Which of the following is NOT an advantage of LVDT?
Limited dynamic response
The LVDT, which stands for Linear Variable Differential Transformer, is a passive inductive transducer. It is an electromechanical device that converts the rectilinear motion of an object into a corresponding electrical signal. LVDTs are widely used for precise measurement of linear displacement, position, and vibration in various industrial and scientific applications. Understanding the inherent characteristics of an LVDT, including its operational benefits (advantages) and limitations (disadvantages), is fundamental for its appropriate selection and application.
LVDTs are highly regarded in many measurement and control systems due to their distinct advantages. Let's explore the primary advantages that make an LVDT a preferred choice for displacement sensing:
Despite its many advantages, the LVDT also has certain limitations that must be considered during sensor selection. One such limitation, which is a disadvantage, is its limited dynamic response:
To summarize the characteristics of an LVDT based on the options provided:
Hence, among the given choices, "Limited dynamic response" is the characteristic that is NOT an advantage of an LVDT; instead, it is a known limitation or disadvantage.
Flow can be measured by ____.
In the force transducer shown in Figure (a), four identical strain gauges S1, S2, S3, and S4 are mounted on a cantilever at equal distance from its base. S1 and S2 are mounted on the top surface and S3 and S4 are mounted on the bottom surface, as shown in the Figure (a). These strain gauges are to be connected to form a Wheatstone bridge consisting of four arms A, B, C, and D, as shown in the Figure (b). From the following options, the correct order to maximize the measurement sensitivity is

A metallic strain-gauge (SG) with resistance $R_{SG}$ is connected as shown in the figure, where $R_{L1}$, $R_{L2}$, $R_{L3}$ represent the lead wire resistances. The SG has a gauge factor of 2 and nominal resistance $R_N$ of 125 $\Omega$. When the SG is subjected to a tensile strain of $2 \times 10^{-3}$, the resulting change in $R_{SG}$ is $\Delta R$. The $\Delta R$ value is measured as $\Delta R_{MEAS} = R_{EQ2} - R_{EQ1}$. The $R_{EQ1}$ and $R_{EQ2}$ are the equivalent resistances measured between the terminals 1 and 2, and terminals 2 and 3, respectively.
If $R_{L1} = R_{L2} = 5 \ \Omega$, and $R_{L3} = 4.95 \ \Omega$, the measured value of tensile strain is ______ $\times 10^{-3}$ (rounded off to two decimal places).

A strain gauge is attached on a cantilever beam as shown. If the base of the cantilever vibrates according to the equation \[ x(t) = \sin \omega_1 t + \sin \omega_2 t, \] where \(2~\text{rad/s} < \omega_1, \omega_2 < 3~\text{rad/s}\), then the output of the strain gauge is proportional to
