Maths-
General
Easy
Question
Find the LCM of 6 and 5:
- 10
- 20
- 30
- 40
The correct answer is: 30
![](data:image/png;base64,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)
LCM of 6 and 5 : 2*5*3 = 30
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The probability density plots of 1s and 2s orbitals are given in figure
![](data:image/png;base64,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)
The density of dots in region represents the probability density of finding electrons in the region. On the basis of above diagram which of the following statements is incorrect?
The probability density plots of 1s and 2s orbitals are given in figure
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKAAAABSCAYAAADTld8/AAAUNUlEQVR4nO2deZhU1ZmH31t1a997pbvphkZ2pAFBUNwVF1QYMa4ZY0wwiRqDM1GTx8xM5slkc4lxHI2Jy0RNRKISXBBCjAqKRlGgQVmbpRt6rd6quqtubbfuvfNHiyFJ9VJ7k6n3H3iq+n7nq6rfPfec7zvnO4KmaRoFCuQJXb4dKPD/m4IAC+SVggAL5JWCAAvklYIAC+SVggAL5JWCAAvklYIAC+SVggAL5BUx3w4UGBmarCA39iIf7iHe7EPpllD7I8j7uwi/34jzplMRLAb0bgv6SheG8R4Mk8vQuy35dn1IhEIqbnSihmJE3m8kvPkw4Q+biH3aDrIKgKYT0JxGNKuIvk0CIF5tRxdREAIxhIjyuR1dhQPL/HFYzqjFct5EDLXFefk8g1EQ4ChCi8UJ/amBwEs7CL3ZAJE4qstIdLqH2CQX8jg78SobSrEJ9IOMnjQNQYojdoQQmyWMh/sx7fMjHupHAMQppTiurMN+9WwMNZ6cfr5EFAQ4ClB6Q/Q/9SF9T29B7ZKI19gJLSwnfGoZ8fF2EIS02xCCMub6biwfdmLe2oUgq1gunIz7m2diPqMWIQNtpORXQYD5Qw1E8T+yGf+v3keTFUJnjUFaXIM8wZER0Q2GIMlY323H/odmxBYJ04Iain+wGPO86qy1OagvBQHmHk1VCb6wg54fbEDxR5AuGUvgilrUIlNuHVE1zB914lp1CLE5iO3KmRT/YDFihTNnLhQEmGPiLX46b/89kfcaCS8oo++mySjl1vw6pajY3mzF+fxB9JpAyU8vx37dnJw8lgsCzCHS+r10fnM1igi+W6cTmVeab5f+Cl1/DNeTe7G+78W2bCalP78CnSO7vXJBgDlAU1V8972N/8FNRE4pwbfiZFSnMd9uDYplYxueJ/ZiqPFQsfJLGCZkL3RTEGCW0WJxOm9fg7TmE/qvnkDg2pNAl58ZZzKIRwKU3LsDMQYVL3wZ8yljs9JOTgSo+EJEd7Qi7+9CbupF6ZEIv3MItTeEbckMdG4LYrUbw8QSTDMrEMcX5S0skEm0WJyOr6wi9GYDvttnED6nMt8uJYXOH6XkJ/UY2sJUvnQT5gXjMt5G1gQY29NBcM2nhN7YR2yPd+BFUYdY7UZfakfe34naF8G8cDyqL4zc7EMLxgDQj3FgOW8S9qUzsJw3EUHUZ8PFrKIpKt6bf4e0fi+9d88iMr8s3y6lhBCKU/Kj7ZiaQ1S+djOmWZm9iTIqQE1Rkdbupu+x94lub0Gwm7Aumozl3JMwz6vGcFIJgiGxmDRNQ2nvJ1rfSnjzYUJv7Cd+1Ie+3I7zqwtw3nwaetfozmseT/c9r9P35If47qojvHBMvt1JC0GSKf3+Voz9CtVv3YY41p0525kSYOjNBnr+cwPy/k7Mp43DuXwB1sXT0JkNKdnTNI3othb6n/mI4Oqd6KxG3P9yNq5bFiIYR/caisDz2+ha8TL+myYjLR2fb3cygs4Xpew7WzCPcVG14RZ0ltR+178lbQEqvSG6734N6dVdmOZVU/T9i7AsrM2Ic8eIt/rxPbCRwMrtGCaWUPqLL2RtUJwusb1eWi54jNDpZfhWnJzVjEauMRzso/R7H+O8fg6lDy3LiM20BBjZ1oz3plVowSjFP7ks68HL6M42ulasIbavk+IfLsb5tdNG1WRFi8VpWfRLwv4gnQ8sQLOM7p46FWzrj+J+ah/lz92A7ZKpadtLeUGqtG4PbUueQl9up+qd23Fcf0rWxWCaVUnVG7fg/PI8er63ju67X0NT1Ky2mQz+RzYT2+ul946T/yHFByAtriZaV0TXna+gBqJp20tJgME1n+D9yiqsiyZTufZrOV3WI5hESu5fSvF9Swg88zFd31qDpuZfhPEWP74HNyFdWoM8yZVvd7KHIOC7ZTpKbwjfA2+nbS5pAYY2HqDz1tXYlsyg/NfXZWwwmiyu5QsoffRKgi/uoOeedXnx4Xh6730L1aSj/7qT8u1K1lHGWAkuGUffkx8Sb/GnZSspAcqHuvF+5XdYzqil7JdX5T0+57juFIp/fCn9/7uF/mc/zpsfcmMPwRd3EFhWi2bLzw2ZawLLxqMadfgefjctOyMWoCYreG9+AX2RlbJfXzdqQiHOr5+O/bo5dN/zOrH9nXnxwf/Y+6g2Eeni0TkzzwaazUDw0moCz21F6ZZStjNiAfof3UxsVwdlT1wzqja6CIJAyX1LECtddK3I/XhQDUQJvFCPtKgqZxMPQRBwuVxUVlUxfvx4amtrqa6uprS0FJMpd2sKpUuq0VSNwPPbUrYxom8s3t6P/8FNOJcvyMuq2eHQ2YyUPLiUji88Q/ClnTiunZOztqV1uyEkI12Y/d7PZrNRNXYsJSUl6PWDD3+CwSDtbW14vV6ymepXPSYip5bS//x2XN86K6UoyIh6QP/D74Kox/Od85NuIFdYz5mIZdFkfPe/jRZXhr8gQwTXfEpsshtlTPYWler1eiZOmsQpc+dSXl4+pPgA7HY7kyZPZu68ebhc2Z2Rh86uIH6wG3lfasOfYQWo+MMEVm7DtXwB+qI8r9wdBs9d5xE/4kNatzcn7alhmfB7hwnPz97CUrPZzOw5c6ioqEj6WovFwsy6OqrGZq93js4pQTPokP64L6XrhxVgcPVOtEgc5/IFKTWQS8zzqjHNqSLw2605aS/68VGIKUTrirJi32g0MrOuDqs19RtfEAQmTJhAVVVVBj37C5pJT2yam/B7h1O6flgBSq/uwnxWLWJl+l25pmm8cTTEbZu6ER49jPDoYa7b4OXxXf0EY5mZPNivmU34nUMovaGM2BuKyJYjaBYRuTY7m3imTZuG2WzOiK3aCRNwuTO3iuV4otM8RD4+mtIEcEgBqoEIkS1HsF0yLWXnjnHALzP/pTYufq2DJ3f3f/766kMSt2zqZtyzR/n9wWDa7VgvngqaRnjTwbRtDUd0ZxuxCQ7QZz4FWVFZiXOI8dsrhyWWreug5pkjlD7VxLwXWvj+h710hhKPfwVBYNKkSVlJl8onOUGSiTf2Jn3tkAKMbG8Z2Lq3ML0lRXt6Y5z6Yiv1XQO5w/hxEzPls//7oipXbejkiV39CSyMHEONB3Gsm8iWI2nZGQmxA13IY20ZtysIAtXViaMNwZjKZWvbWbbeyyuNIZqDCt0RlW1dMX641c/Ulc2sb0rc+1ssFsrKMr8wVq6xAxBr6Er62iEFGNvjBYMe45TUnZYVjSvXewnK6udiS8Sxt259p5tPu2MptwdgrKsgtteblo3h0DSNeLMfpTzzMVGPxzNoPO+qP3hZfyQ86LW+qMqV6zvY0hFJ+H75mMwvjlWKzWh6Abkpwz1gvKkXQ4170FXMI2HNYYn9fnlI8R2PAPx4qy/l9gAME4qRm9KzMRxaMAYxBcWV+cCv25N4ccfqg0H+2Dy4+I4RVeH2d7sTvud0OtHpMlyVTz9QLElNYdw9pCdKTwh9iT1lvwDWNkpJDZEUDdY2hVDTCKDqy+woXemPJ4dCDQz0MJot89mPwWa9zzeM/DNt7YxxwC//3euCIGBJY1Y9GJpVTGl51pAC1EIxBGt6yfUD/viIe79jhOIaPZHUZ8U6swFkJatpOS0SH/jXkPkanwZD4u+8IYGghmKwvzeImb9pNIMOLRpP+rpChdQCeWVoAeoFku6+/garIbVpvzmN0IamfuZzNldoH/MvC7nWwXpuq5hcf2EVE3/+rOSHVQ0hSf9gGAHqHGaU/uEHvUMxv8yUdJis1iniMKbeOav9EQS7KatbBATLQGmN46uRZopoNPFY6oyKkU94zHqBuWWJ/34w++kgxFQEU/KP9iF/ZbHCidKWXlzuxqmOpDvRb8xIL7MQb/EjVma3xJjeMxB+0QWSG5eNhEAgkPD1b850YRrBfSkAN0934ExwE8uyTCSSOESTDrqgjM6TfEhqyI9jmFiC0hlE8afeC84oNnJH3cjEoBdgsltkxaz0xCM3dGGYWJKWjeEQDHoEjwV9b+Z7k56enoSvT3QbeOzckmEH7nPLjNy7MHF+ejDb6SBE4ghBGX2ZI+lrh/wsx8owRLc1p+bZZ/zszGKunzSQMRjsoagDxjlE/ri0AksKY4ljaLJCdGcbptnZSb4fj2GcB7E98znncDiMrzdxUPer0528elk5NXbx775LURjo+TZeUYltkNl5W2trhr3l8+8glSpaQz60DVPL0BVbCW86hPWCyal5B4g6gZUXlbF4XJD/2OLjSOCvp+tWUeC2mU6+f6onrbEfQOSjo2hhGcuZmd0cnwjTjAqM7+7Piu3GxkbcHk/CcezltTYWj7OysTXM9q4Y4bjGOIfIRdUWKu2D/6RerxdJSn35/GAYGgeGDMbp5UlfO6QABZ0O60VTkdbupui/LklrUC8IAl+a6uCGKXb2+mR298aQFahx6JlXZsKcRq93PNLa3eiKrZjmZn/ltmlOFfqV2xCCMpo9s5uRJEmiqamJ2trEN5JeJ7Co2sqi6pEFlSPhMIcPHcqki59jaOhDX+NG70k+wD3sr+64ahbxFj/hdzLjvCAITC8ycvVEO1+cYufMSkvGxKeGYgRX78S+rA5hsGMMMoj5jFoEwLQ7O2m/luZm2tra0rYTi8XYtWsX8XjygeKRYN7jw3J6agtWhv2VzGdPwDC5lL5H30upgVwSWFWP6g/nbPGsYWIJukon5vrEeddMcOjgQZoaG1OO3QWDQXbU1xMOpxdOGwx9RwixRcJ6/qSUrh9WgIIg4L7jbMKbDhL+c2NKjeQCNRTD/9AmbJdPxzgpN7WXBUHAvngalo+6IIslQpqbm9lRX09fX9+Ir4nH4zQ2NrKjvj4rcb9jWD7wgqjDkuIcYUTPKftVszDOGEPPPevQ5Nxt+EkG/4ObULokPP92YU7btV89G50/irk+8+GN4wkGg3yycyc76utpbW1FkqS/6xVlWaa3p4eGhgY+2rKFlubmrO6KQ9OwbWrHetGUlLfqjih0Leh1lPxsKW2Ln8D/0DujbndcZHsL/kc2415xds56v2OY5o5FnFKK7Q/NOal6HwgEPg9UC4KAwWBAEARUVUWWMx8UHwrjHh9icxDn/fNStjHikbr51Brcd5yN74GNhN4+kHKDmUbpkei8+QWM08rx3H1eztsXBAH3NxZiru9GPJI4g5EtNE0jFosRjUZzLj4Ax8tN6Md7sFyQ2vgPklwN47nnAsxn1eL96u+I7mpPudFMoUoxOv75OdT+COVPX59SLjITOK6dg67cjvPF1HaGnYgYGvyYt3fj+ddzEdJY4JpSgcp4Z5D2K3+N0tpH2TPXYz1nYsoOpEK8vR/vjSuJ7fVSvvKGnLefCC2u0HzuLwhHw3Tev2Dw0yz/AbBsaqPof3Yx5vkvYb1oSlq2UvqWxDI7la9/DeOsSjquehbfzzbmrBpBaNNBWs//BfHWPipeXT4qxAcgiHrKfv5PGBoDOF5uyrc7WUPni+J+ej/WS6elLT5IY0Gq3m2h4qWbcN1+Jr5736Jt8RMDu+iyhNIVpOuOl+m46hkMk0qpeus2zDnIdiSDef44nLcuxPHCIQwN6dXNG5WoGp5HdqHX6Sl5YGlGTGakSn74z4103/kq8oFubEtm4L7zXEwnJ19KIhFKj0Tf4x/Q9/ifQYCiexYN1IbO9MaaDKFF47Rc8isiHX103jcf1Z3jEzCziGPVQZwvHaZ85Q3YLk6/PjRk8JgGTVYI/HYrvofeQWnvx3z6eOzXzsZ28VT0pcltbFIjMpH3Ggmu+QTp1V1omobzxlNxf/tcxLL0NknlAvlILy0XPEZ0jJmu/5wLphPvoJ2/xbK5naKHPsX97XMo+l7mYq0ZPylJi8YJvvIpgd9s/XxzuHFmBaa5YzFNH4M4vgh9qR2dzQjCwN8rPSHiLX5i+zuJ7mgl+tFRtEgcsdqN4/pTcNw0/4QQ3vGEP2ii/QtPE6kroufuWZCFzUu5wrS9i+Kf7sC+ZAZlT1yT0adPVs+Ki7f3E/rTfsLvNRLd0Ur88NDZAn2pDWNdJebTxmE9fzLGuopRdQxDskgb9uH98krCc0rovasOjCdeT2ja2kXx/TuxnDWBipU3ZLwybk5Py1QjMvGWPtQeCTUUG9jIYhLReayIVa5RVXk1U0jr9+JdvoroJBc9352N5jhxakhb32rF/cs9WM+dSPlvvpjyqVdDUTiuNQeENx+m48aVxO16ur87m3jNKB9OxFWcvz2AY+0R7NfMpvThZWlVxxiKggBzROxAFx03PIfc7Me/fAqhRVWj8hgvfWeYov/+FON+P0X/fhGuFamV3h0pBQHmEDUQpevu15BW7yQyuxj/16dltbRvUigqtg0tuFYeQO+yUP74NVjOnJD1ZgsCzAPSuj103fUqij9McOm4gfNFrPk79sL0SQ+uZxowNAWwXz+H4h9dmrOjcQsCzBNqIILvgY30PfkBqlkkeFk10iXVqE5jbhzQNEw7e3CsacK0qxdDXQWlP7kM82m5PV62IMA8Ix/pxf/wuwRWbUcDQmeMIXR+JbFpnqxUXtX1RrFubsf2VhtiSxBxSilFd56H7YqT85JdKghwlBDvCND/7Ef0P7cVtT2A6jYRnldCdHYx0eme1FN6soqhKYBpZw+W7d0Y9vkR9AKWC6fguvk0LOeclNdYa0GAowxNVYl8cATp9d1IG/aiNA/sA1FKLcRqbMTH2lBKLaguI6rNgGbUDez2VzR04Ti6gIy+O4LeG8bYLCEeCSDIKphELGfUYrt8OrZLp6MvyXxp4VQoCHCUIzf1Evn4KNH6VmJ7Oogd7Eb1Bv5S0zgBgsOIWO3BOK0c08mfpUFPGZuVQHK6FAR4AqLFFVR/BMUXGijEqWgIBh06uwmdxzqQZz9BKAiwQF45cZdoFPiHoCDAAnmlIMACeaUgwAJ5pSDAAnnl/wDDsu21eR0JaQAAAABJRU5ErkJggg==)
The density of dots in region represents the probability density of finding electrons in the region. On the basis of above diagram which of the following statements is incorrect?
Physics-General
Chemistry-
In the equilibrium NH4HS(s) NH3(g) + H2S(g) If the equilibrium pressure is 2 atm at 800 C. Kp for the reaction is
In the equilibrium NH4HS(s) NH3(g) + H2S(g) If the equilibrium pressure is 2 atm at 800 C. Kp for the reaction is
Chemistry-General
Chemistry-
The equilibrium constant of a reaction at 298 K is 5 × 10–3 and at 1000 K is 2 x -5 10. What is the sign of ΔH for the reaction?
The equilibrium constant of a reaction at 298 K is 5 × 10–3 and at 1000 K is 2 x -5 10. What is the sign of ΔH for the reaction?
Chemistry-General
Chemistry-
In the equilibrium 4H2O(g)+ 3Fe(s) Fe3O4(s) + 4H2(g) the yield of H2 can be increased by
In the equilibrium 4H2O(g)+ 3Fe(s) Fe3O4(s) + 4H2(g) the yield of H2 can be increased by
Chemistry-General