{"id":28090,"date":"2019-10-31T10:37:23","date_gmt":"2019-10-31T05:07:23","guid":{"rendered":"http:\/\/mycbseguide.com\/blog\/?p=28090"},"modified":"2019-10-31T17:34:44","modified_gmt":"2019-10-31T12:04:44","slug":"alternating-current-class-12-physics-extra-questions","status":"publish","type":"post","link":"https:\/\/mycbseguide.com\/blog\/alternating-current-class-12-physics-extra-questions\/","title":{"rendered":"Alternating Current Class 12 Physics Extra Questions"},"content":{"rendered":"<p><strong>Alternating Current Class 12 Physics Extra Questions. <\/strong>We know Physics is tough subject within the consortium of science subjects physics is an important subject. But if you want to make career in these fields like IT Consultant, Lab Technician, Laser Engineer, Optical Engineer etc. You need to have strong fundamentals in physics to crack the exam.<strong>\u00a0<\/strong>myCBSEguide has just released Chapter Wise Question Answers for class 12 Physics. There chapter wise Extra Questions with complete solutions are available for download in\u00a0<strong><a href=\"https:\/\/mycbseguide.com\/\">myCBSEguide<\/a>\u00a0<\/strong>website and mobile app. These Questions with solution are prepared by our team of expert teachers who are teaching grade in CBSE schools for years. There are around 4-5 set of solved Physics Extra Questions from each and every chapter. The students will not miss any concept in these Chapter wise question that are specially designed to tackle Board Exam. We have taken care of every single concept given in\u00a0<strong><a href=\"https:\/\/mycbseguide.com\/course\/cbse-class-12-physics\/1251\/\">CBSE Class 12 Physics syllabus<\/a><\/strong>\u00a0and questions are framed as per the latest marking scheme and blue print issued by CBSE for class 12.<\/p>\n<div class=\"row\">\n<div class=\"col-md-12\">\n<div class=\"card\">\n<div class=\"row\">\n<div class=\"col-md-12\">\n<div class=\"card\">\n<p style=\"text-align: center;\"><strong>Class 12 Physics Extra Questions<\/strong><\/p>\n<p style=\"text-align: center;\"><strong><a class=\"button\" href=\"https:\/\/mycbseguide.com\/dashboard\/category\/1258\/type\/4\">Download as PDF<\/a><\/strong><\/p>\n<h2>Physics Class 12 Chapter 7 Latest Exam Questions<\/h2>\n<p style=\"text-align: center;\"><strong>Class &#8211; 12 Physics (Alternating Current)<\/strong><\/p>\n<hr \/>\n<ol style=\"padding-left: 20px;\">\n<li class=\"question-list\" style=\"clear: both;\">\n<div class=\"question-container\">\n<div class=\"question-text\">\n<p>A 200 ohm resistor is connected in series with a <span class=\"math-tex\">{tex}5\\mu F{\/tex}<\/span> capacitor. The voltage across the resistor is V<sub>R<\/sub> = (1.20 V) cos(2500 rad\/s)t.Capacitive reactance is<\/p>\n<ol style=\"list-style-type: lower-alpha;\" start=\"1\">\n<li>70 <span class=\"mcq_option_text\"><span class=\"math-tex\">{tex}\\Omega {\/tex}<\/span><\/span><\/li>\n<li>80 <span class=\"mcq_option_text\"><span class=\"math-tex\">{tex}\\Omega {\/tex}<\/span><\/span><\/li>\n<li>60 <span class=\"mcq_option_text\"><span class=\"math-tex\">{tex}\\Omega {\/tex}<\/span><\/span><\/li>\n<li>90 <span class=\"mcq_option_text\"><span class=\"math-tex\">{tex}\\Omega {\/tex}<\/span><\/span><\/li>\n<\/ol>\n<\/div>\n<\/div>\n<\/li>\n<li class=\"question-list\" style=\"clear: both;\">\n<div class=\"question-container\">\n<div class=\"question-text\">\n<p>The current in a series LCR circuit will be maximum, then <span class=\"math-tex\">{tex}\\omega {\/tex}<\/span> is:<\/p>\n<ol style=\"list-style-type: lower-alpha;\" start=\"1\">\n<li><span style=\"font-size: 0.9em;\">as large as possible<\/span><\/li>\n<li><span class=\"mcq_option_text\"><span class=\"math-tex\">{tex}\\sqrt {LC} {\/tex}<\/span><\/span><\/li>\n<li><span class=\"mcq_option_text\"><span class=\"math-tex\">{tex}\\sqrt {LCR} {\/tex}<\/span><\/span><\/li>\n<li><span style=\"font-size: 0.9em;\">equal to <\/span>natural<span style=\"font-size: 0.9em;\"> frequency of LCR system<\/span><\/li>\n<\/ol>\n<\/div>\n<\/div>\n<\/li>\n<li class=\"question-list\" style=\"clear: both;\">\n<div class=\"question-container\">\n<div class=\"question-text\">\n<p>A series circuit consists of an ac source of variable frequency, a 115.0 <span class=\"math-tex\">{tex}\\Omega {\/tex}<\/span> resistor, a 1.25 <span class=\"math-tex\">{tex}\\mu {\\rm{F}}{\/tex}<\/span> capacitor, and a 4.50-mH inductor. Impedance of this circuit when the angular frequency of the ac source is adjusted to twice the resonant angular frequency is<\/p>\n<ol style=\"list-style-type: lower-alpha;\" start=\"1\">\n<li>146.0 <span class=\"mcq_option_text\"><span class=\"math-tex\">{tex}\\Omega {\/tex}<\/span><\/span><\/li>\n<li>176.0 <span class=\"mcq_option_text\"><span class=\"math-tex\">{tex}\\Omega {\/tex}<\/span><\/span><\/li>\n<li>166.0 <span class=\"mcq_option_text\"><span class=\"math-tex\">{tex}\\Omega {\/tex}<\/span><\/span><\/li>\n<li>156.0 <span class=\"mcq_option_text\"><span class=\"math-tex\">{tex}\\Omega {\/tex}<\/span><\/span><\/li>\n<\/ol>\n<\/div>\n<\/div>\n<\/li>\n<li class=\"question-list\" style=\"clear: both;\">\n<div class=\"question-container\">\n<div class=\"question-text\">\n<p>For high frequency capacitor offers:<\/p>\n<ol style=\"list-style-type: lower-alpha;\" start=\"1\">\n<li><span style=\"font-size: 0.9em;\">Less resistance<\/span><\/li>\n<li><span style=\"font-size: 0.9em;\">More resistance<\/span><\/li>\n<li><span style=\"font-size: 0.9em;\">None of these<\/span><\/li>\n<li><span style=\"font-size: 0.9em;\">Zero resistance<\/span><\/li>\n<\/ol>\n<\/div>\n<\/div>\n<\/li>\n<li class=\"question-list\" style=\"clear: both;\">\n<div class=\"question-container\">\n<div class=\"question-text\">\n<p>Effective voltage V<sub>rms<\/sub> is related to peak voltage V<sub>o<\/sub> by<\/p>\n<ol style=\"list-style-type: lower-alpha;\" start=\"1\">\n<li>V<sub>rms<\/sub> = 0.707 V<sub>o<\/sub><\/li>\n<li>V<sub>rms<\/sub> = 0.787V<sub>o<\/sub><\/li>\n<li>V<sub>rms<\/sub> = 0.9 V<sub>o<\/sub><\/li>\n<li>V<sub>rms<\/sub> = 0.5 V<sub>o<\/sub><\/li>\n<\/ol>\n<\/div>\n<\/div>\n<\/li>\n<li class=\"question-list\" style=\"clear: both;\">\n<div class=\"question-container\">\n<div class=\"question-text\">An AC current, I = I<sub>0<\/sub> sin <span class=\"math-tex\">{tex}\\omega t{\/tex}<\/span> produces certain heat H in a resistor R over a time <span class=\"math-tex\">{tex}T\\, = 2\\pi \/\\omega {\/tex}<\/span>. Write the value of the DC current that would produce the same heat in the same resistor in the same time.<\/div>\n<\/div>\n<\/li>\n<li class=\"question-list\" style=\"clear: both;\">\n<div class=\"question-container\">\n<div class=\"question-text\">\n<p>Define the term rms value of the current. How is it related to the peak value?<\/p>\n<\/div>\n<\/div>\n<\/li>\n<li class=\"question-list\" style=\"clear: both;\">\n<div class=\"question-container\">\n<div class=\"question-text\">\n<p>Define the term wattless current.<\/p>\n<\/div>\n<\/div>\n<\/li>\n<li class=\"question-list\" style=\"clear: both;\">\n<div class=\"question-container\">\n<div class=\"question-text\">\n<p>The figure shows a series L-C-R circuit connected to a variable frequency 250 V source with L = 50 mH, C = 80<span class=\"math-tex\">{tex}\\mu {\/tex}<\/span>F and R = 40<span class=\"math-tex\">{tex}\\Omega {\/tex}<\/span> .<br \/>\n<img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"width: 168px; height: 90px;\" title=\"Alternating Current Class 12 Physics Extra Questions\" src=\"https:\/\/media-mycbseguide.s3.amazonaws.com\/images\/imgur\/Bvq5pWc.png\" alt=\"Alternating Current Class 12 Physics Extra Questions\" width=\"187\" height=\"100\" data-imgur-src=\"Bvq5pWc.png\" \/><\/p>\n<ol style=\"list-style-type: lower-roman;\" start=\"1\">\n<li>the source frequency which drives the circuit in resonance.<\/li>\n<li>the quality factor (Q) of the circuit.<\/li>\n<\/ol>\n<\/div>\n<\/div>\n<\/li>\n<li class=\"question-list\" style=\"clear: both;\">\n<div class=\"question-container\">\n<div class=\"question-text\">\n<p>The number of turns in secondary coil of a transformer is 100 times the number of turns in the primary coil. What is the transformation ratio?<\/p>\n<\/div>\n<\/div>\n<\/li>\n<li class=\"question-list\" style=\"clear: both;\">\n<div class=\"question-container\">\n<div class=\"question-text\">\n<p>In the following circuit, calculate,<\/p>\n<ol style=\"list-style-type: lower-roman;\" start=\"1\">\n<li>the capacitance &#8216;c&#8217; of the capacitor if the power factor of the circuit is unity, and<\/li>\n<li>also calculate the Q-factor of the circuit.<br \/>\n<img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"height: 90px; width: 249px;\" title=\"Alternating Current Class 12 Physics Extra Questions\" src=\"https:\/\/media-mycbseguide.s3.amazonaws.com\/images\/quesbank\/12\/phy\/ch07\/image608.png\" alt=\"Alternating Current Class 12 Physics Extra Questions\" width=\"435\" height=\"157\" \/><\/li>\n<\/ol>\n<\/div>\n<\/div>\n<\/li>\n<li class=\"question-list\" style=\"clear: both;\">\n<div class=\"question-container\">\n<div class=\"question-text\">\n<p>A source of AC voltage V = V<sub>0<\/sub> sin <span class=\"math-tex\">{tex}\\omega t{\/tex}<\/span> is connected to a series combination of a resistor &#8216;R&#8217; and a capacitor &#8216;C&#8217;. Draw the phasor diagram and use it to obtain the expression for<\/p>\n<ol style=\"list-style-type: lower-roman;\" start=\"1\">\n<li>impedance of the circuit and<\/li>\n<li>phase angle.<\/li>\n<\/ol>\n<\/div>\n<\/div>\n<\/li>\n<li class=\"question-list\" style=\"clear: both;\">\n<div class=\"question-container\">\n<div class=\"question-text\">\n<ol style=\"list-style-type: lower-roman;\" start=\"1\">\n<li>For a given AC, i = i<sub>m<\/sub> sin <span class=\"math-tex\">{tex}\\omega t{\/tex}<\/span> , show that the average power dissipated in a resistor R over a complete cycle is <span class=\"math-tex\">{tex}\\frac { 1 } { 2 } i _ { m } ^ { 2 } R{\/tex}<\/span>.<\/li>\n<li>A light bulb is rated at 100 W for a 220V AC supply. Calculate the resistance of the bulb.<\/li>\n<\/ol>\n<\/div>\n<\/div>\n<\/li>\n<li class=\"question-list\" style=\"clear: both;\">\n<div class=\"question-container\">\n<div class=\"question-text\">\n<p>An LC circuit contains a 20 mH inductor and a <span class=\"math-tex\">{tex}50\\mu F{\/tex}<\/span> capacitor with an initial charge of 10 mC. The resistance of the circuit is negligible. Let the instant the circuit is closed be t = 0.<\/p>\n<ol style=\"list-style-type: lower-alpha;\" start=\"1\">\n<li>What is the total energy stored initially? Is it conserved during LC oscillations?<\/li>\n<li>What is the natural frequency of the circuit?<\/li>\n<li>At what time is the energy stored\n<ol style=\"list-style-type: lower-roman;\" start=\"1\">\n<li>completely electrical (i.e. stored in the capacitor)?<\/li>\n<li>completely magnetic (i.e. stored in the inductor)?<\/li>\n<\/ol>\n<\/li>\n<li>At what times is the total energy shared equally between the inductor and the capacitor?<\/li>\n<li>If a resistor is inserted in the circuit, how much energy is eventually dissipated as heat?<\/li>\n<\/ol>\n<\/div>\n<\/div>\n<\/li>\n<li class=\"question-list\" style=\"clear: both;\">\n<div class=\"question-container\">\n<div class=\"question-text\">\n<p>A series of LCR circuit connected to a variable frequency 230 V source, L = 5.0 H, <span class=\"math-tex\">{tex}C = 80\\mu F{\/tex}<\/span>, <span class=\"math-tex\">{tex}R = 40\\Omega {\/tex}<\/span><br \/>\n<img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"height: 120px; width: 192px;\" title=\"Alternating Current Class 12 Physics Extra Questions\" src=\"https:\/\/media-mycbseguide.s3.amazonaws.com\/images\/quesbank\/12\/phy\/ch07\/image391.png\" alt=\"Alternating Current Class 12 Physics Extra Questions\" width=\"214\" height=\"134\" \/><\/p>\n<ol style=\"list-style-type: lower-alpha;\" start=\"1\">\n<li>Determine the source frequency which drives the circuit in resonance.<\/li>\n<li>Obtain the impedance of the circuit and the amplitude of current at the resonating frequency.<\/li>\n<li>Determine the rms potential drops across the three elements of the circuit. Show that the potential drop across the LC combination is zero at the resonating frequency.<\/li>\n<\/ol>\n<\/div>\n<\/div>\n<\/li>\n<\/ol>\n<p style=\"page-break-before: always; text-align: center;\"><strong>Class &#8211; 12 Physics (Alternating Current)<br \/>\nAnswers<\/strong><\/p>\n<hr \/>\n<ol style=\"padding-left: 20px;\">\n<li class=\"question-list\" style=\"clear: both;\">\n<ol style=\"margin-top: 5px; padding-left: 15px; list-style-type: lower-alpha;\" start=\"2\" type=\"a\">\n<li>80<span class=\"math-tex\">{tex}\\Omega {\/tex}<\/span><br \/>\n<strong>Explanation: <\/strong>V<sub>R<\/sub> = (1.20 V) cos(2500 rad\/s)t<br \/>\n<span class=\"math-tex\">{tex}\\omega = 2500rad\/s{\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}C = 5\\mu F = 5 \\times {10^{ &#8211; 6}}F{\/tex}<\/span><br \/>\nCapacitive reactance<br \/>\n<span class=\"math-tex\">{tex}{X_C} = {1 \\over {\\omega C}} = {1 \\over {2500 \\times 5 \\times {{10}^{ &#8211; 6}}}} = 80\\Omega {\/tex}<\/span><\/li>\n<\/ol>\n<ol style=\"margin-top: 5px; padding-left: 15px; list-style-type: lower-alpha;\" start=\"4\" type=\"a\">\n<li>equal to natural<span style=\"font-size: 0.9em;\"> frequency of LCR system<\/span><br \/>\n<strong>Explanation: <\/strong>for maximum current in LCR series circuit impedance Z will be minimum<br \/>\n<span class=\"math-tex\">{tex}i = \\frac{E}{Z}{\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}Z = \\sqrt {{R^2} + {{({X_L} &#8211; {X_C})}^2}} {\/tex}<\/span><br \/>\nimpedance Z will be minimum when <span class=\"math-tex\">{tex}{X_L} = {X_C}{\/tex}<\/span><br \/>\nhence<br \/>\n<span class=\"math-tex\">{tex}\\omega L = \\frac{1}{{\\omega C}}{\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}\\omega = \\frac{1}{{\\sqrt {LC} }}{\/tex}<\/span><br \/>\nthis is equal to natural frequency of LCR system<\/li>\n<\/ol>\n<ol style=\"margin-top: 5px; padding-left: 15px;\" type=\"a\">\n<li>146.0<br \/>\n<strong>Explanation: <\/strong> <span class=\"math-tex\">{tex}R = 115\\Omega {\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}C = 1.25\\mu F = 1.25 \\times {10^{ &#8211; 6}}F{\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}L = 4.5mH = 4.5 \\times {10^{ &#8211; 3}}H{\/tex}<\/span><br \/>\nresonant angular frequency<br \/>\n<span class=\"math-tex\">{tex}{\\omega _0} = {1 \\over {\\sqrt {LC} }} = {1 \\over {\\sqrt {4.5 \\times {{10}^{ &#8211; 3}} \\times 1.25 \\times {{10}^{ &#8211; 6}}} }} = {1 \\over {7.5 \\times {{10}^{ &#8211; 5}}}}{\/tex}<\/span><br \/>\ngiven that the angular frequency of the ac source <span class=\"math-tex\">{tex}\\omega = 2{\\omega _0} = {2 \\over {7.5 \\times {{10}^{ &#8211; 5}}}} = 26666.6rad\/s{\/tex}<\/span><br \/>\nimpedance<br \/>\n<span class=\"math-tex\">{tex}Z = \\sqrt {{R^2} + {{\\left( {\\omega L &#8211; \\frac{1}{{\\omega C}}} \\right)}^2}} {\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}= \\sqrt {{{115}^2} + {{\\left[ {(26666.6 \\times 4.5 \\times {{10}^{ &#8211; 3}}) &#8211; \\left( {\\frac{1}{{26666.6 \\times 1.25 \\times {{10}^{ &#8211; 6}}}}} \\right)} \\right]}^2}} {\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}Z = 146\\Omega {\/tex}<\/span><\/li>\n<\/ol>\n<ol style=\"margin-top: 5px; padding-left: 15px;\" type=\"a\">\n<li>Less resistance<br \/>\n<strong>Explanation:\u00a0<\/strong>capacitive reactance<br \/>\n<span class=\"math-tex\">{tex}{X_C} = \\frac{1}{{\\omega C}} = \\frac{1}{{2\\pi fC}}{\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}{X_C}\\propto \\frac{1}{C}{\/tex}<\/span><br \/>\nhence, for high frequency capacitor offers less resistance.<\/li>\n<\/ol>\n<ol style=\"margin-top: 5px; padding-left: 15px;\" type=\"a\">\n<li>V<sub>rms<\/sub> = 0.707 V<sub>o<\/sub><br \/>\n<strong>Explanation:\u00a0<\/strong>Average value of V<sup>2<\/sup><span style=\"font-size: 0.9em;\"> over a complete cycle is given by<\/span><span class=\"math-tex\">{tex}{\\bar V^2} = \\frac{1}{T}\\int_0^T {{V^2}dt}{\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}V = {V_o}\\sin \\omega t{\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}T = \\frac{{2\\pi }}{\\omega }{\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}{\\bar V^2} = \\frac{\\omega }{{2\\pi }}\\int_0^{2\\pi \/\\omega } {{V_o}^2{{\\sin }^2}\\omega tdt = }{\/tex}<\/span> <span class=\"math-tex\">{tex}\\frac{\\omega }{{2\\pi }}{V_o}^2\\int_0^{2\\pi \/\\omega } {\\frac{{\\left( {1 &#8211; \\cos 2\\omega t} \\right)}}{2}dt}{\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}{\\bar V^2} = \\frac{\\omega }{{2\\pi }}\\frac{{{V_o}^2}}{2}\\left[ {t &#8211; \\frac{{\\sin 2\\omega t}}{{2\\omega }}} \\right]_0^{2\\pi \/\\omega }{\/tex}<\/span> <span class=\"math-tex\">{tex} = \\frac{\\omega }{{2\\pi }}\\frac{{{V_o}^2}}{2}\\left( {\\frac{{2\\pi }}{\\omega }} \\right){\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}{\\bar V^2} = \\frac{{V_0^2}}{2}{\/tex}<\/span><br \/>\nThe root-mean-square value of the alternating voltage is given by<br \/>\n<span class=\"math-tex\">{tex}{V_{rms}} = \\sqrt {{{\\bar V}^2}} = \\frac{{{V_o}}}{{\\sqrt 2 }}{\/tex}<\/span><br \/>\nV<sub>rms<\/sub> = 0.707 V<sub>0<\/sub><\/li>\n<\/ol>\n<\/li>\n<li class=\"question-list\" style=\"clear: both;\">Heat produced by DC is H = I<sup>2<\/sup>RT &#8230;.(i)<br \/>\nHeat produced by AC is<br \/>\n<span class=\"math-tex\">{tex}H = I _ { V } ^ { 2 } R T \\quad \\text { or } \\quad H = \\left( \\frac { I _ { 0 } } { \\sqrt { 2 } } \\right) ^ { 2 } R T{\/tex}<\/span> &#8230;.(ii)Where I<sub>V<\/sub> = I<sub>0<\/sub>\/<span class=\"math-tex\">{tex}\\sqrt2{\/tex}<\/span> = rms value of the AC current<br \/>\nFrom Eqs. (i) and (ii), we get<br \/>\n<span class=\"math-tex\">{tex}I ^ { 2 } R T = \\frac { I _ { 0 } ^ { 2 } R T } { 2 } \\text { or } I = I _ { 0 } \/ \\sqrt { 2 }{\/tex}<\/span><br \/>\nwhere I stands for DC and I<sub>0<\/sub> is the peak value of AC current.<\/li>\n<li class=\"question-list\" style=\"clear: both;\">It is defined as the value of Alternating Current (AC) over a complete cycle which would generate same amount of heat in a given resistor that is generated by steady current in the same resistor and in the same time during a complete cycle. It is also called virtual value or effective value of AC.<br \/>\nLet the peak value of the current be I<sub>0<\/sub><br \/>\n<span class=\"math-tex\">{tex}\\therefore \\;\\;{I_{rms}} = \\frac{{{I_0}}}{{\\sqrt 2 }} \\Rightarrow {I_{rms}} = \\frac{{{I_0}}}{{\\sqrt 2 }}{\/tex}<\/span><br \/>\nWhere, I<sub>0<\/sub> peak value of AC.<\/li>\n<li class=\"question-list\" style=\"clear: both;\">The current in an AC circuit is said to be Wattless Current when the average power consumed in such circuit corresponds to Zero.Such current is also called as Idle Current.<\/li>\n<li class=\"question-list\" style=\"clear: both;\">Given, L = 50mH = <span class=\"math-tex\">{tex}50 \\times {10^{ &#8211; 3}}H{\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}C = 80\\mu F = 80 \\times {10^{ &#8211; 6}}F{\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}R = 40\\Omega, V = 200V{\/tex}<\/span><\/p>\n<ol style=\"list-style-type: lower-roman;\" start=\"1\">\n<li>In the L-C-R, the resonant angular frequency when X<sub>L<\/sub>= X<sub>C<\/sub><br \/>\n<span class=\"math-tex\">{tex}\\omega _ { 0 } = \\frac { 1 } { \\sqrt { L C } } = \\frac { 1 } { \\sqrt { 50 \\times 10 ^ { &#8211; 3 } \\times 80 \\times 10 ^ { &#8211; 6 } } } = 500 \\mathrm { rad } \/ \\mathrm { s }{\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}\\omega = 2 \\pi v \\Rightarrow v = \\frac { \\omega } { 2 \\pi }{\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}\\Rightarrow \\quad v = \\frac { 500 } { 2 \\pi } = \\frac { 250 } { \\pi } = 79.61 \\approx 80 \\mathrm { Hz }{\/tex}<\/span><\/li>\n<li>Quality factor, <span class=\"math-tex\">{tex}Q = \\frac { \\omega _ { 0 } L } { R } = \\frac { 500 \\times 50 \\times 10 ^ { &#8211; 3 } } { 40 } = 0.625{\/tex}<\/span><\/li>\n<\/ol>\n<\/li>\n<li class=\"question-list\" style=\"clear: both;\">Transformation ratio<br \/>\n<span class=\"math-tex\">{tex} \\Rightarrow k = \\frac{{{N_s}}}{{{N_p}}}{\/tex}<\/span><br \/>\nSince <span class=\"math-tex\">{tex}{N_s} = 100 \\times {N_p}{\/tex}<\/span><br \/>\nThus <span class=\"math-tex\">{tex}k = \\frac{{100{N_p}}}{{{N_p}}} = 100{\/tex}<\/span><\/p>\n<ol style=\"list-style-type: lower-roman;\" start=\"1\">\n<li>Power factor, <span class=\"math-tex\">{tex}\\cos \\phi = \\frac{R}{Z}{\/tex}<\/span> or Z = R [For power factor unity <span class=\"math-tex\">{tex}\\cos \\theta = 1{\/tex}<\/span>]\n<span class=\"math-tex\">{tex}\\therefore {X_C} = {X_L}{\/tex}<\/span> or <span class=\"math-tex\">{tex}\\frac{1}{{2\\pi f\\;C}} = 2\\pi f\\;L{\/tex}<\/span><br \/>\nor <span class=\"math-tex\">{tex}C = \\frac{1}{{4{\\pi ^2}{f^2}L}} = \\frac{1}{{4 \\times 9.87 \\times {{(50)}^2} \\times 200 \\times {{10}^{ &#8211; 3}}}}{\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex} = 5 \\times {10^{ &#8211; 5}}F{\/tex}<\/span><br \/>\nor <span class=\"math-tex\">{tex}C = 50\\mu F{\/tex}<\/span><\/li>\n<li>Q-factor <span class=\"math-tex\">{tex} = \\frac{1}{R}\\sqrt {\\frac{L}{C}} {\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}Q = \\frac{1}{{10}}\\sqrt {\\frac{{200 \\times {{10}^{ &#8211; 3}}}}{{5 \\times {{10}^{ &#8211; 5}}}}} = 6.32{\/tex}<\/span><\/li>\n<\/ol>\n<ol style=\"list-style-type: lower-roman;\" start=\"1\">\n<li><span class=\"math-tex\">{tex}V = V _ { 0 } \\sin \\omega t{\/tex}<\/span><br \/>\nFrom diagram, by parallelogram law of vector addition, V<sub>R<\/sub> + V<sub>C<\/sub> = V<br \/>\nUsing pythagorean theorem,<br \/>\n<img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"width: 146px; height: 155px;\" title=\"Alternating Current Class 12 Physics Extra Questions\" src=\"https:\/\/media-mycbseguide.s3.amazonaws.com\/images\/imgur\/i8qmH1h.png\" alt=\"Alternating Current Class 12 Physics Extra Questions\" width=\"146\" height=\"155\" data-imgur-src=\"i8qmH1h.png\" \/><br \/>\nWe get<br \/>\n<span class=\"math-tex\">{tex}V ^ { 2 } = V _ { R } ^ { 2 } + V _ { C } ^ { 2 } = ( I R ) ^ { 2 } + \\left( I X _ { C } \\right) ^ { 2 } \\Rightarrow V ^ { 2 } = I ^ { 2 } \\left( R ^ { 2 } + X _ { C } ^ { 2 } \\right){\/tex}<\/span>, X<sub>C<\/sub> and R being the capacitive reactance and resistance of the resistor respectively.<br \/>\n<span class=\"math-tex\">{tex}\\therefore I = V \/ \\sqrt { R ^ { 2 } + X _ { C } ^ { 2 } } = V \/ Z{\/tex}<\/span> (say) where, Z = <span class=\"math-tex\">{tex}\\sqrt { R ^ { 2 } + X _ { C } ^ { 2 } } = \\sqrt { R ^ { 2 } + 1 \/ \\omega ^ { 2 } C ^ { 2 } }{\/tex}<\/span><br \/>\nZ = impedance of the circuit.<\/li>\n<li>The phase angle <span class=\"math-tex\">{tex}\\phi {\/tex}<\/span> between resultant voltage and current is given by<br \/>\n<span class=\"math-tex\">{tex}\\tan \\phi = \\frac { V _ { C } } { V _ { R } } = \\frac { I X _ { C } } { I R } = \\frac { X _ { C } } { R } = \\frac { 1 \/ \\omega C } { R } = \\frac { 1 } { \\omega R C }{\/tex}<\/span> <span class=\"math-tex\">{tex}\\Rightarrow{\/tex}<\/span> <span class=\"math-tex\">{tex}\\phi ={\/tex}<\/span> tan<sup>-1<\/sup>(<span class=\"math-tex\">{tex}\\frac {1}{\\omega RC}{\/tex}<\/span>)<\/li>\n<\/ol>\n<ol style=\"list-style-type: lower-roman;\" start=\"1\">\n<li>The average power dissipated,<br \/>\n<span class=\"math-tex\">{tex}\\overline { P } = \\left( i ^ { 2 } R \\right) = \\left( i _ { m } ^ { 2 } R \\sin ^ { 2 } \\omega t \\right) = i _ { m } ^ { 2 } R \\left( \\sin ^ { 2 } \\omega t \\right){\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}\\because \\sin ^ { 2 } \\omega t = \\frac { 1 } { 2 } ( a &#8211; \\cos 2 \\omega t ){\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}\\therefore \\left( {{{\\sin }^2}\\omega t} \\right) = \\frac{1}{2}[1 &#8211; (\\cos 2\\omega \\theta )] = \\frac{1}{2}(\\because \\cos 2\\omega t = 0){\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}\\therefore \\quad \\overline { P } = \\frac { 1 } { 2 } i _ { m } ^ { 2 } R{\/tex}<\/span><\/li>\n<li>) Power of the bulb P = 100 W<\/li>\n<\/ol>\n<\/li>\n<li class=\"question-list\" style=\"clear: both;\">voltage, V = 220 V<br \/>\n<span class=\"math-tex\">{tex}R = \\frac { V ^ { 2 } } { P } = \\frac { ( 220 ) ^ { 2 } } { 100 } = 484 \\Omega{\/tex}<\/span><\/p>\n<ol style=\"list-style-type: lower-alpha;\" start=\"1\">\n<li>Total initial energy<br \/>\n<span class=\"math-tex\">{tex}E = \\frac{{Q_0^2}}{{2C}} = \\frac{{{{10}^{ &#8211; 2}} \\times {{10}^{ &#8211; 2}}}}{{2 \\times 50 \\times {{10}^{ &#8211; 6}}}}J{\/tex}<\/span> = 1 J<br \/>\nThis energy shall remain conserved in the absence of resistance.<\/li>\n<li>Angular frequency, <span class=\"math-tex\">{tex}\\omega = \\frac{1}{{\\sqrt {LC} }}{\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex} = \\frac{1}{{{{(20 \\times {{10}^{ &#8211; 3}} \\times 50 \\times {{10}^{ &#8211; 6}})}^{1\/2}}}}Hz{\/tex}<\/span><br \/>\n= 10<sup>3<\/sup> rads<sup>-1<\/sup><br \/>\n<span class=\"math-tex\">{tex}v = \\frac{{{{10}^3}}}{{2\\pi }}Hz = 159Hz{\/tex}<\/span><\/li>\n<li><span class=\"math-tex\">{tex}Q = {Q_0}\\cos \\omega t{\/tex}<\/span><br \/>\nOr <span class=\"math-tex\">{tex}Q = {Q_0}\\cos \\frac{{2\\pi }}{T}t{\/tex}<\/span>, where <span class=\"math-tex\">{tex}T = \\frac{1}{v} = \\frac{1}{{159}}s{\/tex}<\/span> = 6.3 ms<br \/>\nEnergy stored is completely electrical at t = 0, T\/2, 3T\/2 . . .<br \/>\nElectrical energy is zero i.e. energy stored is completely magnetic at<br \/>\n<span class=\"math-tex\">{tex}t = \\frac{T}{4},\\frac{{3T}}{4},\\frac{{5T}}{4},&#8230;{\/tex}<\/span><\/li>\n<li>At <span class=\"math-tex\">{tex}t = \\frac{T}{8},\\frac{{3T}}{8},\\frac{{5T}}{8},&#8230;{\/tex}<\/span> <span class=\"math-tex\">{tex}\\left[ {\\because Q = {Q_0}\\cos \\frac{{\\omega T}}{8} = {Q_0}\\cos \\frac{\\pi }{4} = \\frac{{{Q_0}}}{{\\sqrt 2 }}} \\right]{\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}\\therefore{\/tex}<\/span> Electrical energy <span class=\"math-tex\">{tex} = \\frac{{{Q^2}}}{{2C}} = \\frac{1}{2}\\frac{{Q_0^2}}{{2C}}{\/tex}<\/span>, which is half of the total energy.<\/li>\n<li>R damps out the LC oscillations eventually. The whole of the initial energy 1.0 J is eventually dissipated as heat.<\/li>\n<\/ol>\n<\/li>\n<li class=\"question-list\" style=\"clear: both;\">Here, L = 5.0 H, <span class=\"math-tex\">{tex}R = 40\\Omega {\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}C = 80\\mu F = 80 \\times {10^{ &#8211; 6}}F{\/tex}<\/span><br \/>\nE<sub>v<\/sub> = 230 volt<br \/>\n<span class=\"math-tex\">{tex}{E_0} = \\sqrt 0 {E_v} = \\sqrt 2 \\times 230V{\/tex}<\/span><\/p>\n<ol style=\"list-style-type: lower-alpha;\" start=\"1\">\n<li>Resonance angular frequency,<br \/>\n<span class=\"math-tex\">{tex}\\omega r = \\frac{1}{{\\sqrt {LC} }}{\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex} = \\frac{1}{{\\sqrt {5 \\times 80 \\times {{10}^{ &#8211; 6}}} }} = \\frac{1}{{2 \\times {{10}^{ &#8211; 7}}}}{\/tex}<\/span> = 50 rad\/sec = 50 rad\/sec.<\/li>\n<li>Impedance <span class=\"math-tex\">{tex}Z = \\sqrt {{R^2} + {{\\left( {\\omega L &#8211; \\frac{1}{{\\omega C}}} \\right)}^2}} {\/tex}<\/span><br \/>\nAt resonance, <span class=\"math-tex\">{tex}\\omega L = \\frac{1}{{\\omega C}}{\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}Z = \\sqrt {{R^2}} = R = 40\\Omega {\/tex}<\/span><br \/>\nAmplitude of current at resonating frequency<br \/>\n<span class=\"math-tex\">{tex}I_0=\\frac{E_0}{z}=\\frac{\\sqrt2 \\times 230}{40} {\/tex}<\/span> = 8.13 amp<br \/>\n<span class=\"math-tex\">{tex}I_v=\\frac{I_0}{\\sqrt2}=\\frac{8.13}{\\sqrt2}=5.75 amp{\/tex}<\/span><\/li>\n<li>Potential drop across L<br \/>\n<span class=\"math-tex\">{tex}{V_{L\\;rms}}={I_v}{\\omega _r}L = 5.75 \\times 50 \\times 5.0{\/tex}<\/span> = 1437.5 V<br \/>\nPotential drop across R<br \/>\n<span class=\"math-tex\">{tex}{V_{R\\;rms}}={I_v}\\times R = 5.75 \\times 40{\/tex}<\/span> = 230 volt<br \/>\nPotential drop across C<br \/>\n<span class=\"math-tex\">{tex}{V_{C\\;rms}}={I_v}(\\frac{1}{\\omega_rC}){\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}=5.75 \\times \\frac{1}{50 \\times 80 \\times 10 ^-6}{\/tex}<\/span><br \/>\n<span class=\"math-tex\">{tex}=\\frac{5.75}{4}\\times 10^3{\/tex}<\/span> = 1437.5 V<br \/>\nPotential drop across LC circuit<br \/>\n<span class=\"math-tex\">{tex}{V_{LC\\;rms}}=\u200b\u200bV_{L\\;rms}-V_{C\\;rms}=0{\/tex}<\/span><\/li>\n<\/ol>\n<\/li>\n<\/ol>\n<div class=\"row\">\n<div class=\"col-md-12\">\n<div class=\"card\">\n<div class=\"row\">\n<div class=\"col-md-12\">\n<div class=\"card\">\n<h2>Chapter Wise Extra Questions of Class 12 Physics Part I &amp; Part II<\/h2>\n<ol>\n<li><a href=\"https:\/\/mycbseguide.com\/blog\/cbse-important-questions-for-class-12-physics-chapter-1\/\">Electric Charges and Fields<\/a><\/li>\n<li><a href=\"https:\/\/mycbseguide.com\/blog\/cbse-class-12-physics-chapter-2-extra-questions\/\">Electrostatic Potential and Capacitance<\/a><\/li>\n<li><a href=\"https:\/\/mycbseguide.com\/blog\/current-electricity-chapter-1-extra-questions-for-class-12-physics\/\">Current Electricity<\/a><\/li>\n<li><a href=\"https:\/\/mycbseguide.com\/blog\/cbse-class-12-physics-chapter-4-important-questions\/\">Moving Charges and Magnetism<\/a><\/li>\n<li><a href=\"https:\/\/mycbseguide.com\/blog\/cbse-class-12-physics-magnetism-and-matter-important-questions\/\">Magnetism and Matter<\/a><\/li>\n<li><a href=\"https:\/\/mycbseguide.com\/blog\/electromagnetic-induction-class-12-physics-important-questions\/\">Electromagnetic Induction<\/a><\/li>\n<li><a href=\"https:\/\/mycbseguide.com\/blog\/alternating-current-class-12-physics-extra-questions\/\">Alternating Current<\/a><\/li>\n<li><a href=\"https:\/\/mycbseguide.com\/blog\/cbse-class-12-physics-electromagnetic-waves-important-questions\/\">Electromagnetic Waves<\/a><\/li>\n<li><a href=\"https:\/\/mycbseguide.com\/blog\/cbse-class-12-physics-chapter-9-extra-questions\/\">Ray Optics and Optical<\/a><\/li>\n<li><a href=\"https:\/\/mycbseguide.com\/blog\/important-questions-for-class-12-physics-chapter-10-wave-optics\/\">Wave Optics<\/a><\/li>\n<li><a href=\"https:\/\/mycbseguide.com\/blog\/cbse-class-12-chapter-11-physics-important-questions\/\">Dual Nature of Radiation and Matter<\/a><\/li>\n<li><a href=\"https:\/\/mycbseguide.com\/blog\/cbse-class-12-atoms-chapter-12-physics-extra-questions\/\">Atoms<\/a><\/li>\n<li><a href=\"https:\/\/mycbseguide.com\/blog\/cbse-class-12-physics-chapter-13-nuclei-important-questions\/\">Nuclei<\/a><\/li>\n<li><a href=\"https:\/\/mycbseguide.com\/blog\/extra-questions-for-class-12-physics-electronic-devices\/\">Electronic Devices<\/a><\/li>\n<\/ol>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n","protected":false},"excerpt":{"rendered":"<p>Alternating Current Class 12 Physics Extra Questions. We know Physics is tough subject within the consortium of science subjects physics is an important subject. 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