Cho mạch điện xoay chiều như hình vẽ. Điện dung C...
Câu hỏi: Cho mạch điện xoay chiều như hình vẽ. Điện dung C có giá trị thay đổi được và cuộn dây thuần cảm. Điều chỉnh giá trị của C và ghi lại số chỉ lớn nhất trên từng vôn kế thì thấy UCmax = 3ULmax. Khi đó UCmax gấp bao nhiêu lần URmax?![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD//gA7Q1JFQVRPUjogZ2QtanBlZyB2MS4wICh1c2luZyBJSkcgSlBFRyB2NjIpLCBxdWFsaXR5ID0gOTAK/9sAQwADAgIDAgIDAwMDBAMDBAUIBQUEBAUKBwcGCAwKDAwLCgsLDQ4SEA0OEQ4LCxAWEBETFBUVFQwPFxgWFBgSFBUU/9sAQwEDBAQFBAUJBQUJFA0LDRQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQU/8AAEQgARwDuAwERAAIRAQMRAf/EAB8AAAEFAQEBAQEBAAAAAAAAAAABAgMEBQYHCAkKC//EALUQAAIBAwMCBAMFBQQEAAABfQECAwAEEQUSITFBBhNRYQcicRQygZGhCCNCscEVUtHwJDNicoIJChYXGBkaJSYnKCkqNDU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6g4SFhoeIiYqSk5SVlpeYmZqio6Slpqeoqaqys7S1tre4ubrCw8TFxsfIycrS09TV1tfY2drh4uPk5ebn6Onq8fLz9PX29/j5+v/EAB8BAAMBAQEBAQEBAQEAAAAAAAABAgMEBQYHCAkKC//EALURAAIBAgQEAwQHBQQEAAECdwABAgMRBAUhMQYSQVEHYXETIjKBCBRCkaGxwQkjM1LwFWJy0QoWJDThJfEXGBkaJicoKSo1Njc4OTpDREVGR0hJSlNUVVZXWFlaY2RlZmdoaWpzdHV2d3h5eoKDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uLj5OXm5+jp6vLz9PX29/j5+v/aAAwDAQACEQMRAD8A/VOgAoAKACgAoA5bxx47tfBVrAPslzq+rXj+XZaRp6h7m5YkA4BICquQWdiFUckjjIByd1pPxd1y7lmXXPD3hq0zmG1t7R7uUDggSOxAJ6g7QB6UASWvjLxj4Fihbx3YWWoac8pjbWfDschS1XtJcQvllXg5dCwXPIUDNAHpNrdRXttDcW8qTwTIJI5Y2DK6kAhgRwQQcgigCxQAUAFABQAUAeY32veJPiTqMlp4QvxoGgWkvl3PiB7dZnu2ABK2gbKsoPytIwIzkLkgkAF1PhEq3P27/hLPFH9pZLG4/tNtm49T5GPJxnnGzHbpxQBW07WvEvw+1KGx8WXia9od5cCG18QLGkMlszY2JdIMLhm+VXQAZIBAyCQD0qgAoAKACgDJ8S+I7Pwpotzqd8XMMK5EcSl5ZW/hjjUcs7HACjkk0AcTY+G/GPjSeTUdd1678NaXdRr5Xh/TBGs0SkA4muMFhJzgiMgAjAYjkgD5fhRqej2EqeF/G+vabdE7h/ac41KJmzn5hOGYAnOQrLjPGMCgDZ8F+M7rVby90PW7M6f4k04KZ40B8i5jYDE9u5A3oScEdVYEEdCQDsKACgAoAKACgAoAKAOZ8c/ETw78M9Kh1PxPqcWkafLMIFuZwdm8qWAJAOMhTigDhv8Ahrr4P/8AQ+aZ+b//ABNACr+1v8IHYKPHemZJwOX/APiaALfwr1OD4i6Vrfj7R9Qt75tYlnt9GvJYS8cFtCzRIAAQxVpUeRgCCdwGRgEAHLaJ8R/HusaZ8PbVdd8Jp4h1C4vx4gjOnz7Io7ViswiT7RmMxuEiYuWAaQHAAwQD3KCW21KySSJ47u0nTKspDpIhHY9CCDQB4ppvxf8ACPwL13WvBXi7xXbWCW0gvdKF5u3i0mJIjBAIIjcMo6YXaO1AGt/w118H/wDofNM/N/8A4mgAH7XHwgJA/wCE80zOcdX/APiaAHSfta/CGPbnx5pZ3f3WY/0oAb/w118H/wDofNM/N/8A4mgDmfiR+1r4Cn8Datb+EvGWn3nie8WPT9MiiLFvtNxIsETAEAHa0gbGedpoA3/jhoOteF/g5by+E/EF/wCGW8O+TcTDSo4T59tHgTR7ZInByu4jGDuxk4zQBzmifE+bwx4w8a+LtZ8Q+ItX8LS6hHo+j+HobJJ2jlSJHuZVSOIOVUhjuLkBQ5IGBgA9u1zTLHxv4SvbBpBNYaraNGJYnI3JIvDKRyOoIP0oA8e8D/tReAfD/hTTtK8WeNtPg8SWEZs79JC+4SxM0bE4B5OzJ+tAG7/w118H/wDofNM/N/8A4mgA/wCGuPg8sbO/xA0iONRlmkkZQB6kkYoAD+1x8IASD470zj3f/wCJoAo6R8R/Bvxz+Kug23hzXotctvDtrJq88ds58rzXYRQlwQMsuJSPTOaAMr4q6n4m8DeI/Ht8fF+qx6Rf+G/O0mzhSBnsb5ZRHmAGLJB3xkhi/VjgDAoA634YeOYNFudN+HniDW9T1nxla2ga41PUrYJFfzFBLKsMqxpHIUD4KqoIVRkZBNAEvxuurLwmnhrxveX66ZDoGpRrd3TnCfZJyIplc/3eUb6oKAKLftbfCBTg+PNLz7Mx/kKAE/4a6+D/AP0Pmmfm/wD8TQB1XgD4xeCvilPeweFfEVnrc1kqvcR2zEtGGztJBAODg8+1AHa0AFABQAUAcZ44RX8V+AVZQwOqzZBAP/Ljc+tAHW/Y4P8AnjH/AN8CgA+xwYP7mP8A74FAHnfwE05fD/g6/wDD7zLLe6TrF/FcKvVDLcPcID9Y54zn0IoAreF/gtb+C/ih4v8AHMd5NqY1RN9jovlIqac7ANc/ZySADcSIskh+XcwyxPUAGx8FLXUbH4Z6Pb6to1zoF/EJFk0+8kheSLMjEZMLuh4IPDGgDM8H2lrr3xe8b69A4uLe2ittFztO3zog0ko57qZVBOPbtQB6R9jg/wCeMf8A3wKAD7HB/wA8Y/8AvgUAcF8NYkl1/wAfK6Kwj1wqoZR8o8iI4HpySfxoA737HB/zxj/74FAHFfGXwPJ44+GWvaRp0Ua6o0K3FiSoA+1Qus0GT2HmRoCfTNAGzomoaf8AELwRb3IIu9O1azKyKMruDKVdT0IIO4HuCDQBy3iH4UX0vgGPwt4d17+yYpZWa9u7uBppblGJaRQY5IjGXJwSpGFyABnIAOn1nVF8B+BLi8nVJf7MsRiO2j8sSuqYVUTJxuYABcnqBQBS+Fvhy70HwBolnrEUR1YQmW7AUECaRjI4z3wzEZ9qAOr+xwf88Y/++BQB598f7SBfg34rPkx5Fmf4B/eX2oA7qytIDZ25MMefLX+Aen0oA4XxVLD4R+J/hnWjastnqsMmiXV2gGyFywktwQOfmbeuegJGSM8gG34x+G2jeOtT0S/1OOU3WkStJbPFIVBDFd6MB1UlEJ6H5RggEggGVd/DK4vvi3pnjWTULW3Nhby2gis7Ixz3UTrgR3Exc+YiOWdVCjDHPrkAb8TL6e/8QeDvDdnb/aZrzUo7+6J4WG1tmEjuTgjlzGgBxnccdDQB3v2OD/njH/3wKAD7HB/zxj/74FAHD6RGkfxo1wIioP7GteFAH/LWX0oA76gAoAKACgDjfG3/ACNvgD/sLTf+kNzQB2VABQBwHijw9rOg663ifwpCt7dXBjj1PR5ZFijvIwceajEfLMq8Ak4ZQFOMAgAXT/jX4YuoGe9lvdCmSQxNb6zYzWsu4HHAZQGBOQCpIOOCRQBRv/iRqXi6SXSvBGk3c10sipNrOqWklvY26E8yIXAM7DHCoCM9SB1AOx8JeF7PwdoVvpdkCY49zyTMBvnlY7nlcgAFmYkk+/GBigDboAKAPP8A4Y/8jF8Qf+w6f/SeKgD0CgBCMgjOPcUAeb6z4V8S+DL+91bwQLbUIbyUT3fh3UZmihL4IL28gBELMSCwKsrEZAUkkgF7/hYOuCMRnwBrxvCOUEtoYs4/56edjbnvjOO3agCjoPhXxN4uv7LV/HD29jDZzmez8Oae/mwIwHyPcSMMzOp+ZdoVVODgkAgA9JoAKAPPf2gP+SNeLP8ArzP/AKEtAHd2P/Hlb/8AXNf5UAVdc0Wz8R6VdabqEIuLO5QxyRnjIPQgjkEHkEcg4I6UAcHZXHj3wNerp8ulf8Jp4fiiCW2oW90kWoqAMBZllYJKx4zIGUnqQSSaAJdV8ceNNSt1g8OeBbm3upX8v7Xr91DDBAMcuUjd3fB/hAXPY96AN/wb4MPh2W+1LUbxtV8Q6kyte3zAqvygBYoUJPlxLjhQeSSxJZiSAdTQAUAcHpf/ACWrXf8AsDWv/o2WgDvKACgAoAKAON8bf8jb4A/7C03/AKQ3NAHZUAFABQBHJEkoAdFcejAH+dADwMCgBaACgAoA8/8Ahj/yMXxB/wCw6f8A0nioA9AoAKACgAoAKACgAoA89/aA/wCSNeLP+vM/+hLQB3dj/wAeVv8A9c1/lQBPQBylv47iufibfeDvssiz22lxambksNrK8jR7QOuRtzmgDV8Q69H4ftbaeWNpBNcxWwVTzl2Cg/rQBNa65p19eSWlvqFtPdxZ8yCKZWdMHByoOR+NAGhQAUAcHpf/ACWrXf8AsDWv/o2WgDvKACgAoA4LX/jv8PPC3jqy8Gav400XTvFV7jyNJuLxEnbdyoKk8FgRtBwW7ZoAueNRnxb4B4zjVZv/AEhuaAOxoA83/aF8Tat4R+EOt6nol8+maoj2sEV5HGjtD5tzFEzKrhlLBXYjcCM4yDQBnD4M+LuP+L2+Nj/26aP/APIFAC/8Ka8W/wDRbPG//gJo/wD8gUAH/CmvFv8A0Wzxv/4CaP8A/IFAB/wprxb/ANFs8b/+Amj/APyBQBS+FU/iPQ/i5408Jav4v1PxdYWOnafe20+rW9rHLE8zTh1Bt4YgVPlqeQTnPNAHstAHn/wxBHiL4gE99dOP/AeKgCr8Xb+XUtQ8KeDIbi7tl8SXkiXk+n3L21xFaQxNLI0cqEMhLCJCykECQ4IOCAD5i/4Tu4s9MOo3nizxUGn8XJ4TgNtqcjM2hmRER2QkqJiXYG5AEuATvBANAEes+MtV0cakbXxZ4jF5aeJodCsIl1SWVH8Oyu4aQh2O+dUjmcXDZlAVPmJByAXtd8Sa54dtPGOof8JL4hifw1r9toumyLqkssS6JM4SSUqzkTzKnmsJpd7hlUg4GKAHXk2uWmreJ7K78Q+Ire20rXTYaGH1y63S6GkbNeb2D5klYxXCRzPulQmMhhtzQB1Hw+u/EtrrHifWl1jVrq18N67a6fo66hqM0tvPokrqjmRS5E0ocyETSbnGxQGAyCAfWdAHnvx/Gfg14rHU/Yz/AOhLQB3dj/x52+f+ea/yoAnoA8k00EftT62T/wBCnbf+lUlAGb8YPiTcarNa+GvBlomsa5DqVuJ9RmBOm6XIJQALhwwLvnjyYyX5BO0c0AaHwl/Z20n4W+NvE/jAX8+q+I/EUcKX95NGkYOxpG+VFAVATJtwoA2xpnLbmYA9doAKAOE0wf8AF6dd/wCwNa/+jZaAO2ilWZSyOrgErlTnkEgjjuCCCPUGgCWgAoA+D/2gv+CZ83xy/arh+Kn/AAm39maRcTWk97p62zG4ja3jjQLFIHAAYRg5wCpJIzxQB9Y3XwU8OXlxaTzz69LNayGWB28Q32Y2KspI/fddrMPoTQBZ/wCFRaJ/z/eIv/Civv8A49QB5f8AtLfDfSdE+C+u6jFda5IbOazuG8/Wb2dFRLyFnZo2lKsAoJIIIwCaAOtH7V3wiwP+K+0j/v6f8KAD/hq/4Rf9D7pH/f0/4UAH/DV/wi/6H3SP+/p/woAP+Gr/AIRf9D7pH/f0/wCFAHD+BLnwt8bPj7471jR9Zu9S0uDR9Lt1vNH1G4tYjIGuSyMYnUMwBU4OSM9s0Aet/wDCotE/5/vEX/hRX3/x6gDI0T4DaLpF5q8/9qeIJft919p2jXb1NnyKuCRN833c5PPPtQBtaV8KdB0fXrbW411G61S1hlgt57/VLm6EKSbd4VZZGALbFycZ4oA+FdQtnh8LadLsaWI+I7bQiuMiC8E7qST/AHgZYyR9O1AFnxDA9neQGVObC4i0W6mIyovJIL6FEJ/vh2HHqwHegDpPGciWnw78X6e7ia60h7TRrxQBmW7cXCIpH94tIhAHcigDY8bqNY8Q3YtpxK+lwavpV55Rzsu2jvGUMOzFeQO4YUAet/AKzsPENl4h0K88u7bT4bew1GEMciZZJnw+DwwBU4B6EUAejD4RaIBj7d4h5Of+Rhvv/j1AGf4g+A3hvxNot3pd7eeImtbpPLkA8Q3pOMg9GlIPI7g0AX0+EGhxoqC+8QgKAB/xUV90H/bagCvqfw28NaLp9xfX2ra5aWduhkmuJ/El8qRoBkkkzYAAFAHg3hLS7rx9+0Jrdv4W1PV/D/hafw5Zyyate3E9ze6lbm4kb/RHlkLQRscAuQSwyVAyGoA9s8ceDNI0PwHpnh/TrVtP0s6lax+XaTPC43TAswkUhw5JyWDbicnPJoA1/wDhUWif8/3iL/wor7/49QAf8Ki0T/n+8Rf+FFff/HqAD/hUWif8/wB4i/8ACivv/j1AFVPgh4aj1GW/WbXlvZYxC848QX25kByFJ87oCT+dAHReC/CcHgnQV0m2uLm6hW5ubhZLuZ5pf308kxUu5LNgyEAkk4AoA3qACgAoAKACgBrKGBBAIPUGgCP7HB/zxj/74FAB9jg/54x/98CgA+xwf88Y/wDvgUAH2OD/AJ4x/wDfAoAdHEkQIRFQHnCjFAElABQAUAYMXgXw7Crqmh6eoe/OqsBbIA15xm4IxzJwPn68daAIZPh34XliuIn8O6Y0c+orq8qm0QiS8BDC4PHMoIBD9eBzQA4/D7wwRdr/AMI9puLu+TU7gfZExNdIwZJ34+aQMoIc8ggc8UAM/wCFc+FjLfynw5phk1C8XUbtvskeZ7lVCrM/HzOFAAY84GM0AX9I8MaR4futSudM0uz0+51O4N3fS2sCxtdTEBTJIQMu2ABk5OBQBrUAFABQBx/if4a6b4z8T6Pq2tST31tpDCaz0tnItVuQSRO6AgSOBgKGyFIyACSaAILPwHcW3xfv/F5uozaXGjQ6WtqqkMrJMzliemCGAx7UAbHjDQp/ENhZwQSJG0N7BcnzM4Ko4YgYB5IFAG/QAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFAH/2Q==)
A
B
C
D
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