Network Elements and the Concept of Circuit
- The rms voltage measured across on admittance (G + jB) is V. The reactive power for the element is—
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NA
Correct Option: A
NA
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, then the value of lim t→∞ f (t)—If L {f (t)} = s2 + 2
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Given, L {f (t)} = s2 + 2
or f (t) = sin t.
as t → ∞, f (t) = sin t goes through 1 to 0
and – 1 to 0 to infinite times so the value of Lim t→∞ f(t) cannot be determined.Correct Option: A
Given, L {f (t)} = s2 + 2
or f (t) = sin t.
as t → ∞, f (t) = sin t goes through 1 to 0
and – 1 to 0 to infinite times so the value of Lim t→∞ f(t) cannot be determined.
- Switch S in position (a) for a long time and moves to be at t = 0. The value of VC and dVC / dt at t = 0+—
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or IC = - 4 dVC = Ic = - 4 = - 8 V C 1 / 2 dt C 1 / 2 Correct Option: A
or IC = - 4 dVC = Ic = - 4 = - 8 V C 1 / 2 dt C 1 / 2
- A series R-L circuit is initially released. A step voltage is applied to the circuit. If is the time constant of the circuit, the voltage across R and L will be same at time t equal to—
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VL = e – R / L x (t)
VR = 1 – e – R / L x (t)
(VR + VL = 1)
According to the given condition
VL = VR
e – R / L x (t) = 1 – e – R / L x (t)
or 2 e e – R / L x (t) = 1
or e e – R / L x (t) = 1 / 2
or – R / L x (t) = loge 1 / 2or – t = L (loge 1 – loge 2) R or t = L loge 2 R
or t = loge 2Correct Option: A
VL = e – R / L x (t)
VR = 1 – e – R / L x (t)
(VR + VL = 1)
According to the given condition
VL = VR
e – R / L x (t) = 1 – e – R / L x (t)
or 2 e e – R / L x (t) = 1
or e e – R / L x (t) = 1 / 2
or – R / L x (t) = loge 1 / 2or – t = L (loge 1 – loge 2) R or t = L loge 2 R
or t = loge 2
- The rms value of the current in the a.c. circuit as shown below in the figure will be—
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Since, 102 = V2 Rrms + V2Lrms
100 = V2 Rrms + 36
V2 Rrms = 100 – 36 = 64
V2 Rrms = 64 = 8i = V2 Rrms = 8 = 4 A R 2 Correct Option: B
Since, 102 = V2 Rrms + V2Lrms
100 = V2 Rrms + 36
V2 Rrms = 100 – 36 = 64
V2 Rrms = 64 = 8i = V2 Rrms = 8 = 4 A R 2