification is $-\infty$ |
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$(II)$ An object is placed at centre of curvature before a concave mirror |
$(B)$ Magnification is $0.5$ |
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$(III)$ An object is placed at focus before a concave mirror |
$(C)$ Magnification is $+1$ |
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$(IV)$ An object is placed at centre of curvature before a convex mirror |
$(D)$ Magnification is $-1$ |
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$(E)$ Magnification is $0.33$ |