KARLA DANIELA CANO PLATA MATRICULA: 1312141042 GRUPO: 101
“TRABAJOS DE FISICA”
CARRERA: INGENIERIA EN INFORMATICA.
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1. Calcular la resistencia equivalente de 3 resistencias cuyos valores son R1= 2 Ω, R2=5Ω, R3=7Ω. Conectados primero en a) Serie b) Paralelo Serie: 2+5+7= 17Ω Paralelo: 1/2 + 1/5 + 1/7 = 0.84 = 1.186 Ω
2. Calcular el valor de la resistencia que se debe conectar en paralelo con una resistencia de 10 Ω. Para que la resistencia equivalente del circuito se reduzca a 6 Ω 1/R1 = 1/6 – 1/6 – 1/10 = 0.13-0.1= 0.06 R1=1/0.06 = 18Ω
3. Calcular la resistencia equivalente de cuatro resistencias cuyos valores son R1= 10Ω, R2=20Ω, R3=25Ω, R4= 50Ω. Conectados primero en a) Serie b) Paralelo c) Dibujar diagramas en cada caso a) Serie: 10+20+25+50 = 105Ω b) Paralelo: 1/10 + 1/20 + 1/25 + 1/50 = 0.21 = 4.761Ω c)
4. Dos focos uno en 70Ω y otro en 80Ω se conectan en serie con una diferencia de potencial de 120V
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a) 70+80=150Ω b) I= V/R I= 120/150 = 0.8A c) V=R(I) V1= 70(0.8) = 56 56/70= 0.8A V2= 80(0.8) = 64 64/70= 0.8ª
5. Una plancha eléctrica de 60Ω se conecta en paralelo a un tostador eléctrico de 90Ω con un voltaje de 120Ω a) Represente el circuito eléctrico b) Determine el valor de la resistencia equivalente c) Calcular la intensidad de la corriente que circula por el circuito d) Qué valor tendrá cada resistencia
a) b) 1/60 + 1/90 = 0.02 = c) I=V/R = 3.33A d) 120/60= 2A 120/90= 1.33ª
36Ω
6. Una serie formada por 9 focos de navidad con una resistencia de 20 Ω cada una se conecta a un voltaje de 120V. Calcular: a) ¿Cuál es el valor de la resistencia equivalente? b) ¿Cuál es la intensidad de la corriente que circula por cada resistencia? c) ¿Qué valor tendrá la caída de tensión de cada uno de los focos? a) 20+20+20+20+20+20+20+20+20= b) I=V/R = 120/180 = 0.66A c) V1-V9= 20(0.66)= 13.2A
180Ω
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7. Tres aparatos eléctricos de 8, 15, 20 Ω se conectan en paralelo a una batería de 60V a) Represente el circuito eléctrico b) Calcular el valor de la resistencia equivalente c) Determine el calor de la corriente total suministrada por la corriente
a) b) 1/8 + 1/15 + 1/20 = 0.24 = c) I=V/R =60/43= 1.39A
4.137Ω
8. En las siguientes figuras se muestran varios circuitos de conexiones mixtas. Calcular para cada caso. a) La resistencia equivalente en el circuito b) La intensidad de la corriente total del circuito
a) Re= ¼ + 1/6 + ½= 1.04Ω Re= 5+1.09+3 = 9.09Ω b) I=40/90.9 = 4.4A
a) Re= 48+46= 94Ω b) I=60/94= 0.63A a) re= 3+6+4 = 13+5= 18Ω b) I=40/18 = 2.2A a) 3+3+5= 11 +1+2+41= 18+5+2 =
25Ω
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9. Si una batería tiene una fuerza electromotriz de 20V. Una resistencia eléctrica de 1.5Ω y se conecta a una resistencia en serie cuyos valores son 8 y 15Ω y se conecta a una resistencia en serie cuyos valores son 8 y 15Ω como se ve en la figura. Calcular a) La resistencia total del circuito b) La intensidad de la corriente que circula por el circuito c) La caída de tensión que cada una de las resistencias d) El voltaje real que suministra la batería cuando el voltaje voltaje está cerrado el circuito a) Re= 1.5 + 8 +15= 24.5Ω b) I= 20/24.5 = 0.81A c) V1= 8(0.81) = 6.6A d) V2= 1.5(0.81) = 12.2A V3= 15(0.81= 1.2A 1. Determinar el valor de la resistencia equivalente de dos resistencias cuyos valores son: 15 Ω y 23 Ω conectadas primero en serie y luego en paralelo. [ s) 38 Ω, p) 9.1 Ω] Re=15+23= 38 Ω Re=0.066+0.043=0.109= 9.1 Ω 2. Calcular el valor de la resistencia equivalente de tres resistencias cuyos valores son: 17 Ω, 12 Ω y 25 Ω conectadas primero en serie y luego en paralelo. [ s) 54 Ω, p) 5.5 Ω] Re=17+12+25= 54 Ω Re=0.058+0.083+0.04=0.181= 5.5 Ω 3. Calcular el valor de la resistencia que al ser conectada en paralelo con otra de 28 Ω reduce la resistencia de un circuito a 8 Ω (11.2 Ω) 0.0357-0.125=0.0893
R1=
4. Determinar la resistencia equivalente de 4 resistencias cuyos valores son: 3 Ω, 1 Ω, 4 Ω y 2 Ω conectadas primero primero en serie y luego en paralelo. [ s) 10 Ω, p) 0.5 Ω] Re=3+1+4+2= 10 Ω Re=0.333+1+0.25+0.5=2.083 Re=
5. Elabore un dibujo que que represente la conexión en serie de tres focos de 40 Ω, 50 Ω y 60 Ω se conectan en serie a una batería de 90 v, calcular: a) La intensidad de la corriente que circula por el circuito (0.6 A) b) La caía de tensión en cada resistencia. ( 24 V, 30 V, 36 V ) Re=40+50+60=150V
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6. De acuerdo con el circuito eléctrico representado en la siguiente figura, calcular: a) La resistencia equivalente del circuito (11 Ω) b) La intensidad total de la corriente que circula por el circuito (1.8 A) c) El valor de la intensidad de la corriente que circula por cada resistencia (0.66 A, 0.33 A, 0.86 A)
a)
0.0333+0.0166+0.0434=0.0933
1.86 Amperes
b) c)
7. Siete focos de navidad con una resistencia de 30 Ω cada uno, se conectan en serie con una diferencia de potencial de 90 v. Calcular: a) La resistencia equivalente del circuito (210 Ω) b) La intensidad de la corriente que circula por cada resistencia (0.43 A) c) La caída de tensión en cada uno de los focos (12.9 V) a) Re=30+30+30+30+30+30+30= 210 Ω
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8. Dibujar un circuito que represente tres resistencias de 19 Ω, 25 Ω y 30 Ω respectivamente, conectadas en paralelo a una batería de 40 Ω, calcular: a) La resistencia equivalente del circuito (7.9 Ω) b) La intensidad de corriente suministrada por la batería (5.06 A) c) El amperaje que circula por cada resistencia (2.1 A, 1.6 A, 1.3 A)
0.0526+0.04+0.0333=0.1259
5.06 Amperes b) c)
a)
9. En cada una de las siguientes conexiones mixtas de resistencias, determinar. a) 117 Ω b) 0.13 A
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a) 15.8 Ω b) 0.76 A
a) 22.5 Ω b) 0.8 A
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a) 10.87 Ω b) 1.38 A
10. Si una un a batería con una u na fem de 12 V y una resistencia interna de 1 Ω, se conecta a dos resistencias en serie de 5 y 10 Ω respectivamente como se observa en la figura. Calcular: a) La resistencia total del circuito (16 Ω) b) La intensidad de corriente que circula por el circuito (0.75 A) c) La caída de tensión en cada una de las resistencias (3.75 V, 7.5 V, V pila = 0.75 V) d) El voltaje real que que suministra la batería cuando está cerrado el circuito (11.25 V)
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Leyes de Kirchhoff
1. I4=5A I5=12A I6=8A I7=4A I8=12A
2. I1=13A I2=5A I3=5A I4=8A I5=6A I6=11A I7=2A I8=13A
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4. I1=3A I2=1A I3=5A I4=9A I5=2A I6=7A
I1+I2+I3=I4 -I2=I2+I3-I4(-1) I2=I4-I-I5 9-3-5 I2=IA I5=I4-I6
9-7=2A
5. I1=3A I2=7A I3=10A I4=5A I5=5A I6=5A
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1.-Encontrar la resultante del siguiente sistema de vectores: R=97.72Lb Θ=12.40°
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3.-Encontrar la resultante del siguiente sistema de vectores, poner las unidades en el sistema internacional. R=349.37Kg Θ=12.5
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5.-Encontrar el valor de la resultante por el método correcto R=181.28 Θ=48.74
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7.-Encontrar el ángulo del siguiente vector:
C2=329.24
8.-Encontrar la resultante del siguiente sistema de vectores: R=148.49 Θ=48.13
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9.- Encontrar C en el siguiente vector: R=242.69kg
10.- Encontrar la resultante del siguiente sistema de vectores: R=129.32 θ=89.25
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11.- Encuentra el ángulo del siguiente vector: R=151.83N
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14.- Encuentra el ángulo del siguiente vector, utiliza el método correcto: R=119.18
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17.- Realiza los cálculos correspondientes al siguiente vector, con el método correcto: R=94.86 Θ=90.01
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20.- Encuentra la incógnita utilizando el método correcto : R=92.07
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23.-Encuentra el ángulo, utilizando el método correcto: R=60.66N
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EJERCICIOS EXTRAS:
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Trusted by over 1 million members
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Trusted by over 1 million members
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Trusted by over 1 million members
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Trusted by over 1 million members
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Trusted by over 1 million members
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Trusted by over 1 million members
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Trusted by over 1 million members
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Trusted by over 1 million members
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Trusted by over 1 million members
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7.- R=42.66
θ=77.05
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9.- R=98.03
θ=84.56
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