Match the detector for a scanning electron microscope (SEM) in Column I with the resulting output in Column II.
In this question, we need to match the detectors with their corresponding output. Let’s consider the function of each detector and its corresponding output:
1. SE Detector (P): The Secondary Electron (SE) detector is used for capturing topographic images of the sample's surface. It provides detailed surface features, making it suitable for creating a topographic image. This corresponds to option (3).
2. BSE Detector (Q): The Backscattered Electron (BSE) detector is sensitive to variations in atomic number contrast in the sample. It helps produce compositional contrast images, revealing differences in composition across the sample. This corresponds to option (4).
3. EDS Detector (R): The Energy Dispersive Spectroscopy (EDS) detector is used to analyze the elemental composition of the sample by detecting X-rays generated from interactions with electrons. This corresponds to option (1) for elemental composition analysis.
4. EBSD Detector (S): The Electron Backscatter Diffraction (EBSD) detector is used for crystallographic analysis, especially to observe Kikuchi lines, which are patterns produced due to diffraction of electrons. This corresponds to option (2).
Thus, the correct matching is:
\[ {P-3; Q-4; R-1; S-2} \] Therefore, the correct answer is option (D).
Suppose that 2 is an eigenvalue of the matrix
Then the value of \( \alpha \) is equal to (Answer in integer):
In the figures given below, L and H indicate low and high pressure centers, respectively; PGF, CoF and CeF indicate Pressure Gradient Force, Coriolis Force and Centrifugal Force, respectively; \( V \) is Velocity. [The arrows indicate only the directions but not the magnitudes of the forces and velocity.]
Which of the following is/are the correct representation(s) of the directions of various forces and velocity in the gradient wind balance in the northern hemisphere?
Which of the following is the correct form of the mass divergence form of the continuity equation for a compressible fluid? [In the given equations, \( \rho \) is the density and \( \nabla \) the three-dimensional velocity vector of the fluid.]
[(i)] $\displaystyle \frac{\partial \rho}{\partial t} + \nabla \times (\rho \mathbf{v}) = 0$
[(ii)] $\displaystyle \frac{\partial \rho}{\partial t} + \nabla \cdot (\rho \mathbf{v}) = 0$
[(iii)] $\displaystyle \frac{\partial \mathbf{v}}{\partial t} + \rho \cdot \nabla \mathbf{v} = 0$
[(iv)] $\displaystyle \frac{\partial \rho}{\partial t} + \mathbf{v} \cdot \nabla \rho = 0$