CONTROL instrument, the controlling torque is given by,\(\begin{array}{l} {T_c} = {K_c}\THETA \\ {T_d} \propto I \end{array}\)At equilibrium position, TC = TD\(\RIGHTARROW I \propto \theta\)Hence in spring control, the scale is uniformIn gravity control, a small weight is placed on an arm attached to the moving system. The position of this weight is adjustable. This weight produces a controlling torque due to gravity.This controlling torque is given by,\(\begin{array}{l} {T_c} = {K_g}\sin \theta \\ {T_d} \propto I \end{array}\)At equilibrium position, TC = TD\(\Rightarrow I \propto \sin \theta\)Hence in gravity control, the scale is non-uniform.Therefore, both statement (I) and Statement (II) are INDIVIDUALLY true and Statement (II) is the correct explanation of Statement (I)

"> CONTROL instrument, the controlling torque is given by,\(\begin{array}{l} {T_c} = {K_c}\THETA \\ {T_d} \propto I \end{array}\)At equilibrium position, TC = TD\(\RIGHTARROW I \propto \theta\)Hence in spring control, the scale is uniformIn gravity control, a small weight is placed on an arm attached to the moving system. The position of this weight is adjustable. This weight produces a controlling torque due to gravity.This controlling torque is given by,\(\begin{array}{l} {T_c} = {K_g}\sin \theta \\ {T_d} \propto I \end{array}\)At equilibrium position, TC = TD\(\Rightarrow I \propto \sin \theta\)Hence in gravity control, the scale is non-uniform.Therefore, both statement (I) and Statement (II) are INDIVIDUALLY true and Statement (II) is the correct explanation of Statement (I)

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Direction: It consists of two statements, one labelled as Statement (I) and the other as Statement (II). Examine these two statements carefully and select the answers to these items using the codes given below:Statement (I): In instruments where spring control is used for providing controlling torque, the scale is uniform, and where gravity control is used, the scale is non-uniform.Statement (II): In instruments where controlling torque is provided by spring control, the current is proportional to the deflection, and where the controlling torque is provided by gravity control, the current is proportional to sine of the deflection.

Electrical Engineering Indicating Instruments in Electrical Engineering . 8 months ago

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In spring CONTROL instrument, the controlling torque is given by,\(\begin{array}{l} {T_c} = {K_c}\THETA \\ {T_d} \propto I \end{array}\)At equilibrium position, TC = TD\(\RIGHTARROW I \propto \theta\)Hence in spring control, the scale is uniformIn gravity control, a small weight is placed on an arm attached to the moving system. The position of this weight is adjustable. This weight produces a controlling torque due to gravity.This controlling torque is given by,\(\begin{array}{l} {T_c} = {K_g}\sin \theta \\ {T_d} \propto I \end{array}\)At equilibrium position, TC = TD\(\Rightarrow I \propto \sin \theta\)Hence in gravity control, the scale is non-uniform.Therefore, both statement (I) and Statement (II) are INDIVIDUALLY true and Statement (II) is the correct explanation of Statement (I)

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