INTERACCIONES ELÉCTRICAS by griselda ayala

INTERACCIONES ELÉCTRICAS by griselda ayala https://padlet.com/rysgris4/qzhoyutipwfv8lvk CIENCIAS FÍSICA en-us 2021-03-01 00:53:46 UTC 2026-03-23 14:02:05 UTC hello@padlet.com https://padlet.net/icons/png/23f3.png LEY DE COULOMB rysgris4 https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576646506
“La magnitud de cada una de las fuerzas eléctricas con que interactúan dos cargas puntuales en reposo es directamente proporcional al producto de la magnitud de ambas cargas e inversamente proporcional al cuadrado de la distancia que las separa y tiene la dirección de la línea que las une. La fuerza es de repulsión si las cargas son de igual signo, y de atracción si son de signo contrario”.

]]> 2021-06-01 15:27:20 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576646506 FÓRMULA rysgris4 https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576649690 2021-06-01 15:28:14 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576649690 VALOR DE CONSTANTE O K rysgris4 https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576656121 2021-06-01 15:30:05 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576656121 rysgris4 https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576665567 2021-06-01 15:32:44 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576665567 rysgris4 https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576669329 2021-06-01 15:33:49 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576669329 rysgris4 https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576674744 2021-06-01 15:35:12 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576674744 rysgris4 https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576683389 2021-06-01 15:37:38 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576683389 rysgris4 https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576686540 2021-06-01 15:38:30 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576686540 rysgris4 https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576695187 2021-06-01 15:40:53 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576695187 2.Determina la fuerza entre dos cargas eléctricas q1= 1.25X10-9C y q2=2x10 - 5 C, separadas por una distancia de 10 X10 2 m. rysgris4 https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576762374 2021-06-01 15:59:54 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576762374 rysgris4 https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576769601 3.Dos cargas q1= 4 X10 6 C y q2=8X106 C, están separadas a una distancia de 4 X 10 -3 m. ¿Con qué fuerza se atraen?]]> 2021-06-01 16:01:48 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576769601 1.Explica la ley de las cargas. rysgris4 https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576777121 2021-06-01 16:03:54 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576777121 4.busca una imagen de línea del tiempo sobre fenómenos eléctricos rysgris4 https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576779835 2021-06-01 16:04:39 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576779835 5.Busca imágenes de electrización por frotamiento, por contacto e inducción. rysgris4 https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576788778 2021-06-01 16:06:57 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1576788778 Tadeo Cruz Medina 2° "D" tadeocrme https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1579778067 1. SIGNOS IGUALES SE REPELEN
SIGNOS CONTRARIOS SE ATRAEN
2. F= 9.10 9 X 1.25X10-9 X 2X10-5 / 10X10 2 ^2 =2.25X10-10 N
3. F= 9X10 9 X 4X10 6 X 8X10 6 / 4X10-3 ^2 = 1.8X10 28 N
4. 5.https://r.search.yahoo.com/_ylt=AwrJ7Y6BprdgfkcAyjvO8Qt.;_ylu=c2VjA2ZwLWF0dHJpYgRzbGsDcnVybA--/RV=2/RE=1622677249/RO=11/RU=http%3a%2f%2felectricidadporfrotamiento.blogspot.com%2f2015%2f06%2f/RK=2/RS=QbvVICRBNQJP77vp1v4balJ5lKM-
https://r.search.yahoo.com/_ylt=AwrJ6tUJp7dgTFUAVJnO8Qt.;_ylu=c2VjA2ZwLWF0dHJpYgRzbGsDcnVybA--/RV=2/RE=1622677385/RO=11/RU=http%3a%2f%2frodas.us.es%2ffile%2fdf05f59b-4f53-04ed-e32c-dacccf2acbc4%2f3%2f5_estatica_wb_SCORM.zip%2fpagina_01.htm/RK=2/RS=5E44Sd8CL3HN1xWOGtiD197DpGg-
https://r.search.yahoo.com/_ylt=AwrJ5sx0p7dg3dcAUL7O8Qt.;_ylu=c2VjA2ZwLWF0dHJpYgRzbGsDcnVybA--/RV=2/RE=1622677492/RO=11/RU=http%3a%2f%2fwww.definicionabc.com%2fgeneral%2finduccion.php/RK=2/RS=b4l6EDsQliBZ0pJwBbsdjkULB_A-

]]> 2021-06-02 15:05:37 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1579778067 GLORIA STEPHANIE HERNÁNDEZ OLEDO 2°E https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1579780876

2 F=K.q1.q2/r2
F=9.10 9. 1.25x10-9.2x10-5/10x10 2
F=5.06

1:]]> 2021-06-02 15:06:19 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1579780876 Aleshka Filipa Ramírez Hernández 2° D https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1579782951 1. Signos iguales se repelen. Signos distintos se atraen.
2. F=9x10⁹x1.25x10^-9x2x10-5/10x10 2² F= 2.25x10^-10 N
3. F=9x10⁹x4x10⁶x8x10⁶/4x10-3²
F=1.8x10²⁸ N
4.
5.https://formas.rocks/electrizar-un-cuerpo/]]> 2021-06-02 15:06:56 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1579782951 Hibany Ibáñez Velasco 2 E https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1579784036 1.-La Ley de Coulomb enuncia que: La magnitud de cada una de las fuerzas eléctricas con que interactúan dos cargas puntuales en reposo es directamente proporcional al producto de la magnitud de ambas cargas e inversamente proporcional al cuadrado de la distancia que las separa
2.-F=k.q1.q2/r2
F=9.10.9 x 1.25 x 10-9C x 2 x 10 - 5 C x 10x 102 m]]> 2021-06-02 15:07:15 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1579784036 https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1579784504 Ángel Herrera Sánchez 2D
1._ Explica la ley de las cargas
Que las cargas de igual signo se repelen mientras que las de diferente signo se atraen .
2.- Determina la fuerza entre dos cargas eléctricas
q1=1.25x10-9c y q2=2X10-5c, separadas por una distancia de 10x102m=2.25x10-10N

3.- F=9.109 x 4 x 10 6 x 8 x 106 / 4x10-3^2

F= 9.10.9 x 1.25 x 10-9c x 2 x 10 - 5cx 10 x 102m
4.-
content://com.android.chrome.FileProvider/images/screenshot/16226481766811717009698.jpg

]]> 2021-06-02 15:07:23 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1579784504 https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1579798083 *Briseida Erives Loya*
1.- enuncia que las cargas de igual signo, se repelen mientras que las de diferente signo se atraen. Es decir que las fuerzas electrostáticas entre cargas de igual signo son de repulsión mientras que las fuerzas electrostáticas entre cargas de signos opuestos, son de atracción.
2.-F=9.10 9x 1.25x 10-9x 2x 10 - 5/10x10^2= 2.25x10-10N
3.-F=9x10 9x 4 x 10 6 x 8 x 10 6/ 4x 10-3^2=1.8x10 28N]]> 2021-06-02 15:11:35 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1579798083 Yahir García Mendoza https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1579839159 1.-La ley de cargas enuncia que las cargas de igual signo se repelen, mientras que las de diferente signo se atraen; es decir que las fuerzas electrostáticas entre cargas de igual signo
2.-f=9.10 9x1.25x10-9x2x10-5/10x10 2^2=2.25x10-10n
3.-1.8x10 28n
4.-
5.-https://www.lifeder.com/formas-electrizar-cuerpo/]]> 2021-06-02 15:23:23 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1579839159 https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1579872865 BRISEIDA ERIVES LOYA https://images.app.goo.gl/wu82r26qx6wtCjfe8]]> 2021-06-02 15:33:49 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1579872865 https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1579880801 BRISEIDA ERIVES LOYA https://images.app.goo.gl/modwGq92zx13T9b8A]]> 2021-06-02 15:36:04 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1579880801 https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1579956266 2021-06-02 15:58:42 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1579956266 KAROL ARUMI CORTES https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1580280398 1.-Enuncia que las cargas de igual signo se repelen, mientras que las de diferente signo se atraen.
2.-F=2.25x10-10 Nm2
3.-1.8x1018Nm2
4.-data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAoGBxQUExYUFBQWFxYYGRwcGRkZGR8iHx0cHCAiIBkfISIhHyoiHyAnIBwfJDQjJysuMTExGCI2OzYwOiowMS4BCwsLDw4PHRERHTAnIic1MDAwMDAwMC4wMDAwMDEwMDAwMDAwMDAwMDAwMDAwMDAwMjAwMDAwMDAwMDAwMDAwMP/AABEIAMEBBQMBIgACEQEDEQH/xAAcAAACAgMBAQAAAAAAAAAAAAAEBgMFAAIHAQj/xABMEAABAwIDBgMECAEJBgUFAQABAgMRACEEEjEFBiJBUWETcYEykaGxBxQjQlLB0fAVJDNTYnOCkrLhFkNUcqLSNERjk8IlNbPT8Rf/xAAaAQADAQEBAQAAAAAAAAAAAAAAAQIDBAUG/8QAMBEAAgIBAwIDBwQCAwAAAAAAAAECEQMSITEEURNBkQUUIjJhcYFSocHwsfEzNNH/2gAMAwEAAhEDEQA/AF/NxRNSMgyTMxaO3Wog+Em9xRaSkzPTr+zQBO0m/SPWOnvolewX3RKEjJBIcPAI1m4kwbWHap932C6sHKS2mSqRYwJyTGpIAjWDTfungkvA4h0BaiohCSBDYTwiUxGeBcxpAEColKhpCmrd/EJRmAQsRm+zVmsIk5VAFQveBVShKiSZF9RAPlXX9qNfZKyi6QVJj8Sbp5Hn0FJAw2EK1OFxQzwSIlKZBKrATIKVSm0GRyFKM+4NFM20SkWItBtaCbd+tSN4QDnJmRP7imjY+77ZUnKVLBIV0SEHXRUzBTBBIOcQCOKt9s7t+EM4USLzEmbEmOYhIm5M3vMA1qQUKjieI9I0H7iiyySAb9PhWxwiUqBsSPlW0qgHMbTaPdVCCcDst1SZB4JF5HOwtM60RhtmOplOVM+IEe0i6iMwFjqUwYovA7woZbh1qTwmZtCnW2kzaZBcnTlHep2N/cAvKUpXeXbtARCMyVkkgJzJ0UT2JEiZV8gAjDqIC1IUQucpF/ZBJEDQwCYjlWhwqjkASZUBkGhIOh8j17VZY7evCI+qu+CotOI8VDgAHhhwpRJRMkkuiYm0mhcPvThfCdeZwyyjBsocAPCrItToMBRjh8MqBkzmtT3AGw6FNyop6pBkG6VBKuY0UQJ71M7h3CshS0SHC2DngZ8pURpyEyetqJb3ywTZKFsqQ40VJKUIz5Cp0tgSALqWg6WtrcTI19JGBKc8OhMFZJaNgGwvMfNJEdZo3Ao3MKopJlEJaS7EzKF2keRmelSYfClKJUoQppTpEgENoMFR6dB199XW1t92Wm0OIYW4FtYlcQE5RhbOoVYxxcPS3lPj2/mCSlwht1fhJdzBLQ/m2bOkSQMgVCfMi0Xo3Aqf4YvPlQU+34Y4h7eULyz1KTN9b1Jhs7gskABSUkggSpRhIv1Pyq1G+GG8XIGVyVqSn7OFKdQVpXAI+6G3JWT9wjzCwu/2DWAVMlKClhebKmC47mIABgqyZTxa62opgB7R2Y4k50gxxAwoaoubHsD+zVa666R7VgE2gdYpt2dtZrFpxBbbKUNrKApQAzZm0rzgcgQvz+VUzCElKkH2h8U8j86SWnYLsrGmio2J9Ii4rMaFRe4i/pytVmpqBp7qjfbGWfL0qgF15BIsmDy/Pl+5oLHYIpQT+I36/vWrtRJOYWm0ctL1thlhLza3UyhJTmBm9+mh8qAKfZPsxPOIHx760XiGQpMhJEzpHqKcsO62USVKUABKm0NLTY3JGUqTPQgQPKaHK2CSn6wJvIWy0OfP7MX5elZeJ9C9AgKQqCJASTa/vofaUtpTlVM6xJ5Qa6YjYrTiTlLSwZBHhog3BMKQApJjQg2nQ0tbb3NKiEoUEjmh1UQDOjkBK02JtxAaimsiYnFiEuDIJJt005x8aixTbmVRkGwj9+dNjW5Tw9l7DEZdM5sQL8QRlNu9Y7ua/lsEOEi4S8124rqFpqtUe4qYhYjAgxqDF5HPr++lZTW9ubjJ4sMqexT+Sq8p6l3CmQ7NZKuL4Hl8xVzgdmhx1CCCUkzY6gcRE8pAieU1W4IZTYm9pFWuAxOVSV65TJSeY5jyIt60xDDgMArEuKAWpDTRyhKYSYk8NoIB5Xi1xrVvsDa7TbSA2VlBZDw8RYJQmUApVkCimM4MXAvQW7+NSH1OJeSW3IlBH2gWbzElRjTSLiCdKttm7Kw7jaQla1JQ0tn2gCEOZSpJygX4UwRyAI1k5MosXtutAiJKcziVLAsktpUVz5ZFWF7eVQLxrRlhGHUSc0pyNwkwhUkFYBkOBViSYUNRFFjZLObMUyrNmJKlSSAsXvcQ4sQbQqNIqtw20GA/kbSgttpJU5xElSoQMpvmASmCToMugiZGTbuY5kKSy0gjM2XM1tIaVBgmCA+mATMAk2IKtNu7UStxDSYKEKzuOE8AyhUAx0uf7nQEi2wjOHSAptLKUwIUgIAgCBBHIJgeVJ+8eIS4+WmzCIEgRlJgZRbVMDMAbcYPk4q2Ipk4gqAjWBYz0mpykKGaYFSN4YSYgchQuMBSSBMHnWxI47rbJYeZSp1hlam1qCFKQFEXCrEiRf5CrU7t4SAPqzMAFI+zTZJASRpplSBHQCqbdorTs9amwrxMyynKJM5hyyn5GrFWKxKOEozkKAzZFHhUU8XDE5QopiAeDNYGKADBsPDfZ/ydn7IFLX2afswdQi3CD2rVnYWGQhTaWGkoWgIUkIGVSAVEJIiCkFarf1jUG13cR4afCBLniKBCUlIICVx7QVAzBPEbG1wDUDm1H4OVtZhKSFFpaVKOWTwxaVZRHIFXSQAHObDwylFRw7JUbklCZJzZ72vx8Xnehxupgs6XPqrOZKChPAMoSQEkZfZnKAmYnKI0tWj+KfSxKEuKc8R1QBSZKEOKUlNxbOkJQJvCpFxUDeMxCVOKShxwGciFpUJ43iIJHDw+HqLiAL0AWL27+FUhCFYdlSGwpLaS2khAWIWEiLZhrGtaq3cwhscMwRKz/Np1cBS4dPvAkHrN6gONxBUOABIKJhtziClKEDNEQEpJtw5+gk+uYx9TYPhqSrxWhAB4kHIXJEEpSMy0k/1JtIoAJc2DhiADh2SAcwHhpsrMVyLa5iVT1JNDq3UwX/CYf7v+6T91OVPLkmw6CgHcZivCcSEulRSsBWRcp4n8hAAEnhaEwLLBNTY3arqVZihaUoUoDgXCgcyUgjQkqSkpgiStItNABitnsYdp4sstthQUtQQkJzKjUwNe9ITWOU4vNlAABi1zprfrNOA2g6605mbASWVyoBQEhCZ9q/tKWnKQCPDk60k7OgKMq5aCdPdSpXYBTGyF4laD4i0NNySU+0VmCBeRYSTY2UIol3BKSshK1G3srulRN7kCQe406HSt938apBUGeP7+WwJykJXc2nKpETY+EQSJmvP9pfGaGI8AIbM5ZPEszCQBFhYkqVEAaRcZSu+TRUU3jpUVKGZMGwIv5G+oJi1R4nG5uFZPnXjIVrbiJUbWBVJ0JkXJMd+1aO5cwJsLWJ0/f61quDNkmDYujwyc5UkA3EEkDUVb43DhYSXHilKQUIK0qUVR7as0nVVx0GXvVFgnSDEx0PPt5RV0Gw6VBZSleucWlXRYkiDzIANqicW+Coss9hMNNXOJBtEJkfqrkNI0q6xOKZU2oZ0KtYTJnlHOe9J6FNtyFOgkW+zSViTzzEpTGhsZ5UdgnG1K4XQQkgrlJTlQTAVKrRNjBOorFxfJaZZbfT9qmPwD4k1WOGBeYo/a60l3hMgAAEGZ5m/rVdi2AoXJ71JRGUo1ASZvoKysS5AETWUAJzbYEwZHQn5c6mCSZAEdz+v70qEKKhJg/p6Vfbv7uvPJChZGg5zOlgNK7LMClabUkxBjUa+hnXp8KZdnbWGYOFamnhYqAKkOdAsCTFtADE2IEARf7L4mQSjUxYKtx5J9nSb+V9KnwO6ziifEQoDjix+4oJJ06mR1AJ0qZVQyXHbYzgpdxLjiSAMjTZRIi8ykA3ge0LZtJAoFG0FSEt/ZIEwgcQUTqVzZRJ5ERc6m9ebQ2ctpRQuJiZHMSQPlPrUAGVNteYoUUFlk5td4j2kiZkhMqkiFRmJAt+ECOVDhYAtrJm8k3uZ1JPM0KpwE+yJqSQRPTnTSoRJi3wLg3qJteaJmdB294r1bIIBMjnfpU2HSkpNx2PKmA6bkOj6vBOjirmOgq3RtFkqKQ62VDVOcSPSa5mvCke2BpIFv2TWuFAgCLaxHrp1pL6AdWSsESK1mubYcWtKf+Ux8q0U4uSgOukA83Fge6aYHTC4OZA86Fc2zh0zmfaEdVp/WklndxxSc8A2JiFHT+6T5RrRB3edTmhFxOiVckhRA4bzMDqQRSsByw+0mV+w62ryUD+dbP45pB43EJ81AfM0o/wADcvKINtQrUpza5fSRztVa7lSpacqQoHU2M9/fQmA/t49pUZXEK8lA/I1tinEhPERHOYj41ziAo8YSf8M167hUFPsAiLTe/wCXpTAedoPo8F0BSbNqtIsMpiuZOCAlQ0UmRHb85qc4ICeFM9Y6afKoMCXAtTdhPs+Y5a2kfECgDzA7SLCiG8udYWkFWkESTa4MhMDnJ6UJhMWDh2mv6AZFAHUgJKlQIy3IABvZemlGOYbgUCmQZB4Z0uLGRIInsQDyoTEs5SOpSLRlsNLAR61Gn4rHexOxi+cQrqY+UTPn1rVTiXDYgAcjHTlQ7WUm9v33NQhJTzt25879asQeMNmWmASqff2FW7rLoIJaWCReEkxAk6C3P0FB7tYk/WGRbiWlJm9ioTXVF4FsggtoMhQMpBkKsoX6jXrS3A5hjG1nL9mqVEi6FSSkcUCJsLkcqgf2fiMOpDyJ4YVICgBFykmPZI10sTXVV4FrXw0cyeEfeGVXLmkAHqBFAbc2ehTDicoAKCDAAjhgR0gW8qGAhq3iZFyy4nWyXUnyjM3y1F/OahxO9mFEBScTy+62qORPtIuevKdKpdo4QpWpFjBsQRf9DVepWsWOh5/vSo8OLK1MZjvBhSBDzidbFifk6aylAtx933mso8OIa2HtiLTXR/ovxiE4d0qXAS4kXNhmACQO5NoHM965qp0WvXRPozwLTuGeQ4nMlTiSQSRoBGhrQkdxiUEwFpJzZYzD2gJKfOATHQVEvHNwTnBGcotfjBgpgXJ7UKnYDIcS4kLSpDhcH2iyCooKDYkiMp0ERA5Wr1OxWQZCCCVBdlr9sBKQr2vaypAzakTOpkAVPpBdaBRxcZRmQADcGfhaldkkpBIBjW/Xyq++kVE4psD+hHwUqqdsKGiRSQHodH4YOkVYbuz47SVJBzKSOdp5+dVLjJgkwDrpVru80frDEn/eJ+BnX9KbA6G9sdpQIKTcKFlEe3rpoeh5SYrRew2T9z8ehNvEELi9u3TlQG8e8K8OpSG2g4r6s88kAmSpsoCUZQJuFk2vDaoFCK3scAH8nUsjOCZjxSh1LUNQIVIUViYsAOZUFQBu39lpLKwm3CYPQxH5UgpQQSFTIJt0/XnTbiN4S8jFtgNjwk2U27mJOdSSCIBEJSkzES4QJyyVBwXMH3m599HmAXhxEkSZEa1PhsPxT0Ghv50JhVKtJGv/APKNYfQDOdJzXBHSAddOc3/EKG0uQHvd2AwgCefzNHmqLZ6i7gSlhYDikOBCs0QuVAGQCRBHQ6GhMXsJ5SVKbeeRiPBAzF90teIUBFkTlixUVZJzLCtQaYDI7EX0pA3geR9YWkEkg8VraD40dtfY2KGZ44pCEtl5bfiKlLIUG8i1KUk58mR08WgeIBgUq7d3iwpxDqkYhkgrJkOJINh3iKTALZcCVe1HpWyHkkGOUc+dUidu4ckS+z/7if1ohvbWEH/mGL8vETb40wL7ZDSXHW0qTOcxGuvUdI501q3VZkKsFAEAwbEnhIv90SO89qWtipP1hkgj2x7udNu2tut4cKCgVOBl15KNApLUZhnPCDK0i5+9SoAd3ddo5ogE57xzUZSdfu/G01X7ybvN+GpQSMyQcpv2ka9vjRuB3qaW0HVgol8MhMKzZ1LShOZJSFN8S0yFARmHUEx7a2vmw75QhxKkJSftEEA5jAi99D8OtDQHN1AZtND06V682PfUmKmSSZUbnQfAWqHDtqVb9mmBNsJr+UsC8eKj/MK6ptfEvIcw4aTmQt0pd4SSlGRZCgQYTxhCbg+1ygmuXYbE+E6hUElK0n/CdB++dNSvpFMiMMY6qcg+gCTQBE3tfHYXB4h15K1OJZC0KWhRSFJbUpYWkXSoEAKUD4ZKgUwARVpt115TOJJcSWvAUcvhFKklQlAJKpkJkkFIIzJoX/8A0BJBBw6pj8aYv6flQG1t9g604z4BGdJTOcRe06XFACutAiJg9qBew4F03POicarKMxuD0vr5c60QTFhagCvxjYkW5V7RjyRMq1NZQBXLWLZvI1dbE3newqVhhSIUQo5kzEdLiKVVuZgb36cu9H4GyQBB6n5UAOGB39xhkFaT5tj8oonEb6Y0K4siRFvs9e9zSzgl8YgT5C97etz8au95miVIVBjLHrNQ5fFRVbWB7V2o7iHEuOkFQTlECLAk3v3rZLhhJvQbdjeigFa8qskmKhM/v9/6UbsrHBtxClaJWknyBv8ACarkJk6Gt8pnoI5/GgB+O+uG5B0jmQiPmQa9/wBtMMQYLk9PDV+kfGkLD2mjMItJZdNpBifKKiUtJSVjFtzehlxhxtPiZlJhMoMTSo4CbkfCpHFTHWB768UOfTWaskoN7dqeDASnigAE8pM6f3RfXUc6YdytxEYnDF7EOrClSAE5bDuSCSfWlTexCV4lrMSEJSpR7kRl9ZmnPcpxt7CN+IjOQ4XQDmACpkBQjQREwdJGtZRxp3Jq92U2yjwuKXhcZ4ObMG3IS5zTMibgiYWbGR5U7v7dfQJ8aY6oSfkBXM8O4FYpWVJusGJmCpZETEmRztThtRw5SBcmAL0RSi2lxyHNFhiMe88Cy8qW3hkWkJSJQvhUJFxIJEzNL209zNmYdouOYVdo0cXcnpK6v3XUoUlbhCUpAKlKIAASZJJ0A70Dt3aeExDC2fr+HTngyXUmCFZgPauLCuLqJz1RpuvOr/gl6VlSlxtfP8CLvFu6xlacYwy2Glg8SytaVmbQrNAiDbWtNubuYRtTfhIWUKabWc6jmlUzoYAtVltnEqDLeG/iWHcZQgkIQpITIM8XFKjJkT00qs2jiGghKUOIJAAUoONwqALxmkG3xrsxXXO315/9OnN4GheHzb83x+TpOyXQh9omAAoSTyHUk9KZ8ftDZ7igXXGFnItHEoEZF+2k8oVAkHWB0pMyzeh9osi2l+VbHMOW0mNnPIGZbMJWleZLgBKkLSsSZvJSJm5FR7w7Sw5wzwQ8hS1kK9oEklQj3AADskUoYHCZgrijKJ0/fSgsVicv9YmkmnsOqCVJSQTzj40MCR2ipsO7YA86kU3Pl0imIBWJvpW62OG1GPjVRIyi5tpznyEUUxspxaQoJgK0zcJjqQbjyN+1JyS5ArWGbgmOQI9RRW2WkpWUpEJABovE7NUmFEJIQcx7ga6a/wCle7RaLkLQBlIEE8/33rPWtRdfCUj6CbhMCP3aoVDlVw7gnIsn4j9arcWwUgFQSmdBNzreJkadK01LuQAONgmsr0gnl8a8pgUjbSdAdKLwqbU+/R5slheFHittlWZXEpKTz5kiYq5x+xG5SUsN2klKEtwYByzYHiVAPbprQBzXCP5VBQ0Bq3x21i8QfwpgeZ19f0pjTs91WaMNhgBBHCiASlOZPlIJGup7VKdhKzLDbbcTKQUNi/hqED+rnynrJ6CKmldjvahOV1kWrdKjTs3s9ZiWWRBAMoRJEXJuBPbrF4JIMY2c2QJaazECYQmAY4rxpOlOxCFhlkG9eYjEmKY07PbXjiyUwjwwoBNhMDp51Pjdk4RKlBTKzlm4V0CT1FjngHmQawydTDHLS7suONtWJeHclUkn0+VXGD2mENqTzOhjSdavTsTBRPhuRmKfaVqBPXoSfQ9KxOzMEUzkXGZKRxHVUx963snXpWEusxy5T9CljkhWL5n1+Fe+Nm5ER+xTH/DsCRwocNz95QFpm89uU1PhcBg1KyBC9QE8SrggEHW2v7vF++4+z9A8NnPdsYdDr4DxhKUGOUgxPnpPaKun30+CGG1KacaENuJ6CJSq4MgyAQZ01Gl/vLug2qFonKmMybkiDJIMzBFjVNh9ghCQkKkXkqBzSe4VHw99PHnck3BWr70KUae4u4Zh1l9oKSkqWpKgsFKwoEwZOuYGxBm96eHsey4lQVlA9kggCP318+hqv2Zu2hlSVpUSR+K51M3nXi5dKncsVfycFM2gXMAG9jNzHLQ0tTlJthwZiVtqZU28tKgpJQrUcJkEWMiRN5mqbD7m7NVIDIkajxXP++rHEdBh9TBJSTMKFyY5gk9o9KJ2f94lvIZ6a99B0+VVbXAigxW4mDsUtJSkKGaVuEkHofEgRrobVsvcjAAfzF5/pHNP8dXmMdJC0BM5Ugk91BfyAB9a0S26sEttrUNCQJE1pCW3xMloifVeBy6f60ICSqDVidlP6+C57v8ASosRsl+eFhz3Gr8SHdeoaWT7Ja/nQVADLGnKDfvrS/jG4UbHt6Vf/wAOfEHwXZiLAx60JjNlYhX/AJZz3VnGcE29S9SnbS2BMIBajSehqJrY2J5suf4amQNQbEfOtVKMuGTTRJs1whxPr8QauHlKymLnl59fLnVPg08af3yNHYrChZBzFOXT3pM9jwi/c+mWX5hojbef5tjlNxPLNEEWF4nXtUOIexBAHhgGeo/MnXTtUn8OVIPirsCL/wBaJ59gajd2eSFJU4pQUhSbyfaOuuo0rPYZLhHFwc4AM2APKPPrb0oXa2HSEpXlGaYzWnKTEeUma2ZwGUpOYnLYAjlA/SocUuUqJmS6oASCLEJGh0hE+Yqo/MgYE5h720rKmbaVFjHasrpIDN1GFIZSFYhbIUTAARrz9pBPvNMSmbT9ddIIk3a0F5ADekUBu+42MO2pwjQzaev6Ue1ihYFxoniB+zOkcNo5HXtXBLJPU9zo0qlsQFISABjnYJuJZ6/2U61hSAY+vO6c1M//AK+9Zij/AOozaAfszzP+h8qGdWgkjM1xHi+zJmBfloYI9QKnxJd2GmPYmS4syDjXJtElmCDb+j6ig9oYhTYKm8Uokgalvn2ya9taLcfTKYcaBIsC2Y1I/wBI7UBtpSTKZQMysoIRBka+ot7qFkl3Y9MewNuNj3H8YVuKKzkWkq5cMAC1p1pva+sjUJVIFzAIM6WIBEX9TfQUm/Rq7GIU2k8ACz5m0mnj+KtZinOLc+tyIHUgj/qHWufqt5rbyQ47I1+3lRhMTCRqIzam4M5bxbpUK/HMZ22iBBJ6cNzdWoJI9NRNtcdiGVHOXloyyIAUDwElVoue0aR1FQKabzKT9Yc0SnnIMq5xcnLEC9uhrBL+0VYax9YgBSUSEHzKxGXnz1PeR0J0T9ZCE2SVgibjiGQ3P97Lp06VmG8NCvE8ZRBBsZyi4BOlrjn3opG02jYLE2tBm8RaJ+8LdxSr6DPHsOV8yk9jp60rYhEOOCdFkD0NOlJWNu86P/UVHnNdHs7Gozk15ozzSbSROVgRJiTF+p0Fe5x2oLFYN5YyllUeYHXv3qtx7YbEuNLTPY84B0ta2nSu5IxLpx0HQgx+zUXiAkxeDBvpz+RHvqgdcazXzgQTEGTm9JF/n50W1gwSD4ThBUFaGLaa9qdAEvIEPwZOZIIA04UgpJ8rm+h7VfbtteJh1AGIdMwSJGVM6UvYspaStkJUVuKK1qynIC4CVST96CrhF7Vf7p4kN4ZSokeMBE/iCBPx0rHqU/C/KKh8xYt4J8BI8fQ3sLp5CY+POe15WMM+M2d0KkECExBMQbdIPv5V5/GUQTkctPIXyzMHNHIj+6az+LpKVEIVKUFcGLwnMBImOnaR1E+bUje0aNYF5I/nr8OonQAE+Zgz5+c+O7PdJMO2KlEAknWcvkADpznsAJndqoEwCQlQCiO4UbdbpjlUY243IGVdyoCwvl1+9PK3M9KKkFo3ThnxBLwMKk8Iunpp8e/KKqd48IhUuJBCgJVYwoDnbQ1b4faqFqCQlYzEgEgRIEnn+yazbKIw739mv/KaIyyxyRcXXf6g1FxdibhFcQ86PxGIyoURcgEgdYGlVrKhmGYqCLyRr2+NFHDMH/ePD3fpXt5OTlR5/FbngXYxbnp+o+PQ1E3tHMocChOXX+tM+6B+xUL2EWVENvpCZhOcXIyzyn70g9h74lYZ/wDpmjaxAJ4r2Nhz7foYpDDsFi88kgpiDfWOdDkFeHQopySsqygREkwD6GbdD6Es4VAIl5RHMZIB686A2q6sKBKuCVFCMkBGltZUbkydJtTh8wmShzyjv8aygXHgYIIFZXSSXW7S5wyCbGJkC4HOPjVy3irwHXOIACWtDIvp0BHqe1Km5RDjaJcUIFgk/Omh/MkWcfMm+XKSBHwHv1Pp5kvmZ1LhHqcVOrrgP9n0tPrE+vu8K0yYdWCpKYlvQxM6am9u/aonsYCFfz+sGCm2QROnM39JtpWisRaf5Tc88thBHl0Pu7goDcKSCD4yyZj+a5xytpztaahxYCkrKnVECTcZYPI+Vvj3olk3y/ykAg3MDLJGlv33oTbyAhObxXDNgCR59O3xoY0Vu4LATi1xpCvymnHKfFUCwkoMDNlHPMVE2vM6efWkr6PXycSRGocPyiadXsC4XFLS8UyAICRYAHr3JOnOseqdTV9kKPD+5Ap9Wn1VMlJVFrmxI9n+vz5g+uOFYNsKmx6JObXQxaPjNqnOCe/pybG0ReZBmTytp1NYzg3ssKe/DoJ0BCrn8Ug+kVhqRVGiZJy/V0ZQgkAgWMnh9mJJA7c715hlFJCRhoEhGbnlOpMiYGsSdK2/hz2WPrCtLW01HI31Gv4e9Ss4NxKgfF4c5OXLyJJyzPfXU+lFr+2MPpJx6PtXj/XX86dZpH2k7D7v9ov5muvoPnl9jLLwgRWKchWUkqgxJ58q0RtF8WyzA/Fz/fzntUCzIITKe80IAkiA9YgmJ0nnY9TP7EdlGRZO7QfUIKBYWM840/Ktm8e/mAUITFyFdvj/AK1W5kzZ7WTr0Im+bvHrXrc5gA4VFMyOsxr5fnToC1xpSWyZ40kKg9CYUR770w7jn7Bf9of8qaU8pLbhPJJPytTRuCqWF/2p/wAiKw6r/hf3RWP5iyX9ZkwW4i1jrmvz0y1u59YyGC3nkwYMR90+evr2qXaOPbZbU68sNtpjMpWgkgD4kD1qn/292b/xjXvP6V50YykrS/Y3dLllog4jOJ8PJmvrOWTHrlj1rRQxNrMmL89Yi3S5Vfpl6mq7/b3Zv/GM+8/pWf7e7N/4xn3n9KrRk/T+wrj3LvBlzL9rlzf1dNB17zUO3f8Awz/9kv8AymgMFvlgXXEtt4lpa1mEpBMk9NKO3g/8M/8A2S/8pojFqatUDarYQUuA2GvSpELjWfKqXamJUwwt5IBUkAiZ6gcvOl5vfLFkZhhwoHQ5XCPS9e1OLZyodTgU9VazY/DTvXn1JGkqi3McvSlNe9GPGuDUOV23NRXit6cfzwZ/9typ0sY5tLCBAmO/e9abXfztpB5KGU84III+RpOVvBj4k4JXSfCcqHF72YvwyleFCRIuUOC941PenGO9gMbrQBvPa9e0Q00Ir2tiRfwG1HGRnBASkEmZ08hei2PpGTmAU5CZ1ynT3TVRjyS05B0QqR6H8hTPuHuFgsRg2nn25Wsqv4ikzCiIgHW1YzjCO7RrDXLZMBH0kiY+zA68WnumjsR9IzAhKXAoR+BQ89edBb2bubNQMmFQC6lRCsy3MsggRM/81xzFTYXYWx1FIU2tE6ytcD1CiI71neLsdPuvUVdfsFH6S2wmUuNk9FJcHxgioMZvEcS0CMoSbiAeWuvf5VNtTcDAtPtlScuHzkOS4rQoUUxCswAULk9RymPN32WHMOlhFloW6EHXRxeUTzEAcz1qoQxy4RzzU4cs93R2inDPeK5mWIUOECZVHcDlTx/tW34BfDbhQlYQqMmZJOkjNodJ71zhSwIB16U7bL3NT4DbpxK0+O2klsIBkKSFEe1eOp0gaGlk6THOWqRCySROnf5g/wC6e9yP++vU7+Mn/dPf9H/dXqPo+aIEYhcG/wDNH9awfR+0n/zC9f6I1n7ji+vqPxZFhs3eBLwJQiIMQpxtJPkCrSvcJt8OGEtLmJupA0/vUJg91GUKzB4uTbKpnXtciPeKPwrWF8NbiQ2AhWVYUhIKTbXXrNp1p+44vr6h4sgZ/eRKTBaWfJSD/wDKlrGOhbi1AEZ1KMeZtp50FvBvZhW3lpcXkJMhIQqw+77KYuBVdht7sKVSHZi/sOen3a2wdJGEqxptv8inkbW4et4BJV0BPuoLxUXHhKsOnpa/fl1qJjazJEZp/uq/SiU7Tb/Ef8J/Stvc+o/Q/QxebGuZL1MUtH9GrnpzmZ584+NSNvpzWQQTN4t+zE+o61A5tlkaqP8AhV+lQL3kw41c/wChf/bR7p1H6H6FLJB8NepbnEKCFwJBQoHtbW3emfcBc4df9qf8qK58ne3BhK0l65SQOBzX/DRuw9sKUicO8sNlR9nMOKwOoHauTNhlPG4LZ35msJqLscPpPw5c2a+hOqvDA/8AdRSxuj9GTbTS3cUlCwUhQzaJCZKvLl7qi29tx1DBW44tSQpBgqMGFp5Gr1vesYzDPNs3llyw1ug8P+OB5GuKUOowVCPD3tK+xotOSW+wobXwuDWSGG8O0kRBW0tRcOp5jIOXMntRm4WxMM+fDxDDHigqIypMKR+omI1iO9Q7o7ys4ZrEofYLxcyZWykZeHNOYn2YkaAmt/o6xYXtDMhIQnI4QkEkImAm5JJAJAvXXlyZFjbjzXY7Z9Nh0y2arh2ty0xO4Qw+02H2UJQ14yCEibDKARr+IE+tPm3z/Jn/AOyX/lNJu3d+EuFDM5XVLCQEm6SPauNDmBHoKgexziklJecMgggrVcc5vEVyYsObNUpvh+aptHDqUbiUO8BKmXUROZBi1pGnxFZhvFQwgobzlKUpSmYJvxHyAI855Vm3TLa4v7Mk8uIVdMM+JlDbmQkJEwYSrtGoki9elke6IiVmN2xim3SHCzmSQchSSElQkpnPFp1Hn2qwb3qQP5xk5xAICoFuxEik7arLrK1tPKCnU+0pJJBKhMgkAmQRyp53/wB8MA8jI20HnMsB66AgxyPtKj8Ps1k43e560cOJKHwN2t3fH8BWzN5w6SkJUZUkQQLToRA7ULt3AfYPqLSso48kaQrUGOk2pd3N2sllxayjOsZCgHT2uMk8uGR5kU8bcx7D+GWpuJg5kqMFNrz7uVZpaXZy9TCMMjjHgVkZrwJiso7wo5TWV3nniNjH0ltZSCPs1X01BH51cnCvpYYwTZVnOYpUiboVK1EAXJSQRbqnrVJjGgWVkWhKjHkDE9TU4+kEhaHAxCkABMLGoGUn+bzCRAMEac6zyRk6o2wzjG7LXc/abTONSvFfzaQsOBaCoyUKEFMEzNoofebamGdeJwrSmm9IKpzHqE3yD+qCfSqLEb3KcdQ460leTPqeJWYyM5y8RToCRoK3O9yAFZMMlKirNmzyR2jJEdqy8OVVR6K66GrXvdV9B5xGIecw7ToTkcUtJKDcqyq4xGgzFKiewAtzrd2drJaaSA0ICnMqwnROdRF4mI7mqbE/SEFpUk4UcQWD9qY41FUxl5ZiNdK12JiithLYEDiPkkqJjTWtMcHG7ODNkjJKizw7uclR0UZ99dgw+xUYjBYVJW42UtNFK2yAqMgkXBEEduVcVdxMCBau77nKnA4Q9cOz/wDjTWpzgLu7uHbCi4t7KhAUVF93vJMKA5VRYF9hxzjDoZUoJT9s6FCRIKvtL6X8+1/PpAx72XEIkZMjYIE6eKkTcd49TSrgsQuUgR92OIibX5WM0AdCa3PYK1ZXH0KSrhh5ZIsm/ESOZFxzrXb+y0MYUobuScy1GSpRKkgknzIt27VdbJdVmWlYCVyCQlRUPZSDcpHMdKr98ifqryh+JAHklY/PN6RQB89/SOmMYZ/Aj5VX7vN5lK9Pzo36Qj/Kz/yI+VQ7p+2r0/Ou72Z/2Y/n/Bh1LrFJjQ1hyAABxHn0HM1ONjzqST3NbrxAQUqiZTHuJn5irFO30hOf6qnJISVFS4zRpm5HnFex1XtXDgnobdrmlweb0/snrupgsmJJRfm3VlFisEUXuU8wbx3H6VT7Sw0U17U24h5MBhts81JUq9o0Nu9L21DYDsPlW3Rdfi6q1Dlco2ydB1XSOLzJb+adie97R8zXQdwBGEzSJDire69c/f8AaV5n5047GdKNm50qIPjG4t0r5fLtOX3Z6cd6L3fDDqcwrgQgqWctgJPtJNvjS9ubtPF4EP8Ah4RxanQm5Chly5rwE39rtpV1uXsXEYwlxb7qGEqykpUcylAAkJmwABEqPWI6Mm2d2GPDysYl9p0zGdwkE9weWglPXnXN4sbpmvhvk57tnaGOxIGdrEZcoSQkkAnmSAjQkTGlqG3fRicK8l5GGfKk8pIBHMHguKvPo+xbpx/huLUQkKBTmJGZKkg25866ftbaC0KDeHwhxL6kqUEjKlISkgSpahCdbDnBrRO0ZvZ0cbeW/iMeMT4DjQUpH4lBOVITOYi/szfrT5hcLMZjY6+fppR+wt7lKxqMJicEMOtaCUkgXWkSQNQUwDCp1q93lwwhspAHtaAdqYhL3oU23hnTGgSZt+NPWq3dXelhrKVOJjOoxISdOYPKmLaWzm321NuTlVAMWOoIg+lc0xGxGgYAVr1qXDWNZNJ0V7bWBxC0qfdwC1gRmUCLDulenbleqvbv8NIbLK8JIUQ5kXAInhICj01qn3V3BTiiVEqQymylzqfwgde/KrjEfRpg1ZksuOBafxKBB9IB91Z+El5m/vOSS22+wB/EMO3mCFsA2gJUIHeSbnvU22N4GWmfDadbdlCs5ChJWenaKW8ZuylpakKBzJMGDROwd28O6pYcC7ARCo/Kn4C82ZvNb43Hop71laBHS9ZWpmc+Q+YvqedEbJwoecCDlEgmcvTtIoNYIsdedHbsrjEA/wBVXyobrdhV7INxOzEBXtKVE+y1a3KSoAx2qXDMskZFqLQ0BW0CO90rt6xVoogJSLcMCOsfrQ6W06qsPKvJftCd8bHV4FNxfILtrdUMMl7xkrEpgBuAc3fOZqrwK40sDyHT/WrrbDoGHcQPYKkqAvY5gOfnVLgUkrASJ093OvRxZVlgpJUc8ouLpjbtzYAcTnTCVJTccjAsB0j9xXR9m4h3D7Mw7iUoPhYVtTgUSDCGgTEAybHWPOkRD2cAGehH75V0fB4kIwjf2anYZRKEiSoFIERzsfdWpIk7Gx6sSHjiApzPhlg5RGUAoI0FomQT0pewz/1dRKwV+GUrAgwSASJJsANT2FNLmCQhzhTicO0UkKbQ0s5gYsCQqBw87dq2+p4ZTSkKfWiQRKk5SQZBHFAuDoDzoAZtgOh1bykuqKhlSRlHCcsyCUiQZtb7ta77AIwKhMwWxJ7KTeqDdMP+K54LqAwCgrWkZsxQACiSIJISZINp66W2/wDiSrBOAa5kadlpoA+ft/Vziif6iaD2C7lJ9PzojfX/AMQf+RNVuAVBPpXd7OlXURb+v+DPLHVBoa3sXIT2n8qffo63lwmHwTwxKk8TphuMyljIjRPMSCJNra1ypvE9a8VjAK6Ov9nZJ55ZYtU65Z19N1OKPTRwSvbt97GPb+0WXHVLw7PgoOiM036xomfwiwiqXH4ifcKH+tUO67Nb+zein0spZJtbqthdd1UM8Iwhez8yud9o+ZpqYV/9J1v4/wCYpUd1Pmaam/8A7Qf7f8xXjZd5P8mCGX6NdrKVhXsP4hQpCitCgJIDkAiOfEPjHSi9vqIC3M65aUnJmsBABJjnedZ18qRNzdohnEtqUrIi6XFEEgIOsgX1APpR2+W8IUpbTRTlJuUzBHI36z7q8zJhnLLa47noYcsI4/i/2T7gO59o55NwtR7nMCfnXX8TjFIaUsKf4UngZCSpcggC4kROYEEaXMWrjH0Vmcbfk2qPOUxT/j991tLhltJCSQVKuFdYggjz+Vd0VSo4pO3Yc1s5p7GMOBS87IUUlwkrhQEgzefPQZqu94HISj1/KuR4vb+OU5nD60JSoLyJJDcgg3SIKhP4iSa6KjeFrGMNut2IJS4jmlUAkaXHMHmO9MkgC/33rn77cn1NOmIfggkWqi/h5kGOd6uCM5scN2cS01hGUSlJKSSOZMnMY9D7qVsbtxs4hKmXArUnLPO2sQfQmmDAshDHjFtBylQStRiAQdDBN1GPU0pMbPccTl+zIbMKKJkDkDYVxTi9Z3QktCK/bWOzvqUNLDzjU1ZbpiVOHsn5mqbbbJbfU3EfeHkq8+8mrrcuAXfJPzNda+U4385enDk3msqdTgAEwLaEj1rykUc2W/mFzPSw+etF7ttBT6QogAhQPu+U0OhdtfgP0rfDY8tqzRPbT8qmcdUXHuVGWlp9h1xOGabcIUtvNCS4krTIESOfCTPtdD5RSYpKXSAh9OQHiCFAkjpM2FVOM2sl5ORbQI65r/Kh9nlps3az/wDMqRbSwTB9a86Hs9xd6v2OqXUqW9F5tNo+Es3yDIkHl5Dr+UULgcSttNlADyHpy/cVLjt4VOI8MIyXFwrpyiK2axziiAXFntNd+LGscdKOac3OVs8O13Yu5c9AP0p13d+kRzK0z9XSoIQlCnSsyciQMxhMSY070mN4keInxlvFr7/hkZ/7ubhmY15VrtbHN5/5MvE+HA/n1JzZufsWiIrQg6Ttn6RPCAKGEquAZWR6jhNANfSotUj6sgju4Y/y1ztWOWtCwozABn1FZhXct6AOlt/SMQIGFQB0CyAPcmhds76nENKZ8FKAopOYKJPCQenak3DOZjJ9BU6PzoAUN+T/ACkx+BNUzK4mumDW4BPlUrbImYHuqoycXaBqzmgfHWvXEkgKEEExY3kdRrzt19DXUgwk8h7qKYTBjKL1vk6rJkjpkSopO0cnd4DlMSLGCCJ53FjfpUSnh1rsDjABnKD6CvWUIV90e6tPfp6FBeWwtCuziijennYWyV4nZnhNlIV4xPEYECOgNO6W0/hTPkKlZA5ARziuJ7liLsDdB1jENre8NaEHOUAk5lJkpBlOmYJntNqhe3MxLri1rLGZaiowSAJMwBlsK6GGweVepQBaKVDsUN1d032H1OrLWUtqQAgmZMRqkdKKxu7r5Byqbk6ST/201oUBesUtMSfSmIQzubjfDy52b2PErTUn2Lk38vla7nbBdwofDiknOWynKon2M+aZAicw91MnijTTvFRhGa4t+lAEakT37VWZYkkwBc1dpT2qr3hw/wBg4EJUVKQQAkSSTb86uDqyJq6PN39+MNkU07wpSQpBVoq8z2IMGs21vnhmZyArUoBXANRMAqVoBypJGxHouy519gn4flROMw2IUwlhvCrbSTndIBKnXOSlH8ImydAZPSMeWbpJIocdj1vPLeVZSzNtANAPIAAU0bkYgku2vCYI8zVOxsB8GSw5/hNXm6OBdQp0uNqRITGYEczNNMlpcl2p2ND8qyvXGr1lUSILOoqN/WvaygDRFSj2qysoA2HtetWeC9s+tZWUAZitf7tB9aysoA8Hsr/5f/kK2YrKygCzwtFHQedZWUAenX3fI0WNR5VlZQASxU2G9r1FZWUwJMb7SfI/I141qf3yrKykAQKka0NZWUATJ09K1d5VlZQBsmtlfnXtZQBq9p6j51E3qfMfIVlZQAWuhXNPd86ysoAHGp8h+dSjl5VlZSGYvQ0M5r76ysoEePa1lZWUwP/Z
5.-https://www.google.com/imgres?imgurl=http%3A%2F%2F4.bp.blogspot.com%2F-TFZYe-gEyTU%2FUKmKsVR63HI%2FAAAAAAAAAEk%2FgzbISP866r4%2Fs1600%2FFormas_electrizaci%25C3%25B3n.png&imgrefurl=http%3A%2F%2Ffuerzaelectrica-equipo8.blogspot.com%2F2012%2F11%2Fformas-de-electrizacion_7517.html&tbnid=h-84mjbQ3BhUvM&vet=12ahUKEwj9wvagwfnwAhWJSKwKHWAwAi0QMygDegUIARDLAQ..i&docid=POruTZeDmJfcsM&w=683&h=379&q=electrizaci%C3%B3n%20por%20contacto&ved=2ahUKEwj9wvagwfnwAhWJSKwKHWAwAi0QMygDegUIARDLAQ]]> 2021-06-02 17:39:20 UTC https://padlet.com/rysgris4/qzhoyutipwfv8lvk/wish/1580280398