another attempt at voltage drop

(set: $playername to (prompt: "What is your name","" ))  <script async src="https://www.googletagmanager.com/gtag/js?id=G-0VV8JJM9QZ"></script> <script> window.dataLayer = window.dataLayer || []; function gtag(){dataLayer.push(arguments);} gtag('js', new Date()); gtag('config', 'G-0VV8JJM9QZ'); </script> Lets get things started with ohms law. Are you ready $playername ? [[Yes->Yes]][[No->No]]

Good choice $playername Supposing we have three resistors connected in series across a 240Volt supply. the resistors are 0.5 ohms 11 ohms and another 0.5 ohms What will be the current? <img alt="" 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100%; height: auto; /> [[21.8Amps]] [[20Amps]] [[Start again ->First slide]]

I'm sorry. If you don't wan to play this properly then you can piss off. [[Start again ->First slide]]

Well you fucked that up $playername Do you want to have another go? [[Yes]] [[Start again ->First slide]]

Although this is a three phase circuit, there are only two supply lines supplying this phase. Hit the back button and try again. [[Back->460 Volts]]

You are good at this. Let's look at one a little harder again. This time it's the same current but the load is star connected. What is the expected reading on the voltmeter connected across the one phase at the load? <img alt="" 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/> [[254 Volts]]

That was a really good answer. You would be amazed at how many people fuck that up. So lets go for something a little more challenging. In this one we don't know the resistance of the resistors in the delta connected circuit, but we do know the resistance of the line conductors, and the current. What voltage would you expect to read on the voltmeter? <img alt="" 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"max-width: 100%; height: auto; /> [[430 Volts]] [[440 Volts->star]] or [[460 Volts]]

You will need to take into account the voltage drop in each of the supply lines. The voltmeter that is across one phase on the load has two lines with 0.5 ohms in each line carrying 20A so using ohms law we see that there will be 10Volts dropped in each line. Have anothe go. <img alt="" 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qpweFfJjKC8znV21T/Vf3mJ2dffr+lAE83ivT7S4livY7q0EcM06yTwlVkSL75XucA5xjJHIp7+JLaO2t5JLS9Wa5l8qC2MX72Q7dxIGcbQuSSTgYx14rEtvAs1tqqagNQtZJ4luVV5LEs8vnd5mMmZNvAA+UYz0zwf8ICvkQg3FizQXj3MUEljvtY1aMI0awl+BxuGG4YnjHFAHVadqFvqljHeWxYxOWGHUqyspKspB5BDAgj1FWqp6XYjTtOitQlqmzcSLW38mPJYn5UycdfU5OTVygAo6DJorA1Rm1u/bQ4GItYwG1GVT/CeRCD6sOW9E9CymgCGOfV9akfVNLvEgs4zttIZUBjvB/E7nG5VPRCvYbjuDAVDPqcniK8Hh5oJ7CTZ5uopKcN5WcbI2H3w54Lr0XIO1iMdUqqiBEUKqjAAGABWT4ji046W11qHmIbY7oZYOJkkPCiMjncSQuOjZwQQcUAaqIkcaxxqqIoAVVGAAOwFOqlpA1AaRa/2q0Zvtg87YOM+nHBPqRgE5IAHFXaAIrm2hvLWW2uYllglQpJGwyGUjBBrmrbV77T7mfw8kMmo6jbhTBKzYUwtna0z87WGCD1LYBAOTjU8RzX8GkPLYMylXXz3jTfIkOfnaNTwXA5AIPToTgGxpFpYWmnR/2dtaCYeb5ofeZiwzvZjyxPHJNAGbBc6jo1/FFq94Lu2vWCpcCIRrBMf+WeB0Rv4SSTngkllroKgvLSC/s5bS6jEkEqlXQ9wf5fWs3SLue3uX0XUZDJdwpvgnbrdQ8Df/AL4JAYDuQeAwFAGzXP8Ahn/iXte6A/BsJN1sPW2kJMePZcNH/wBs/eugrB8QobS4stXtipvbdjH5O4BrqJsF4lz1b5Qy+644DGgDeriPFXiO7vL9/DPh2QC+K/6beAZWyjP85COg7dT2Bd4o8YObez0zw1LHPquppvhkHK28XQysO2OgB78e1ZXlaP4O0EW07yytcNhiMtPeTHkkYOSxPvx+ZrzsdjfYrkhrJ/h5m1KnzavYsW39l+FIdP0mOOaOO4cok3llw8h5Jkf+8x5yevNbW9Q4Qsu4jIXPJFYMces3tuJLuddGsVH+piYNNtA/ikbhe/Tngc9aqzjSboNHp9zqc94uQtzZSvIyH/fY7MZ7HjpXzbhzO7evXr/X4nZexZ8Q6NfTzwaxoEsVtr1sQkcshIjljJ5SQDqOpHp+dReCbWw1XVWufEss114tt8l4L0ALCP70CD5dv+0Mn17VW0TXtYk16LRdXt1t7hIGkDOV/wBLXPDrjIBA+8vbP57es6Hb6xHEzSPbXtud1teQ8SQt7eo9QeDXfhcdPCtU6msf62MZ0lU1W5u6pPbWl6+oXbQxW9jAZJZJoG4XvtfIHbpXmmjTW2n+EtRub+wZrXW9Qll07SSMu4kPyIFPQn7x/ug1fvrbVbqzU+Lp7KDRNPPnypasxF7LnIZwRwM4wg6n8Mb3hDQp9S1L/hLdZgaOZk2abaP/AMusJ/iI/vt1PoOPc+nUlHGyVOm/dWrf5JGKTpq73Om8NWmo2HhywtdWuTc30cQEshbcc+m7q2BgbjycZPJorVor0zEKrXmn2uoLCt1EJBBMk8eSRtdTlTx6GrNU9Usl1HTpbN7ma3SXCtJA+x8ZGQG7Z6cc88c0AVLrwxo15qZ1GeyD3JZGc+YwSRk+6zoDtcjjBYEjA9KWXw1pE2rDU5LTddeYspPmPsaRRhXKZ2lgOjEZHrWF4PaS08Qa3pkttPp8arDNa2E0/nYjO5TIG3MBuYYKg8Fc/wAVJqHiXXLQa7qCRaedM0e5EckTK5mmjEaO5DbtqkBzgYOcdu4B2MsSTRPFKivG6lWVhkMDwQaoR6BpUWhf2ItlH/Zuwp5DZYYJyeTznPOeueetcXZ6vremXWu3sRs5dNj8QLbyRS7zKRIYY8o2dqgbwcYOeelXb3xlfW2vR28b2EsB1KOyeCKCaRkVnEe9px+7VgTnYR7ZzQB0Nv4X0e2t5oEtWdZpI5ZXmmkld2jYMmXZixCkDAzio5fCOiSyyy/ZJI5ZZzcmSG5ljZZCCCylWBQnJztxnvmuf/4Ti6s9XuI9V+y2kMTXJ+yS28sczRxqzK8cjHZKWC52qBgHqcVL4c8ZahqupafFcWoaC/iZ/wB1ZTx/ZGC7gryONsgIyNy7eccEHNAHX2Nha6ZZR2dnCsMEedqDJ6kkkk8kkkkk8kkmrFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVzSeMLKDX9U0zUJkg+zXUUETBHIIkijYF2AKrlnIGcZxXS1xmqeF9WvrrW7eOayGnavcQySOS4miVEjVtoAwSdhxyMdec4ABuv4i077W9kkz/AGoeYEDwuqOyDLKrkbWI7gEng+hqnYeLbJ9F0m61GQwT3tnBcybIZDFH5gGNzgEINxwNxFZzeFtXn8RQX1zdxyRQXdzMrNdSsWjkjkRFERGxNgcDIySBnI5Bz9S8Da3eeH4NIW/hMSaZbWgzdTRpFJGDvbYoxIG+UfN0x0PSgDrH8UaNHqh05r0C6WZYGXy32rIwBVWbG0E5GMnk8DJp3/CSaQJ7mJrwL9mEhlkZGWNdn3xvI2krnkA5HPoaoP4cuWTU1E0X+l6xbagnXhI2tyVPHU+S2O3Iqi/hXVJPD2o+HfPtEsJmneC5DOZsvIZFDLgDhmIJDEkDsTQBtr4n0drKe7N0yR25QSrJC6SKXxs/dlQx3ZGMDntmk0HXI9ck1RoSpgtLz7PGwVlY4ijdtwbkMGdhjAxisV/C1/Lbm4EVrDqMc9tOhkvp7pZfKZjtZpBlR87YwDgnPNbWgaff2b6pcai1sZr68+0BbYsVRfKjjC5IBJ/d9e/XA6AAoad4zsW8O6ZqGqSrDcXdmt1JHBE8nlqRyxCglUH95uPetSbxDpcF1DbvctumMapIsTtGS/3B5gG0FuMZPOR6iuc0/wALa3otlbR2MunzTNpUWnz+ezqqNHv2uhCksP3jZU7eg5qvc+CNWMdrYxagstjbfYRCZbmVPLSAoWXyl+RixTO5icZxjgGgDc1LxZZ2+pWen2kyS3Et8trIDG20cZYK/wB0sMjIySO4roq5D/hHNYW7gt0lsDp0OrPqPmHcJWDuzlNuMAhnbnJyAOBXT317b6dZTXl0+yGJdzHGT7AAckk8ADkkgUAVNZ1KWziitrJVk1K7Jjto2+6D/FI3+wo5PrwBywrNmEmj2P8AY+lHzdQZDNJNLMsbO7FvmyyMGkZlbC4xhT90AVd0ayuDJLq2optv7oACInP2aLqsQ7Z7sR1YnsFxa1HR9P1ZUF7bLIUyFcMVdQRggMpBAI4IzgjrQAzRLu9vNMSbUIBDNkjhWTeP72xuUzz8pyRVCx/4qDUk1V+dNtiRYKekz8hp/cYJCe2W53Lh2qO+s37aFbswt1AbUZVONqHkQg9mcde4X0LKa3ERI41jjVURQAqqMAAdgKAHUUUUAFc/H/xTmpiA8aRey/uT2tZ2P3PZHJ49GJHRlA6Cobu0gvrSW1uollglUo6N0INAGT4gl1pfs8OleVGJW2GYn5w2CQOVZVXjljnOdoAJBDZBD4j0/faXUa39lKDFcxDcsc2wNkc/MjK4yM8qxHB6NssuZPDusO80qIJLecsVa5iUjD7hgiRDtDEd9rDG4AbVpaQWFpFa20YjhjUKqg54HqTyT7nk0AVdI1MalasZIvIu4H8q5tycmKQAEjPcEEEHuCDUPiLw/Z+JNKexu9ynIeGZDh4ZByrqfUGo9XtZ7W6XWtPiaS5iTZc26dbmEZO0f7a5JX6leN2RqWl3BfWkN3ayrLBMgeN16MD0NAHj/hTTr7SPEmqQ3kgl115t18JgFE8Jb5ZoSBx1+Ze5J6Hk6PiK2ubDxZpfiX7PJd2NtBJbTxRjc8G8g+aq9/Q98V3PiPwzb6/HDMsr2mo2x3Wt5EPnjPofVT3Brm4dXudPvE03xDClneMdsVwv/Hvc/wC6x+6cc7T79cV4GYYWpCo68VdPc6qU01yvQelno+utFqgZL+IgeXmQvEOhzs6A9OozWqqqiBFUKoGAoGAKyLnw7CLx73TZ5NNvXOZGhAMcp/24zwfrweTzzU7waw8JQX1pG5GPMS2Yke4BbGa8aVna0tPM6V6HOa2y6j8StDt4QxOl209zdvGCSiuu1V45yTk4rpb2/stD03z7qZo4EGF3Eu7nsoHViemKzYrew8IWbmNbi91G9k6cNcXsx6D2/RVA7AVs6B4Tn+3prniJ47jUxzBbocw2Y9Ez1b1Y8/SvQw2DlimraQjpfv10+8xnUUPVlXSvDt54gvINW8QwGC0hbzLPS25wezy9i3t0HT1z3NFFfSUqUKUFCCsjjlJyd2FFFFaCCqmp6bbavp0tjeIzQS4ztYqwIIIII5BBAIPqKt0UAZelaFb6VNPcCe6urqcKslxdSb3KrnavYADJ4A7knNY0XguO41XV7nUZ7h7a8vluBaJO3kyqscYXenqGQ8Dg8Zz0rraKAMg+G9Pa2vICsnl3d6t9KN/WVWRhj0GY14+tVD4M05ptxuL7yFuxex2wuCIopvM8wsoHq2TgkgZOAK6KigDn4/B+mpeJK73M1vHK88VlLLugjkbO5guP9puCSBk4Ap2meErDS76C5invZVtYzFaQT3BeO2QgAhB9BjLZIHAOK3qKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigArO1jSl1a2iQTvBNBMs8EigMFkXOCynhhz0P1BBAI0aztZ1NtOtkW3jE19cP5VrATje+M5PooALMewB74FAFPT/ESHU20bVBFbaogBARsxTg5wUPYkAnYfmGD1A3G1rOpSWUMUFoiy6jdN5dtG3TPd2/2FHJ/ADkimW3h+zTSJLG9Vb03DebdSyrzNKcZf2IwNuPuhVA6C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100%; height: auto; /> [[440 Volts->star]] [[430 Volts]]

You must be very pleased with how this is going $playername. Would you like someting harder? [[ Oh yeah Give it to me baby. I'm just getting started.]] [[NO. My brain is cooked]]

I thought we were just starting to have fun. Are you sure that you want to leave? [[END]]

Click [[Here]]

I can't believe that you just clicked that button instead of just closing the browser. I guess that you are not sure that you really want to go. If you do want to exit just click [[Here]]

You are clearly brocken my friend. For a special parting goodbye click this [[text]]

Fuck off $playername I 'm over this. [[Start again ->First slide]] Here's the bug reporting form. Please fill it out and submit your bug report. <<iframe "<iframe src="https://docs.google.com/forms/d/e/1FAIpQLSfZiIHGRq_P7xg-HZjMdUc0dsWZaEe_SCIG6fJevX5ftAFLkw/viewform?embedded=true" width="640" height="427" frameborder="0" marginheight="0" marginwidth="0">Loading…</iframe> [[Continue]]

(text-colour:yellow)[[Fix this page]]

Now we are going to revise a bit of alternating current theory. Do you remeber how to find the phase voltage in a star connected system? <img alt="" 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/> [[266Volts ->440 Volts]]