12th Grade > Physics
CIRCUIT NETWORKS MCQs
Total Questions : 30
| Page 2 of 3 pages
Answer: Option B. -> 63 cm
:
B
r=R[l1−l2l2]=R1[l1−l12l12]5[84−7070]=3[84−l12l12]l12×1414×3=84−l12l12+l123=844l12=84×3l12=63cm
:
B
r=R[l1−l2l2]=R1[l1−l12l12]5[84−7070]=3[84−l12l12]l12×1414×3=84−l12l12+l123=844l12=84×3l12=63cm
Answer: Option C. -> 16V,10Ω
:
C
E=I1[R1+r]=I2[R2+r]0.4[30+r]=0.8[10+r]30+r=20+2rr=10E=0.4[30+10]E=16V
:
C
E=I1[R1+r]=I2[R2+r]0.4[30+r]=0.8[10+r]30+r=20+2rr=10E=0.4[30+10]E=16V
Answer: Option C. -> 19989Ω
:
C
i=V2R1=1×10−310=10−4AE=i[R+r+RL]2=10−4[R+1+10]20000=R+11R=20000−11=19989Ω
:
C
i=V2R1=1×10−310=10−4AE=i[R+r+RL]2=10−4[R+1+10]20000=R+11R=20000−11=19989Ω
Answer: Option B. -> 150
:
B
Current sensitivity of galvanometer =4×10−4 Amp/div.
So full scale deflection current (ig)=Currentsensitivity×Totalnumberofdivision=4×10−4×25=10−2A
To convert galvanometer in to voltmeter, resistance to be put in series is
R=Vig−G=2.510−2−100=150Ω
:
B
Current sensitivity of galvanometer =4×10−4 Amp/div.
So full scale deflection current (ig)=Currentsensitivity×Totalnumberofdivision=4×10−4×25=10−2A
To convert galvanometer in to voltmeter, resistance to be put in series is
R=Vig−G=2.510−2−100=150Ω
Answer: Option A. -> 62V, 2Ω
:
A
V= E - Ir
50 = E - 6r → (1)
60 = E - 1r → (2)
(2) - (1) 10 = 5r; r = 2Ω
E = 62V
:
A
V= E - Ir
50 = E - 6r → (1)
60 = E - 1r → (2)
(2) - (1) 10 = 5r; r = 2Ω
E = 62V
Answer: Option C. -> 8Ω,12Ω
:
C
xy=40100−40=4060=23→(1)x+10y+10=4555=91123y+10y+10=91123×11y+110=9y+9020=9y−223y20×3=5yy=12Ωx=23×12=8Ω
:
C
xy=40100−40=4060=23→(1)x+10y+10=4555=91123y+10y+10=91123×11y+110=9y+9020=9y−223y20×3=5yy=12Ωx=23×12=8Ω
Answer: Option B. -> 0.03 A
:
B
ip=Vl=1.0250
Voltage across ammeter = Vll1
=1.0250×75=1.022×3=0.51×3
The true current I1A=VAR=1.531I1A=1.53AError=I1A−IA=1.53−1.5=0.03A
:
B
ip=Vl=1.0250
Voltage across ammeter = Vll1
=1.0250×75=1.022×3=0.51×3
The true current I1A=VAR=1.531I1A=1.53AError=I1A−IA=1.53−1.5=0.03A
Question 19. A wire of length L and 3 identical cells of negligible internal resistances are connected in series. Due to this current, the temperature of the wire is raised by ΔT in time t. A number N of similar cells is now connected in series with a wire of the same material and cross-section but of length 2L. The temperature of wire is raised by same amount ΔT in the same time t. The value of N is
Answer: Option B. -> 6
:
B
Heat =mSΔT=i2Rt
Case I: Length (L) ⇒ Resistance = R and mass = m
Case II: Length (2L) ⇒ Resistance = 2R and mass = 2m
So m1S1ΔT1m2S2ΔT2=i21R1t1i22R2t2⇒mSΔT2mSΔT=i21Rti222Rt⇒i1=i2⇒(3E)R=(NE)2R⇒N=6
:
B
Heat =mSΔT=i2Rt
Case I: Length (L) ⇒ Resistance = R and mass = m
Case II: Length (2L) ⇒ Resistance = 2R and mass = 2m
So m1S1ΔT1m2S2ΔT2=i21R1t1i22R2t2⇒mSΔT2mSΔT=i21Rti222Rt⇒i1=i2⇒(3E)R=(NE)2R⇒N=6
Answer: Option D. -> 1.5 amp
:
D
i=Eeqreq=1.5r1+1.5r2+1.5r3+......r1+r2+r3+......=1.5 amp.
:
D
i=Eeqreq=1.5r1+1.5r2+1.5r3+......r1+r2+r3+......=1.5 amp.