Maths-
General
Easy
Question
The equation
when l is a real number, represents a pair of straight lines. If q is the angle between these lines, then ![C o s e c to the power of 2 end exponent invisible function application theta equals](data:image/png;base64,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)
- 3
- 9
- 10
- 100
The correct answer is: 10
Related Questions to study
maths-
The angle between the pair of lines ![2 left parenthesis x plus 2 right parenthesis to the power of 2 end exponent plus 3 left parenthesis x plus 2 right parenthesis left parenthesis y minus 2 right parenthesis minus 2 left parenthesis y minus 2 right parenthesis to the power of 2 end exponent equals 0 text is end text](data:image/png;base64,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)
The angle between the pair of lines ![2 left parenthesis x plus 2 right parenthesis to the power of 2 end exponent plus 3 left parenthesis x plus 2 right parenthesis left parenthesis y minus 2 right parenthesis minus 2 left parenthesis y minus 2 right parenthesis to the power of 2 end exponent equals 0 text is end text](data:image/png;base64,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)
maths-General
maths-
The angle between the pair of lines ![2 x to the power of 2 end exponent plus 5 x y plus 2 y to the power of 2 end exponent plus 3 x plus 3 y plus 1 equals 0 text is end text](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAQgAAAATCAYAAABskJMTAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAA91JREFUeNrtWmFkVVEcP56ZmYl5MtOHeJLJJNKHTCaSSWbGk0mS0Yc+Td+S9CGRPswkMUkyiTxJ5onkmSSRzCQz0ud92Yf3YZ4Z63+83+V2O/fdc9+5/3Pv9P/x493z7t5+93f+53/O/5yrFB/2wB3iZ+IRJRCfBYIISsQbxO9ihfgsEMShJRaIzwKBCePEFbFBfBbsT4wRa8QmatlV4uWMfnsYtXGFsf428X/zm9Pns8Q6cRsrlA3iArGcs49F1XWUeAf9yokDxCfEr+Ai2mzGTSroWWeGOIDrYwi2mQyMWkbwKqYEsR+Rtd/cPjeI08TeUNsJ4vucfSyqriXidQ/x+ZE4Gbq+iDYv4+Ywcc1xRqtbZrRuH6BoCWIvB799+ByHZkETf7Mgejjjs0p8ZGhfyGBit4Zpw2uW+MDQfg/fBdBBO8JsbJoOsNH9jHjJcM8c8b6HgIj6baPHh88m6FJm3SE+fOrKq185E4QuUc/HlF21lLoqWI1tpynRT2PZa4I+ShsKXV8jPrbYH8h7BZGk+yrxYeRv+lHblpkDwuS3jR4fPocxBN+0hgsO8eFTV179umd5TxJN2IqUVgF022ZKXd8ipUoi+rDpMRbz/QRxHp/PWdY9XCuIHSwp9Ux6M1TXd6NbB9brSNtdbDhxzhhxfrvqyVJvNGjnHHz2rSuvfuVcQex2+G4npS69chi0/cf6xrcxy5cwPqj2sdqqct817jaLBughnkSHrycsuTvp1tc/QtcHib8wgDl0J/mdVg+3z4HeKSS08Yzig1tXHv2aZ4JopdQ1pSw3ySsIVpvXdeeQqY4XbJNKD7QVB93boc/zCTOlq24bv130cPo8gMHIER8cunz2q48SYzOmxOjrosQIfHtK/Knap2L/YAQ39Fs8VHCOP694dkyz3uxLo/sTBm4Fs0yJSbet3y56iuyzb12++tXXCqKGUs40QdYcdN1Shtf1h1Cj9VjOeu8Q2APY4CgXKEGMIgC61f0CGzYviVeYdKfx20UPp896ZbDBFB8cunz0q88EMY0JJornFkm5k66SaQ9jWdkdlenarR7pcP1yxlJOgftGtXf/S+AEksO0g2699NTHYmuMum39dtWTlV5dslWR0LTP+ijtt2qfDnDER9a6fPWrzwSh0cBz9aDcuK3sXrXvpGsWv2tdBwXoxYA8ZPjRVzHLHW5UMVvoDZstzMqnIvek1T2F555k1J2m3vShJwlnkNRaYAMDX+UcHza68vDR16v/g0h6LeyxLKrOp3hxCSLQuIsEP6wEsdAB9EX0SL8KBCbUUbaIHulXgeAvjGLJKnqkXwWEP+pzsAQBuDy2AAABQnRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtbj4yPC9tbj48bXN1cD48bWk+eDwvbWk+PG1uPjI8L21uPjwvbXN1cD48bW8+KzwvbW8+PG1uPjU8L21uPjxtaT54PC9taT48bWk+eTwvbWk+PG1vPis8L21vPjxtbj4yPC9tbj48bXN1cD48bWk+eTwvbWk+PG1uPjI8L21uPjwvbXN1cD48bW8+KzwvbW8+PG1uPjM8L21uPjxtaT54PC9taT48bW8+KzwvbW8+PG1uPjM8L21uPjxtaT55PC9taT48bW8+KzwvbW8+PG1uPjE8L21uPjxtbz49PC9tbz48bW4+MDwvbW4+PG10ZXh0PiYjeEEwO2lzPC9tdGV4dD48L21hdGg+9h9OAgAAAABJRU5ErkJggg==)
The angle between the pair of lines ![2 x to the power of 2 end exponent plus 5 x y plus 2 y to the power of 2 end exponent plus 3 x plus 3 y plus 1 equals 0 text is end text](data:image/png;base64,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)
maths-General
maths-
represents a pair of perpendicular lines if
represents a pair of perpendicular lines if
maths-General
maths-
represents a pair of straight lines is
represents a pair of straight lines is
maths-General
maths-
The value of l such that
represents a pair of straight lines is
The value of l such that
represents a pair of straight lines is
maths-General
maths-
If the equation
represents a pair of lines, then fg =
If the equation
represents a pair of lines, then fg =
maths-General
Maths-
represents a pair of lines then f =
represents a pair of lines then f =
Maths-General
chemistry-
The product (A) and (B) are:
The product (A) and (B) are:
chemistry-General
chemistry-
Which of the following reactions do not involve oxidation-reduction?
I)
II)
III)
IV)
Which of the following reactions do not involve oxidation-reduction?
I)
II)
III)
IV)
chemistry-General
physics-
A transverse wave is travelling along a string from left to right The figure below represents the shape of the string at a given instant At this instant the points have an upward velocity are (here X-wave displacement, Y-particle displacement)
![](data:image/png;base64,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)
A transverse wave is travelling along a string from left to right The figure below represents the shape of the string at a given instant At this instant the points have an upward velocity are (here X-wave displacement, Y-particle displacement)
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAPQAAACGCAYAAADqxac0AAAVWUlEQVR4nO3de1xUZf4H8M85c2VmuAgkYIIoeSdcNU0Ny/slEy8lYmpZKuWmq5aaZWZYbupubl5201TKC3n5ZRlKm+6v8kIgaW66IoKJIHKRywwwjDPMzJln/6BcCS9cBg6c+b5fL/7gnDNnvrxe8+F5zpnzPA/HGGMghEgCL3YBhBDnoUATIiEUaEIkhAJNiIRQoAmRkDoFOiMjA5MmTUL37t1x5coVAIDNZsOKFSuwevVqVFRUNEqRhJDaqVOgO3XqhO3bt0MulyM2NhYAUFJSgpycHCxZsgQ6na5RiiSE1E6du9xqtRq+vr7IyckBYwzl5eVwd3cHz1PvnRCxcfV5sKSsrAzh4eEYNWoU8vPzsWXLFmi12saojxBSB/VqVj09PbF//37I5XLs3r2bwkxIMyGvy8GZmZmYMWMGgoODERwcjJUrVzZWXYSQeqhzC11eXg6z2YzQ0FAoFIrGqIkQUk/1uob+zZEjRzB16lSkpKQgJCTEmXURQuqh3oG+evUqevfuDYPBgB49eiApKQkajcbZ9RFC6qBeN8XMZjMmTpwIg8EAADh37hyio6NBIzEJEVedA80Yw5w5c/Dzzz9X2x4XF4dNmzY5rTBCSN3V6S43AJw4cQJarRabN2/GlStX8Je//AWbNm0CYwznzp1DVlYWgoODG6NWQsh9NOim2PHjxzFo0CAYjUZ67JOQZqDOLXRLV1lZiZSUFBQWFkIul0MulyMsLAxGoxEdO3aEUqkUu0RC6s1lHsC2WCx49dVX8fTTT4PneUyYMAHjx4/HqFGjkJaWhilTpiAnJ0fsMglpEJdooRljmDRpEk6fPo2MjAx4eHjc2ieXyzFy5EiEhobCbDaLWCUhDecSgc7Ly8Phw4cRERFRLcy3e/DBB5u4KkKczyW63F5eXvD19UVubi59V04kzSUCrdVqERcXh+zsbLzxxhswmUzV9guCgCNHjiA7O1ukCglxDpf62spgMODo0aP48ccf0bZtW3h5eUGr1UKr1WLgwIF37Y4T0lK4VKBv932RDR11MrR1c4lOCnERLvtpfuWcGXtyrGKXQYhTuWygCZEiCjQhEkKBJkRCJP9gCbNY4Mi+BuFaDhzXcsBKSwGHA47ACbBevoSb+/4NztMTvL8/+ID//XA08SFpgZos0DabDWlpabh06RIYY1AoFFAoFLDZbPD19UX37t3h4+PT4PcRrmTCnpwCW/IpsIICcK1agQ9sC75dEGTtg8H5+gIyHlyWO+RBYVC17gSmN8BRUAAhLQ22776HIzcPrKQEnL8/5L17Qd67F2Tdu4KTS/7/H2nhmuwTqlAoEBYWhvXr12Pfvn0oLy8Hz/Ow2Ww4evQoevbsiYiIiHpNkmA/dx7WLw7CfvonyDp3grx/P7gtXQxZYNu7vobLLwfvq4PsIfVdj3EUFMB+5iysX8VDeH8NIJNB8cTjUIweec9z18aVK1dw8OBBxMbGIiIiAj169ADP88jMzER2djZCQkIQGRmJoKCgBr0PcTGsAY4dO8YAMKPRWOvXzJs3j+l0umrbbDYbCw8PZ61bt2aCINTqPMKNQnbzw42sbHQEq5j/GrMeO84cdnut6+j6rzK2Nt1c6+MZY0wwGJhl/wFmnPkSKxv3DDNv/pgJhUV1Osftvv/+ewaAHTlypNp2k8nEoqOjmVarZfHx8fU+P3E9ovQhrVYr9u/fD6VSiRs3bmD79u0oKyvD3r1777ukjv1iGiq3xUK4eAmq6VPhfmAvODe3Jqmb9/KCatJEqCZNhKOsHLZDCaiYNgOy0G5Qz54JWZfOdTofx3F33K7RaLBx40YkJCQgOjoaeXl5dz2WkNuJEmilUonIyMhbv8+ePRsLFy7EkCFDsGvXLkybNq3Ga2wpp2FZvxHgOKhnvwj5B2tF/ZDznh5QTZsC5dQo2L87BtOby8F7e8Nt2VLI2jd8CiaFQgGdTndrQAkFmtRGkwfabrfX2GaxWGA2m+Hm5gZ/f//qx19IhfnPawCeh9uihZD36umUOmJ7aRDkhMc+OY6DYuhgKIYOhjXhn6h4MRqKJwZCveBP4L087/lado+nbrdu3YqMjAxs27aNFgIktdakd7kvXryIoKAgzJ8/Hzt27IC7uzsEQUBeXh4GDx6Md999F35+fgAAZjbD/N5q2FJ+hGbFW1AMfMyp9fTzdv6frhwzGorhQ1H5yQ4Yx4yD6qVZUD9Xs7cBADk5OUhOTgYAfPvtt7Db7XA4HLh69Spyc3NRWlqKM2fOoFevXk6vk0hXsxycYT93HqYFi6AY9DjcXl8MTq1y2rmbiuNGIUwLF4FTKqH5YA34330lZ7Vaa7TQMpkMcvpqjDSAqH25N1PNOJRvu/U7EwSY12+Cac48aFaugGbFWy0yzADA+7WGLm4H5I/2hXHMeNhOJFbbr1QqsTsf+CiHQaVSQaVSUZhJg4n6CTpaaIeK5zA2QAFWbkTFnLnglEq4fx1/3+vPloDjOKjnREM+oB9M8xZCMXI43Ja8Bu7XRf6S9QKKrQ4seEjkQolkNIu7LUJWNsrHPwNZl87Qbt8iiTDfTt4jDB5ffwVWVAzjhEg48vPFLolIlOiBFnJzYXx6MtQzX4Bm+ZvgJHpHl9PpoP3wr1COGY3y8ZEQLqWLXRKRIFG73A6DAdYTX0O7fh0U4QPELKXJqOdEg3+wDYxR0+H48z7A+wGxSyISIkqgGWOwrPkrmNcQqCKfhmJAGzHKEI0y4ilwfq1hS0iB0KM3gI5il0Qkosn7t8xuh2nuAthPnwEf0gF8K++mLqFZUDzaF4ohg+DIzIR5Pa3aSZyjSQPN7HaY/vQq2I1C6HZ94vLDEXkPD8j7PALr51/A/LcNYpdDJKDJEsUEoSrMhUXQ7dwOTqMBYGyqt2+2OLUK7nt3wzhpCjilEupXXq7T6/Pz81FaWnrX/TqdDoGBgQ0tk7QQTdJC3znM5Df8g22g27MLlh27YdkaW6fX+vv7w263o1u3bti2bdut7YwxFBYWYs2aNc4ulzRjjd5C3wrzjRvQ7YytFmZfJQcvheuOIvJWcnCwqv+psnZBcN+7C8bIZwGlAurnp9fqHBzH3ZoEwc/PD127dr217+rVqxRoF9OogWaCANP818AKCmqEGQC+eaxlTc7vbGtDq4/jlnVoD/fPdsI4eSo4hQKqZ6PqdL4LFy7gyy+/BGMMRUVFiI+PR0JCgjNLJs1cowWaCQJuLlgElp9fFWaadK9WZJ06QvfZTlRETQeUSqiemVjr14aGhmLChAm3fm/Xrl1jlEiasUa5hmaCgJsLF0PIzaUw14O8axfoPt2Km2+9A1tS8n2P/23U1u9Hb40aNQoZGRk4efJko9RJmh+nt9DM4agK8/XrcKcw15u85x+gWRUD08vz4H74S8iCAnEg14rlaRZcHPa/RfXy8/Nx6tQpjBkzBkVFRThw4AA4joPD4UBRURHOnz9fr4kXScvk1EAzhwM3FyyCkHMd7rtiwbWwBeyaG9XTEyBcvISKF6Ph8dXnKLfLUVxZvRUOCAjAhAkTqnW1ietyWpf7VstMYXYqt2Wvgw8IgGn+ItBa9eR+nNZC33xjOYQrmXDfu4vC7EQcz0O76UMYIybCduQo0PZxsUsi9fD111/j/PnzCA8PR58+faBS3XnijmvXriEtLQ0AEBgYiJCQECQnJ8PhcKBPnz5wd3e/5/s4pYUWPvoY9qRk6D7dRmFuBLynB3SxH8OemARmpSVwW6KBAwdi9erVGDhwIDw9PREeHo6lS5fi8OHDMBgMt44LCgqCj48P/vjHP2Lz5s24fPkyEhIS0L179/uGGbjLnGJ6vR579uzBK6+8cs8XHz9+HFFDhuJg527Y0sYPN1TKevyppLbkbfviZPhzmPLJLGS53X3FD9JwnU030bfMiF1t/Jx2zsTERJSXl9fYrtFoMGPGDCxatAjt27cHABgMBvTv3x8AkJKSAk/PWk768fuZ9wVBYFFRUYzjOHbgwIF7ztJfn5UzSP3FZlmY74ECZuj1KLPnXBe7HMkS8vKYoWdfZvlsr9POqdfrmU6nYwCYj48Pi4iIYGvXrmVJSUmssrKy2rFlZWVs9erV7Pz582zZsmWsc+fO7MKFC7V6nxrX0KtWrcLMmTPRvn17vPDCCwgLC8NDD9GkV80Fp1JDFfkMKqa/APfP99SYTZQ0DLNYUDFrDpRPjoZqymSnnffMmTNYt24dwsPD0aVLl7sunJCVlYX169cjMjISDz/8MAIDA2EymbB69WrMmjUL4eHhkMlkd32fal3uhIQEXLx4EYsXL4bdbseIESOg1+uRnJwMtzssN9NY0/iSO/skuxKvX7CgcIwnbr7zLuw/JEO3bzd4b9ccU94YKuYuACsqhi7u0xY5vPfWTbErV64gLi4OHTp0wBdffIH4+HjMmjULBQUFmDt3rpg1kjvQvLMc8gH9UDF5Ghx6vdjlSILl75sh/PtnaDdvbJFhBlB1DV1SUsJGjhzJysrKavTJDx06xACwjRs31thH19BNK6XExmafNVXbZloew8qGjWZCSYlIVUlD5b++ZfquPZg97ZLYpTQIr9frcfLkSUyfPh3p6enVngc2m83QarXYtWsXvLy8kJSUBIfDIdo/H1fX11uOj3tWH7GmWfk25P0eRUXUdGqp60m4/Atuzn8V2r+trfMKos1Ns1wKh9Tdzbfegf3H01XX1K1aiV1OiyFkZcM46VmoX54N9cwZYpfTYNKcBNsFad57B/I+j1S11Lc9qEDuTriei4qoaVC/+LwkwgxQoCVFsyoG8kd6o2LKc3D8bp6xqB9NePuiWaTKxPd+ugXjT1Xc+t1RUICKqGlQRkVCPSdaxMqciwItMW7vvQN5755VLfVtoTbYGAw21x3dUWZjKLFW/f2OwiIYJ0+DctxYuC2YJ3JlzkWBlhiO4+D2XswdQ00AR0kJjFOmQzF8GNwWvyp2OU5HgZag30It6/WHO3a/XRWzC6iY8hwU4QOgeWup2OU0Cgq0RHEcB82qlZD36omKydPAKivFLklUDqMRQtolyMMHQBPzttjlNBoKtIRVhToGyonjYP/3OTiKXfN7avt/LsD65VfgWz8AzdvLxC6nUVGgXYD6pdmQPRQC2/9/C+s/j4hdTpOyfXcMFdNfhGLgY+D9WotdTqOjQLsI3tcHihFDYY55D5a/bxa7nCZR+dlemBYvhS52C2S/jjOWOgq0C+G9veH+1QFY//kNTK8tAbPZxC6pUTBLJW4uWwFL7A64H9gLea+eYpfUZCjQLob3aw33z/eCmW5W3QEvLBK7JKcS0jNgHDsBAIPH4S8hCw4Wu6QmRYF2EcMekOPRVlVDAjm1GtqPNkLx5CiUj50I6zdHRa7OOSp3xsE4/UWoFy2AZtVKcOr/TdPUp5UMwx9QiFhd06DBGS5OyLgM0/zXIOveDZqY5S1yYQRHaSluLn4DrLQM2g0fgA8IELsk0bTQUdzkfvR6PVJTU7F161a0adMGffv2BQDY7XZcvHgRgYGBmDlzJmSdOsL9q89hWbce5U+Og9ubr0M5crjI1dcOEwRUxu1B5cfboZr2LFTRM8Hx1TudeXl5SExMxIYNG9C/f388//zzCA0Nhc1mQ2pqKjZt2oT09HTExMQgLCwMvr6+Iv01TtKQwdQ0wUHzFxgYyKZOnVptmyAI7NChQzWOtV/+hRlnvszKJ0Yya2KS02o4rbexLJPgtPMxxpj1u2OsbPiTrGLJm0woLLrnsYWFhQwA++CDD2rsmzt3LtNqtU6tTUzUQkscx3EQBAFWqxUOhwNnz56FIAh46qmnahwreygEum0fwX7+AiwbNsGy7kOoZr4AxagRNVq+ulj4HzMe85ZjdWjNeenqypaYBMtHWwCOg3bDulpNSPDbhHxWqxUVFRXV9tlstrtO2NcSUaBdwPXr13Hw4EEwxpCamop+/frd83h5WCh02zZDyLyKyu2fwrxuPVRRkVBNfgZcLSZ7dzZmMsGa8A0qd+4CHxwMtyWLIO/xcJ3Pc/XqVSQlJVXblp+f76wymwUKtAto164dIiMjAVQtOWsymWr1OlmH9tCsioGjtBTWff8H47PPg2/7IJTjx0IxeBA4ZeMtrMDKjbB++x1s3xyFI78AiuFDofv4H+DbtKn3Obt06YIRI0ZU23b48OGGltqsUKAlzGQywWg0oqSkBIIgQCaTgeO4On8jwXt5Qf3SbKhfmg3hUjqsB+Nh2fAP8MHtoOjfD/L+j0IW0qFBtToKi2D/6SzsZ85CSE0FOA6KxwfC7Y3FDfou2WQy4dy5cwCA9PR0FBcXw9fXFw6HA8XFxfjll19gsViQmpqKkJAQqNUte0US+tpKovR6PbKysmD79WkwtVqNzp07O/UDK+Rchz05BfZTp+DIvgbO3R1827bg2wWBDwqsenZaJsOg3NYYoLHh/QAzmKEUjoKCqp/8X38KC8H7+UHeqyfkj/SCrHs3p7X+ZWVlMJurz9Ti7+8PQRBQVFT9oRqdTtfiP8cUaOI0zGqF43ouHNnXIFy7BqY3AIKAoW1Go78pH+8WJIPz8AAf4A/e3x+8vx/4AH9RrsulirrcxGk4pRKyDu0h69Aetz+TJTthhMK7HTShg0WrzVXQo5+ESAgFmhAJoUATIiF0DU0a3V9D3eCjlM7TWM0ZBZo0KpPJhNLTicjU65Gq0YDnebRq1Qre3t7w8fGBn5+f2CVKCnW5SaMwm82YN28eoqKi4OnpicjISIwbNw5jx45FQEAAYmJikJKSInaZkkMtNHE6u92OiIgIZGRkID09vcbDLCEhIYiLi0NmZqZIFUoXBZo4nV6vxw8//IAhQ4bUCLPBYEBJSQkAgOd55OfnI8CFJyRwNupyE6crLi6G2Wy+42OmHh4eKC0tRceOHbF27Vr4+PiIUKF0UaCJ03Xr1g1Tp05FfHw8Tp06VW2fTCZDx44dAQCBgYFQNuKILVdEXW7SKHbu3IkhQ4bg/fffR8+ePTFs2DC0bdsWlZWV+Omnn+Dr64v2LjJXdlNq0OCMEydO4IknnkBFRQW0LXByOdI07HY7rl27BrPZDJ7n4efnB29vb7HLkqQGBdpmsyExMRGDB9ND94Q0Bw0KNCGkeaGbYoRICAWaEAmhQBMiIRRoQiSEAk2IhFCgCZEQCjQhEkKBJkRCKNCESAgFmhAJoUATIiEUaEIkhAJNiIRQoAmREAo0IRJCgSZEQijQhEgIBZoQCaFAEyIhFGhCJIQCTYiEUKAJkRAKNCESQoEmREIo0IRICAWaEAmhQBMiIRRoQiSEAk2IhFCgCZEQCjQhEvJfxUHIpR4gr8oAAAAASUVORK5CYII=)
physics-General
physics-
A pulse in a rope approaches a solid wall and it gets reflected from it
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The wave pulse after reflection is best represented by _____
A pulse in a rope approaches a solid wall and it gets reflected from it
![](data:image/png;base64,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)
The wave pulse after reflection is best represented by _____
physics-General
physics-
Transverse waves are produced in a long string by attaching its free end to a vibrating tuning fork Figure shows the shape of a part of the string The points in phase are
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)
Transverse waves are produced in a long string by attaching its free end to a vibrating tuning fork Figure shows the shape of a part of the string The points in phase are
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)
physics-General
physics-
At any instant a wave travelling along the string is shown in figure Here, if point A is moving upward, the true statement is
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAARIAAADUCAYAAABQ8aw+AAAeZklEQVR4nO3deVxU9f4/8Nc5ZzZgWAI0NFdQNNy6kopaLng1bxqampp7Wprlj5upLVezvn5bzbz65ZpdXEgsvWpqlpplsljueS1ByhBEEJdU9hlmPZ/fHwiGLAJnZs4s7+fjwUM5M+dz3sDw4nPOfM7nwzHGGAghRAJe7gIIIa6PgoQQIhkFCSFEMgoSQohkFCSEEMkoSAghklGQEEIkoyAhhEhGQUIIkYyChBAiGQUJIUQyChJCiGR2CRK9Xo+VK1fao2lCiBPi7HH3b2pqKgYNGoTc3Fy0bt3a1s0TQpyMXXokoihW+5cQ4t7oGgkhRDIKEkKIZBQkhBDJKEgIIZJRkBBCJKMgIYRIRkFCCJGMgoQQIhkFCSFEMgoSQohkFCSEEMkoSAghklGQEEIkoyAhhEhGQUIIkYyChBAiGQUJIUQyChJCiGQUJIQQyShICCGSUZAQQiRTyF2AJzt9+jRMJlO1bTzPw8/PDx07doRCQT8e4hqoRyIjf39/JCQkoF+/fliwYAFSU1ORlJSEv//972jWrBmWLVsGi8Uid5mE3Buzg6SkJAaA5eTk2KN5t/Ljjz8yAGzFihXVtsfHxzMAbPHixTJVRkjDUY9EZiqVqtbts2bNQmhoKD766CNaaIw4PQqSRkhPT7d5mxzH1bqd53m0atUKBoMB5eXlNj8uIbZEQdJAjDFMnjwZxcXFDjleUVERzpw5g9DQUHh7ezvkmIQ0FQVJAx07dgxnz57F9u3b7dL+jRs3cOvWLdy8eRMnT57EuHHjYDAYEB8fX2evhRBnQe8vNtCnn35a9e9zzz1n8/b37duH/Px8mEwm/PLLLzh//jzmzJmDHj162PxYhNgaBUkDlJeXY9u2bQCAo0ePIjMzEx07drTpMWbMmIEFCxYAqDiN2rp1K6ZMmYJDhw7h1KlTCAgIsOnxCLElOrVpgD179qCkpKTq88TERLsej+M4TJo0CVOnTsWFCxfsfjxCpKIgaYDK05pKiYmJDnlLNioqCgCQkZFh92MRIgUFyT3k5+fj4MGD1bbl5uYiJSXFJu0zxup8LCcnBwDQrl07mxyLEHuhILmHzz77rNbex929lKYyGo21bj9//jzWrVuH5s2b2+XiLiG2RBdb68EYw6ZNm2p9bOfOnVizZg18fX2b3H5aWhri4+MBAPHx8bh48SK0Wi0uXLiAb775BpGRkVi1ahWCgoKafAxCHIFj9fWtmyg5ORnR0dHIyclB27Ztbd28w5w8eRJ9+vSp8/GNGzfimWeeaXL7GRkZMJvNNbZ7eXkhKCiIAoS4DOqR1GPHjh2YM2cORo4cifbt26Nr1644cOAANBoN9u3bh/3790sKkoiICBtWS4h8KEjq8eabb0Kr1QIALl26BKDiJruBAwdi4MCB0Ol0YIzRyFPi8ShI6lEZInXx8fFxUCWEODd614YQIhkFCSFEMgoSQohkFCSEEMnoYquTyNZZ8XG2CX8YRQwIVmBaGxVUPL0bRFwDBYkTOHDdjJHHdLAygAOwOc+Mtdkm/DBAC28FhQlxfnRqI7NiM8PYEzqIt8cXVw4zPlNsxSvpNFcrcQ0UJDL7It8EvfVOgFRiADblmmASbX4HAyE2R0Eis/RbBihrxEiFMiuQ93sumKH2O4QJcRZ0jcSBmNkM6y9nYT56HJajx2BNSwc/YCrEIdMBofYfhWXsUygqLQDXLBiKyJ5Q9IuCsm8UhE7hDq6ekLpRkNgZMxhg3P4FzN8dguXUT8DtNWr4li2gGDQQj3cMxspaQoQDQxdOj7YvPQ/xyhWIl3JhOXYc5gPfoRwAFxwERd8oqJ4YAeVjQ+l+HyIrChI7YTodjImfw7BuA9jNW+CaN4Nq2F+h6BcFRd8oCO0qplcYAmDIj2VIumGpdoLDwOHt3s2haTnzzjZRhPVcRkWgHDkGc1IKzF/vAx/eEV6xL0I58nFwPJ2tEsejILExVlIKQ8ImGNcngBUXQ3i4J7xWLody0MA699nVxwfP/FeHXVcqFgwPVHJY0U2DUS2V1Z7H8TwU3bpC0a0rNLOfBTOZYPpiFwxrPoFu3kvgP1oFzYtzoRozCpyCfrTEcTz21XblyhW0bNnSZu2xklIY/r0Oxk8TwUrLoOgXBU3si1D263vPff2UHHb20SJPL+KWSUQnXwFewr1PVTiVCupJE6EaPw6m3V/BsGYt9AtfhWF1HDQvPA/VxKfACYKkr8tkMiE5ORmpqalgjKFLly4YP348Ll++DG9vb4SEhEhqn7gHj+wHZ2VlNXpCIl9fX6hUKvj7+9d4zHIuAyWPx8AQ9zGEyJ7w3bUNvv/5rEEh8metvXk8FKBoUIj8GadQQP3UGPglfQuff60CvLygf30JyqbMgHjrVqPa+rOffvoJ3bp1w9atWzFy5EhMmTIFOp0OQ4cOxahRo5CXl9fktombYXaQlJTEALCcnBx7NC/Z0qVLGc/zLD8/v1H7Xbp0qcY2w7YdrKDDg6zw4X7MdPykrUqURBRFZvh8a0VdvR9h5v+eaXQbv/32G/P392dLly6t8djVq1dZixYt2MGDB21RLnEDHtcjEUWxamb4LVu2NGrfNm3aVP2fGY3QvfIP6Be+BkVkT/gd+ArKPr1sXW6TcBwH9aSJ8N21HZxCQOm4p2FI/AwAcPSWBdsum5BZZq1zf3Z7wfTAwEAsWbKkxuMhISF44403HLagOnF+Hhckhw8fxrBhw9C8eXNs3ry5Ufv+XGTBt9fNuHYxH6VjJsD0n+3QvDAH2s83gXfCiZoV3brCd98eKB7phyvvrkTUp2nof7gME0/p0elgKeac0de6rs6hQ4dw+vRpjB8/HkqlspaWgenTp8NkMtn7SyAuwuMuti5btgzbt29H165dMW/ePOzcuRNjx46td59918yIOaaDCIBnDCLng/AJy3Ficwi8Av0cU3gT8QH+UG5cj4f2FqHMcic0GID1OSbk6EV827/6lJKVS4SOHj26zna9vb3x9NNP26Vm4no8qkeSmZmJgIAABAcHY8KECVAqlffslZSYGcaf1FWN8RBvD/zK9G2OBTnS3hFxlL3XzCgVObC7xpiIAA7+YcF1Q/UFwCqXCL3XnLWEVPKoIElMTMSMGTMAAMHBwRgxYgT279+PW/W8s7HzSt031W3JM6Pc6vw31WXpRNQ1GwEDcFFfPUgq19qp67SGkLt5TJCIoogvv/wSoaGhOH/+PM6fP49HH30UZrMZ27Ztq3O/X0vFOm+qM4jA5XL7LyYula+CQ31553dXygQGBgIA9Hq9PcsibsRjgiQ1NRW+vr745JNPEBcXh7i4OGRnZ0Or1dZ7euOlL6117d9KPo0c8yGHJ0Lq6FkwhjZlN/Ggpvo7OAMHVozCTU9Pt3dpxE14zMXWGzduIDw8HFFRUdW27969Gzdu3KhzoSvv0mIwBNbaJgdA4wKXSfyUHJQ8YLorD3kmIri0AKw4AFyz4KrtlYPuioqKHFkmcWEe0yNJTEzEsmXLMGXKlGofU6dORVZWFo4fP15jH2tODv72ZixErua3SQAQ3UyBQJXzfwv9lRw+7uEF4M4PvCIEeazatRxlM54FMxiqnh8TEwNBELB169Za3x4GAIvFgr1799q5cuIqnP+3wAby8/NhNpurDSirNHnyZABAQkJCjcf0ry1BG2MxlrSq6PpX9ld4VPRE/tnNy14l29ysdmrsifJBn0ABD2g4jG6hwLHBfohatgDWjF9hWPNJ1XPDwsKwYMECHDt2DPHx8bW2t3btWjz00EOOKp84O3sMl3WmIfKbNm1ifn5+LDIykh04cKDaYwaDgcXFxTFBEBgANnLkSHb27FkmiiIrfmIMKxowhIlGY9Xzrxus7FyxhRksoqO/DLuyXLzICkI7M93/vldtu8FgYCtXrmRBQUHsvvvuYz169GAxMTFs586dMlVKnBXHWB19VwmSk5MRHR2NnJwctG3b1tbNN0phYWHVxVJBEBAQEFD1mCiKKCwsrPZ8Ly8vCHu/gX7hq9Bu2gDl4Lpv/3cn+veWw7huI/wO7ocQFlrtMcYYdDodeJ6Ht7e3TBUSZ1ZnkNy4cQMHDhyAXq9Hhw4dEB0d3eBZuJwpSBqLlZaieNBQKLp3gzZhndzlOAzT6VA8aCiETp3g+1nN0zxC6lPjGonZbMbSpUsxfPhwXLlyBaIoYvny5RgxYgTS0tLkqNGhDOs2ghUUwuvVhXKX4lCcjw+8XoqF5fAPMB85Jnc5xMVUe/vXZDLhscceA8/zOHHiBBS3Z9maO3cuEhISEBUVheTkZPTu3VuWYu3NeiELhn+theb55yB07iR3OQ6nnjwRpl27oX/1H/A7dACcWi13ScRFVOuRvP3220hJScEnn3xSFSKVZsyYge7du2P8+PEw/OmtQndi2JAA7r4AaP7fC3KXIhuvZW9CzM2D+Ztv5S6FuJBqQZKUlISAgACEhobWeCLHcejZsycuXbqEzMxMhxXoSJZTp6Ho9TA4D76gKHTuBO7+5rCcOi13KcSFVAVJdnY2jhw5gkceeQRCHfN89u/fHwDqvTfFVVnS0iH+ngnV2CflLkVWnCBANSoGpq/3gdF8I6SBqoKkcpRiz54963xyr14VM4Dt27fPzmU5nmnnbnCBgR7zdm991E+NASsqgjkpRe5SiIuoCpKCggIAgI+PT51P9vOrmMTn5s2bdi7LsZjFAtOer6EaNZKWcQAgdAqHEPEgTF/slrsU4iKqgqRyjEh9d7rytyfGqevUx1WZUw6D3SqAauwYuUtxGqpxY2BOToF414A9QmpTFSTNmzcHUP8dn+W3l5ts0aKFnctyLNPO3eDDO0LRvavcpTgN1egYQBRh2vO13KUQF1AVJCNGjACAWu+CrfTzzz8DqH8uT1cjFpfA/P0hqD38Iuvd+OAgKAc+Sqc3pEGqgqRNmzZ4+OGHcfz48TrHiRw9ehQAMG7cOMdU5wCWI0cBowmq0U/IXYrTUT05CtazaRBvuNc1MWJ71caRvPvuuzAajdi4cWONJxYXFyMxMRGxsbEICwtzWIH2Zk0/By4kBLybna7ZgtDzLwAA67lzMldCnF21IBk6dChWr16NV199Fd99913V9tzcXIwdOxaRkZFYsWKFw4u0J0vaOSi6RshdhlMSWrcC5+8HSxoFCalfjfc6Y2NjMXDgQLzzzjt4//334eXlhdLSUsyfPx+jRo2qeufGXVjPnYN6yiS5y3BaQpcIWM9lyF0GcXK1Dpro0aMHtm/f7uhaHE68dh3s5i0IXahHUhehSxeYv/3u3k8kHs29uheNVPmXVtGti8yVOC9Fty4Qc/PASkrlLoU4Mc8Okt/Og/P3B9+ypdylOK3K3pr1/O8yV0KcmUcHifjHH+Bb0rs19eFbhACo+F4RUhfPDpKbt8AFB8ldhlPjtFpArYZYz7KmxHUsWrQIW7ZsqfdWmKbw6CBhN2+BDw6+9xM9HB8cBEaD0txC9+7dMXnyZERERGDz5s2wWq333qkBPDpIxFvUI2kILjiYeiRuom/fvgCA8+fPY9q0aejcuTMSEhJgsVgktevRQYLycnBerrPIlVw4Ly+g3D2n1/Q0HTp0QFDQnT+eFy5cwMyZMxEeHo7169fDbDY3qV3uhRdeYLaeHb6oqAhpaWno1asXNBqNTdu2pT05V3DcW4P3mte+ti+psDr/Okp5AUta0GmgVNMLirHfzwc3ZJz35tSpU3XeT9e2bVu89tprmDlzJlQqVYPbVBQWFtp8seiysjIAQElJidNPFG0xmWmx7HswW0UoRZG+TxKpGMOYknKkW8zIVMkXJPVdaC0sLMTly5eh0+kaFSRuv2RnXURRZAVtOjDD1m1yl+L0yuYvZCVjJ8pdhsuzXrvOClqHMVNyiqx13H///QxAtY+AgAD21ltvscLCwia16bHzCrKSUoAxcH9awpPUjgsIgHg2Xe4yXB673aOT8zWXm5uL69evV30eGBiI+fPnIzY2tmoq1abw3CC5PcCKD6TrI/fCBwWB/XFD7jJcnnj7e8jJ+JqrnLisWbNmePnllzFv3jxotVrJ7XpskFgzfgUA8J3CZa7E+fGdwsGKiiBevUrztkhgzcgAfHzAt24lWw0//PADPvzwQ8ydO7feid4by2ODxHIuA3zrVuD9m96d8xSV87VYzv0KFQVJk1nP/QpFROeqidblsHLlSiiVSpu367HjSKznMiBEPCh3GS6BDwkBFxhI85JIZDmXASFC3ikr7BEigCcHSXoGhK40fUBDCV0epCCRgBkMELOyIbjpbHweGSTi1atghYXUI2kEIYKCRArrr78Bomiz19z169dx9epVm7QFVAxS69evHziOQ//+/VFQUICdO3eC53ksXLgQjLF69/fIILGc/AkAoOhG69g0lKJbV4h5lyHa8MXrSSwnTwEqFQQbXdwPCAhAr169EBsbi/z8fMnt9erVC/v370dISAiMRiMCAgIgCAIWLVqEFStW3PO6jkcGienLryD06A4+5H65S3EZysEDAbUKpj175S7FJZm+/BrKwQPBNWa0aD3UajV69eqFuLg4hIWF4YUXXkBeXp6kNgMCArBixQqcPn0aGzduxLp167Bs2bIG7etxQSIWFsKc+kPFSnKkwThfXyiHRMP05Vdyl+JyrJkXYD2XYfPXXJ8+fQAARqMRa9euRYcOHTB79mzk5OQ0uc1JkyZhwIABmD17NhYtWgS1Wt2g/Tzu7V/z3m8AUYQqZqTcpbgc1agnoJvzIqy/Z0II7yh3OS7D9OVXgFYL5ZDoqm3Z2dkoKSmR1O7d40BMJhPWrVuHhIQETJ06FYsXL270GlQcxyE2NhaHDx9GamoqBg0a1LAdbTuKv4Iz32tTMmY8K5k8Xe4yXJJoMLDCLg8x/fKP5C7FpRT1H8TKXn6l6vPMzEzG83yN+11s/SEIAlu2bFmjajUajWzMmDFs7ty5TK1WswsXLjRoP4/qkVizsmE5dRreHy2XuxSXxKnVUP5tOIxf7Ibm7/Nsdr7vzsxHj0HMzYPqvbertrVr1w5btmxBaam0mfnT09OxevXqWh8LDw/H4sWLMXny5Ea1+cEHH2DevHmIjIzErl27EBsbi7179957EF2j4qqBnLVHUvrcXFYYGcVEvV7uUlyW+VwGK2gdxsrXbZS7FJdQHDOWFQ0ZzkSr1eZtr1mzpkYvJCIign3++efM2oTjnTlzhs2ZM6fq8w0bNjAAbMeOHffc12Mutlr+ewbmA9/B66VYmhVNAkXEg1CNjoEh7mMwiX9R3Z1p/wFYz/wMr9cWgbPDCpUnTpyo+n+3bt2wbds2pKWlYdKkSY1eETM9PR1jxoxBWVkZysvLAQB6vR4AMHv2bOzYsaPe/TnG7jHSpAmSk5MRHR2NnJwctG3b1tbNN0npuKch3rwJv++/ASfj7FTuwJp3GSWDh0Ezexa8XlkgdzlOiVksKBkyHHyzZvD9Yqvt22cMoaGhCAgIwBtvvIEnn3xS0j08BoOhahIyPz8/8DyPkpKSqkmQeJ6vd5oBj/iNMn2fBMvJU/D59xoKERsQWreCeuokGNYnQD1tCo3HqYVp63aIF3Pgs2qFXdrPy8vD6tWrERNjm7eUNRpNjWlRGzM/iduf2og3b0H/+hIIPf8C1d8ek7sct6GJfRGcSgnd/IVgNl4jxdVZL+ZA/+4HUD4+HIq/PGSXY7Rp08ZmIWILbh0kTBShi50PptPDZ9WHcpfjVvj77oP38vdgOXIMhlVxcpfjNJjBCN3z88BptfB+53/kLsdh3DpIDKviYPnxKHxWvA+hXTu5y3E7qseHQ/3MNBhW/wvmH47IXY5T0C/9H1h/z4R2zWrwQZ6zZpLbBok59TAMq/8F9TPToHp8uNzluC2vJa9D6NEdutj5EPOvyF2OrIzbd8L0n+3wemUBFL0flrsch3LLIDH/eBRlz86F8FAPeC15Xe5y3BqnVEK7Ng6wiiidMNljw8T01V7oX3kdyqFDoH7+ObnLcTi3CxLz4R9R9sxzEMI7QrtpAzg7zQhF7uAfaAnt1kSwklKUPvU0rHmX5S7JoYy790AX+zIU/fvCZ81qWadSlItbBYk5JRVls2ZD6NQR2i2J4AP85S7JYyi6REC77TMwnR5l4yfBeilX7pIcwrhzN/QvLYTikf7QbogH58QrS9qT2wSJ4d/rUPbMbAidO8N3y2aa1FkGigc7w3f752AGA0pjxsKceljukuyGWa3Qv7cc+vmLoBj4KLQbPgGnadgt9+7I5YNELC5B2bPPo/ydD6AcOgS+WzaB8/OVuyyPJXQKh++u7eCbN0PZtFkoX/FPtxtnIl67jrIJU2BcGw/VpInQrlsLroHzdrgrlw4Sy0+nUfp4DMxJKfBauhja+I/B+VKIyE1o3w6+X++CatyTMPzfGpRNnu42F2HNSSko+dsTsKSlw3vVCvi8/7bHhwjgokEi3rwF3YJXUDpmApjFCt8dW6B59hm5yyJ/wmk08PloObw/fA+Wn/6L4sHDUP5/a8CMRrlLaxJr3mWUPfs8ymY8C+6+++D39S6ox4yWuyyn4VJBwkwmGDZuQsnAITDt2gP1rBnw/34/FJE95S6N1EE94Sn4HdwPZb8oGFb8EyV/fRym75PkLqvBWHk5ylfFoST6MZhTD0MzPxZ++7+iGeLu4hJ3sInFJTB9tgWGTxPBrv8BRZ/e8H77LZvNyE3sS2jXFtpP18P0fRLK3/pf6GbOhiHiQahnz4IqZqRT3kgp/nEDxk2bYUz8HKy4GMphf4XX0sUQ2rSWuzSn5NTTCFjzLsO4fiOM274A9HoIf3kImrmzoRo+zIbVEkdiBiOMW/4D4/qNEC/ngwsJgWbmdKgnT3SK61vW3zNhiN9QMc+qyQTFI/2gmTsHykf7y12aU3O6IBELCmBOToX524Mwf/c9wBiUw/4KzexnoegVaetSiUyY1Qrz/gMw/Hs9rGfTAK0WqtFPQDUkGor+fR06HkO8dg3mpBSYvvkOltTDgEIBVcxIqGfPgoIWUWsQpwgSS/o5mJNSYD6UDOvPvwCMAd7eUI8dDfVzM+mGOzdnPnESxvgNMCelAFYroFZD0S8KyiGDoYweDKHVAzY9HhNFWM/8fOc1l/ErAIDz94dq4lPQzJoBPiTEpsd0dw4NEma1QszNgzUrG2JWFqy/Z8J8+Eew638AAPh2baGMHgRl9GAoonrT5MIeRiwugSX1cMUveMphsIICAAAf3hHKvlHgO4ZBCA2F0CG0wb/ozGyGmHPp9msuG5Zff4PlhyNghYUAKsa9KCpfcw/3BCcIdvv63JndrnI9pvGG8qt9KNfpYM3KrvhBXsoFzOY7T1KpoOj9MJRznoNyyGAI7ann4cl4fz+oYkZCFTOyotfwy1mYDyXDnJQCY+JnFT3VSt7eEMJCIYS2Bx8WCr5FCMALgMEA66Xcij9UWdkQ8y5X9HIqeXlB2S8KyujBUEYPAv9AS8d/oW7ILj2SI9u2I2LRP+4cJCgQQlgo+LAwCGHtIYSFgQ9rD751a/oLQBqEGYwQc3JgvZAFa/ZFiBeyYM3OhjXrIqDT1Xg+d3/zO72XP/3Lt3rAI2+qsze79EhMzZuh99VcJB04gAciI+nmOSIZp1FD6NwJQudONR4Tr12HePMmYBXBqVUVYaHVylCl57Lbqc0FixlihzAKEWJ3fMj9NAG1zFxqZCshxDlRkBBCJKMgIYRIRkFCCJGMgoQQIhkFCSFEMgoSQohkFCSEEMkoSAghklGQEEIkoyAhhEhGQUIIkcxmQbJ69WpkZ2fX+lhGRgbi4+NtdShCiJOxWZAUFRUhLCwMnTp1wvLlywEAL7/8Mtq3b48uXbrY6jCEECdks4mNcnJyEBoaitqa02g0uHbtGvz9aUoBQtyRzXok7dq1w4ABA2p9bPTo0RQihLgxm15snTFjRqO2E0Lcg03nbC0rK0NISAh0f5pDs2XLlsjNzYVAc7MS4rZs2iPRarUYO3ZstW1Tp06lECHEzdl8HMndpzHTp0+39SEIIU7G5stRMMbQvn17XLp0Cb1798aJEyds2TwhxAnZvEfCcRymTZsGgHojhHgKuyyQlZWVha5duyI/Px+BgYG2bp4Q4mTscq9NWFgYPvjgAwoRQjyEXXokhBDPQnf/EkIkoyAhhEhGQUIIkYyChBAiGQUJIUQyChJCiGQUJIQQyShICCGSUZAQQiSjICGESEZBQgiRjIKEECIZBQkhRDIKEkKIZBQkhBDJKEgIIZJRkBBCJKMgIYRIRkFCCJGMgoQQIhkFCSFEMgoSQohkFCSEEMkoSAghklGQEEIkoyAhhEhGQUIIkYyChBAiGQUJIUQyChJCiGQUJIQQyShICCGSUZAQQiSjICGESEZBQgiRjIKEECIZBQkhRDIKEkKIZBQkhBDJKEgIIZL9f0m5LvA5B8KUAAAAAElFTkSuQmCC)
At any instant a wave travelling along the string is shown in figure Here, if point A is moving upward, the true statement is
![](data:image/png;base64,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)
physics-General
physics-
Figure shows the shape of a string, the pairs of points which are in opposite phase is
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/500590/1/972333/Picture18.png)
Figure shows the shape of a string, the pairs of points which are in opposite phase is
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/500590/1/972333/Picture18.png)
physics-General
chemistry-
Suggest a suitable oxidizing reagent for the following conversions:
Suggest a suitable oxidizing reagent for the following conversions:
chemistry-General