General
General
Easy
Question
What is the antonym of ‘Imagery’
- Imagination
- Symbolism
- Actuality
- Image
The correct answer is: Actuality
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Her effervescent personality appeals to everyone
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Her effervescent personality appeals to everyone
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What is the synonym of the underlined word
Alice is emulating the rabbit.
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Alice is emulating the rabbit.
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The beautiful horse galloped away
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The beautiful horse galloped away
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What is the past tense of dig?
What is the past tense of dig?
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Write and solve an absolute value equation for the minimum and maximum times for an object moving at the given speed to travel the given distance.
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)
Write and solve an absolute value equation for the minimum and maximum times for an object moving at the given speed to travel the given distance.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXoAAACBCAYAAADOgnH+AAAgAElEQVR4nO29eYxd2X3f+fmdc99e+8JiFVlFFnc22au6JbVaslpeZEmWFcNxbMej2TxIMB4MJoPJYiSBgzEwmCUBgsxkgEGQgYEMJvEEUSw5sWXL2lvdrZZavar3brLJ5lZciqz9Lfee85s/zr3vPZLdslok1azq8xHYqrfdd+99733P7/7O7/c9oqpK5KaQblzh7JkFljc62Oog0zvnGGsk7/Vu/USk61c4czYcS1IbYsfOnYzUS+/1bl2H27jCwpUWjZExhhsV5L3eochNwrN84SznLl6mnQkDY9uZ2zFJybzX+7U5kSj0kUgksrWJ42MkEolscaLQRyKRyBYnCn0kEolscaLQRyKRyBYnCn0kEolscaLQRyKRyBYnCn0kEolscaLQRyKRyBYnCn0kEolscaLQRyKRyBYnCn0kEolscaLQRyKRyBYnCn0kEolscaLQRyKRyBYnCv2PjdJutelk7r3ekUgkEnlXbK5VMVRBbtXSEgo/YtmK09/7t/zBoyt8+nN/hfnaChfbdWZ3TjNQiWNlJBK5vdlcQi/CxVcf58tff4JTl5sYA+0MDnzoU3zqo/cy3rgR0RWWTz7JF7/yMns+/HEevGsXvfWUHI988Y/47rmDfOavOh794j/nK8v38Du//Z9w10zlxo8rEolEbiGbLhx945Ev8f/84Rd48tWTXLx4gXPnFriy2ia7CetktS6f4PHvfJc3zlzmqgTNpe/yzVdWOHz/gxzeNciZN57nxTdOs9qKaZxIJHL7s7kiemD18jKNuXv4/N/8HT5+cJJWK6U2NMZo/cbHrNH9n+Dv/d59DE5up9x3/yvf+gan03F+664DNMRgqFCvNWgM1G/4PSORSORWs+mEHrFUG8NMbJ9h27bxH/nU17/zx3z3xAb1SsqbLz7HiZU6D/+VX+OeiSaPf+MvePKVi+y6/1P85q/+LLMjNdKVt3jskZc48OGPMzHayLeyyNe+8zT1PT/DkX1zwAZiS/j1c3zzC/+SPzv7Mmc7Y3zyV3+dn3vgAHV7y89AJBKJvCs2ndAnpYw3vvsf+Z//4QJf3LmNnQc/wGd/+dMcnhm8bip14flv8H/88z+lfughfuaeHVx57RH+6T94jO07d7B77xzl5hn+7f/1j0kbI/x3v/EQrbNP8Qf/4t/z2fo8Hzg6iwU6r3+P7768wZHfuov5HWVgnXI54fgTf85XXYsP7R9k4Ykv8b+eWGHw9/82Dx+eeg/OSiQSibwzmy5Hv/9jv8J/+Z/9dT5+zyHGkyW+/Af/hP/xH//fPHtm+brnqsvw5TE+/Klf47/93d/nf/pvPguXXmd16DC//jf+Hv/b//J3uH9qg+898UPOLYOxFptYRIQi5f/Uo1/nfH2eD9yxn9H8Ppd2qEzs41O/9p/zd/7B7/P3f+eXSV99mmdefYvOT+1MRCKRyI/Hpovod973i/zXd38SEcial7mz8d/z9//oS3zzEw9zx4576a+ByTqOsV1Heegj97G9VoL5OWbm97D/oY9xZM8wJebZtWOKM+vrtFtgxGAMiEh+dXCOr3/7ZbYf+gwH98zkW1XS1LHj6IM89MDdNMpl9h48ys7aI6w312nBVfn9SCQSea/ZdBG9GEuplJAkCdXBbfzMg/cwVNrg8tLG21TeCAbwWQaA94qIRdTjPICiKphc2PtfboCN57/BUwuWI3ffxexEqbtNJJTzp3nzlHcaBodbVeIfiUQiN8Dmiug7Sxx78ywdU2dsdBBdO82/+sO/IB3cx50HZqhfI7SqHucyvOYSrp7MZWReCXcpzjuc+FzkFec8qkICfONrj9Ia2sO9d+yn0dsq6h3OOXqbLW7fhBrPSCQSuclsLqFnlae++gW+8v3XSMXQWVvk4sYof/2/+ht84u656yZjRQQxBslD7RB1C0aKBtvwtxHTbYo1YrDlMvAm33rqONuP/Kcc2D3dv1UQgzG9CL7/fWJQH4lEbjc2l9CXxrn3oZ8lGZ9naaONJjVmD97NA/ccZrR6fV3jHZ/+L/jd+xwHd00AIDsf5G/93TGG5g/REIBRPvfbf5sHZZqdQ1BPPsbv/qNdzN9/kNPf/n95/nyDT//mEXYO92+1wc9//u9ywE2zdyJk4xu7Psjf+kcjjB8+RPWWn4RIJBJ5d4hu1XzDtb441/nkKMo7ReAp//offp5/9dYBfu/3/gc+dmD0bZ9VbOdHeeREIpHIe83WFfobosnTX/8Klxp7uf+eo4xVo5BHIpHNSxT6SCQS2eJsuvLKSCQSibw7otBHIpHIFicKfSQSiWxxotBHIpHIFicKfSQSiWxxotBHIpHIFicKfSQSiWxxotBHIpHIFicKfSQSiWxxotBHIpHIFicKfSQSiWxxotBHIpHIFicKfSQSiWxxotBHIpHIFicKfSQSiWxxotBHIpHIFicKfSQSiWxxotBHIpHIFicKfSQSiWxxotBHIpHIFid5r3cgEom8Pdr3t1x1i6seufYhze+Qvv8WT1IB0bA1ld6jAKLFhgTtf5mEPyS/Ef7r84cNouEdvYTXGhVENLxYpbcP/W921cFp303JHwzvIpofn9G+lwmi/RuR8N5avIUHUQQBNdedpv7jBJf/bcJtUXp7Y/L3ueY09h/HJiEKfSRyG1JIHRTS2n9PoTZy3V2qhYArigc1uU57VCQ8qIoT8CJYBPCgiglKjRrF50pvikEBxUiGYPBqEMkQBMWEbePJEMCSqGL6BgY03ArjgF59KPm2ewNL2B/FIWJALZKruBoNsuyL/e6JfyHXVhUlDftLglEpRjdU8j1SDQIugogLJ82X8UZR8YBH8mRHMYipSL7r4T3NJlN7UVX9y58WiUR+2vQiUFApYlnNY+niGQp4VEM4G6Lpct9WMrx6jAbRDKLawYtFJMkFs29zkr/GASqIBDFXFG88xoco29kQNVs1GNWglRoGDxElUQO2iK8VVcXk8qiS7+9VUXt+eVFE1PnxiArig+h6q3gxWHqxuENR9RgUq4qoQ0XwYlFJSLg6APeAywVbACsZRkE1IRPB40m8gggqBuvDrnkTYn6nDkGxYouha1MQhT4SuW3JJT2PPjUXFu1/XIt4uxcVd9opq62Uda8klYSReoU6CeIV1IN4RCxeDa1Oh453uUiHbVdKhoYpkQgoHlEDasisYBSMD8KnxmPU5YJn8F5ABKNKc6PNsZUmTSvMDdeYrJaweUQdYmbtia2GwUxQEAeSABZcEHEVn8fXnnanSbbewjtBKwOUGzWsVSz5cwTA4Lyjk7bQjPyKIA0DU6mClGtgDILH5mfSARkGVCj53uAgUqSlFIvg0044xqSEyOYR+pi6iURuSxTF5RovhP8FIcpT4XlKBFAwAplzvH76At988RTPn19k1XUYGRnmo4f38JE900xVLSUEQwkR5fLaKl9+9iSvnr9MRzM6KBVjuf/ATj5+YBeTlRKKx6tiVEkk7AuGrkCGHEgYkMSG6wPxyvkL5/n/HnmBi5T5/EePMrFnihAeK4Lppka6VyV5ygQV1Lvwt7ch0yQebxyd0ye59NijXD7+Gh3nqQ3MMH7HfYzeeTfJ+Agk0k3P+NULrD77TVaPncY1LRnKqhhm7rib6fvuJxkephgZNRdsg2AEjA27pICTkIKyeTKMLMWIQWwCUegjkciNkGfYi+RGSHsUE5N0HwgU840u48y5Rb5zbIU3m0IrbXL2jUVeWlhDBD65b4axUpJvI2W1ucafv3SWJ04uMjFeZ6BWYbjk2dP0dLSYA7U4FG+UpK9ILwU8hhJlDB7FkBEERQxUqiUmxifwWqNUqeepp5CSEVVs/wGIQdSDCFnaZuGHL7FxfpHxQwcZ3jWHMQmCp3n+HM0nn6GytoDoBtmZRzj1wgu0/N9kx0MPUColIS0jIOuXcD/4Oq0nX6bU2EllZIyNUh3ZsQ8JuRvUG0QUEUj6cv5h4JH8zDusOhCLx6LWhRzVJiMKfSRyW2LCRGiuOSK9HHaIoAsh6kWVxnj2zAzw2w8foFyvsbB4gX/6yDFeOL/KDy8t8eCebYyJBZdPTnpPM4XhxiCffeAAD8yPM24t040KY0mCd4LxQpJ4NtI2L5++wvEra7SM0mwpHQ+jY3VGkoTFy00WXcaeiRp3T48htRrT02NUfcJQNWTVHQZEQ32LOnrTzAY1ipEU75Zo//B52s+dIq0P4uZmERIMhtL2WcY+95s0hupIa5Er/+b/5NVjL7N85jjbs7uwkpDhgYyKa2LX2qSVGQYf+hUmPnCU7Q1LMjqCGayghMlpMUq6conV11+mefkKRizabOKThPLkBD5L6Vy6CMZS3XeQ4ZlxkmqDXjnO5iAKfSRyGyJ57l26JYrai+CvKUEsbktimNuxjfm5CoLhVdNkuFyjXFFsuRxGjO6kp6Bi8WK4vNHhmZPnSaXDvTPj7BipkdiQz/cGrKSkaYvvvfAKf/jMMS7YMhNiaG5kpAODjFRrZK0WF9dW2TE9yG89fC8HS5ZHnz3GWVdi92iN+Yk6FunmtUPqJ6/FMcUxeIQOtU5KuaVUfIJPTJ7XF2rTu6hN78cacIvHSQYGKdvLJFaQ/GLDqmDEIprnX5qXaL7xDGumSXLwCGZ8FqQSriCMAwy6tMDKt/6IM8++hJQHMdpB0xaVxgid6gi6dBmaKyR3/wz7fukXqRzcu+mUc5PtbiTyfiEUDapAyxmOn7vEsYVF1p3gbBlvTD6pGaY1LZ69k4McnR5jxBouLK3xlR++xfHzVzg0P8MHpscZTgxOHGotCZaySdgz1aDpHZcvXOIPj5/gywMD/MaDR/lr984yVyt1Sy7FllnNPG8tN6nvneFn90/xw5dP8tWTqxycrfPgXfO8/vpJXri4zJMX1hkdKHP6YpM3MCymQoqQAAYHAhlgRDE+ZePMWVaPv0KytgjtZTrHn0eXV2g+O0KndRqTZLB9HwPzR6gNga4vsPCtP2Pl9bMMTu1lfM9eTK2al1R6DBZXGoW5wwy0lGzpdS798eMsNebY/unfYMfPf4LStkEMHo/BqKe8tggrVxi+8xD1bVVWn/kBnVMnqD/4ScbnZ1n+3iNcfPU12keOwq45qL6HX42fgCj0kchtSR59G0MLeHlhia88e4xzbUhLDZwkoWZFFe89FeP5hTu2Mzc5Qtpe4c+fe4MvPX+SgXqNz921kw9vH2bQ+vwawKIYRhsDfP6D+1D1rKys8u9+cIwvv3Kerx1f4gP7ZpitlfPUUBkogR2gUa7z4QO7+GsfmqPSXOUHSykf3D/Lr39oP9+RDm89u8F6W0gbSqliKWsZK5YECHvs8CiZCAkeo23WF05w/vFvUz5/iqrboLNwDr/Swj3bxJ4YIbMOvftTVMZ3Uym3WHr0a5z70z/HyShzH/8UY0cOYMoh64/kFT0j26l/4jcpf7SFXz7Lytf+HRe/8TSrj32V5l0HsNvvQCjhEVRKUK7ix2YYvP9jjOxq4BYXEb3MyEceZnzHMGtLp/EnW9BeB5++h9+Ln4wo9JHI7YiEWg+AulHunhtntH6IDQdekvCY5t2cXklEmBuvkbZS/uTFN/k3PzjBUmmEX3lgLz97aIqRShnxGe22o+U7lEtCqWQ5tH2cetmy0hnllUstHju5xFqasZE6nIYyTJvXulunlNXRSISGeqrqsNbQqNeoV0qUyoIRQQgpIWcc6juUtEOiDkjwJKgq1oOV0EhVmz3E9p+vUtq4gtm4wpVHn6B14gK1D36ExtHDaGJgbI6yrHL58b9g4Y//GHO5xejP/TrDDz2MHRlBUwedJpAhSRWTlGnM7EIrJSTdQXb2BapPvoasriOtFlLU/APGGRSLMxVc0gBTx1CjlAxia0P4gQHSWgW1HcT4vEJocxGFPhK5DfGAE0HUUzGO/VMD7J8aJpTY5AJ/DVkn5T98/yX+9bdf5/uXWhzcP4Gz8PTJc6xPj7OvUuKZF07wtTMtPnZohsNjCU+cu0KnVKbTSvn6GxdZzjIODwiTVYsRi9NiBsCDy+i4lDV1pJmgbYNLhZb3tHC0fajJd2rACy5zZNpCtI3BE6rZ8wlZyfKeqITathnq22YweNzaWVbfXMFcHqB+5H6GHn4wVLz4dVae+BqXvvRFVl98gZEdB2mUOqwce5lyuk6lmnLl2afRpQ5j932Y8mCdzuvP0dYUzVpsPPk87Q2o75kjGRzASKgUAhBSSB10MjRzeKe4zOHTDibLMF5RJ0gnA+82pUNYFPpI5HakV54e5mJNUWET/nVdBPJGIxFhrd1h4eIi2lxnR9VQWVvguacXOG6V1oN3sm1+itfOnOKrL64wM15nulzl8Zde59jlNUiViy3hyOw2PnNomvnBKgaTV/J7BEejapgaLDFeMZS0xGhSYVdVmEgyajhGS8LOmjCVOIZMwvaqpY1QTUywG9DieEK5pnH0NWApjtC4lQ00yMZG0XIJzTpIqULWWWPp4kVWV0uk4zu4XE9YeuVpmqfOMf3Ah5ncPcjCsZdJFzpU9hxGTMrF557i4pm36DhHcuUS1YNHGXv4Ycrbp3pz26K4colseAIdM5iBOlqv0R4bJW0KplzGmDI6OIKOCtoYAltmsxnexM7YSOR2REEzgg2AKHnTafCXKbo187pvUTAipGnGS6fO8tzCFZadx3qlnKYkAvv27OTw1CDHT53hqQspd81NsWsw4ak3z3PyyhrOCJVqnb3bJrh7ZoyJepJ75IB1Sid1vHR2gVcuXmJqdgf3D49x6tR5nl9aZteOSfZuH+Xs+QVePX+ZybEp5qsVXj13gStiuHfXFHtHByghONGuF4+43P5A8vtNhnTWWH7jFJ3FFoPzO6lNT2KNwaXrLB9/g7XXj9HJNsis4rMSPhlkbNcuhicaLJ4+RdqEyX0HqZYNSy8/zfLCAqkKSbXE8M6DjM4fpjTcCAOnB59AtnqJ1VefZ2Wpw9i+Q1RHLEvHj5Mtp4zuu4vKIJx/8zmaS8K2nXMMzm6H6gCbKbSPQh+J3K74vHxSCrMAcuObvJWq2yJrcUDTeS4vL9N2jqFGnUapjNUstOybhJLp4L2n7UoYY7BGcV5IvZJJyJlXjaGsIOLyqk6DOMWrp2OCt4wIVL1FFVJRjBisEVQdqXqMWEoqtDVst2IMJcCoR40PvUhqUJXQXaV5aoiQ/1aneGfAGsSEhloRUHX4NMPh89NiECySCEY8XkGxGElQTUndKuoV0QS1JUrlKhYbBk0U8Z5UBI8jcR3IoL3eQtM1yuUKpdowUqqhtkPqm4hWsGoxVsAWjjubgyj0kchtSTAC69r90jMqlj5r3aZTLqy0ePPSGs8vLLHSXOWju7bx4fmdVMvXZmZ7jVbFretj0qt9eIsMkgI9abtVXr3FdYq9ak/lJ3g7RcnIcrOF5KqXa/eofOh2zc+CBZpnTrL8vSdgdYPyzlmSPTNUt09Sqg3n+yXByG3zaDwQc/SRyG1JYaRFHsuHblJAoJl5FjfanFhq8+KZZV48fYHXzi5yemWdA3OT3Dk3xcV2k1JqSQlGZCUtNhDsiDOjeFGMSp+DpQv2xVhEg++LEuwOINTMmFwme2a9gtXCLjh3nhRyN03T7dx1ecqpBpS9w2TtYBEsgCbBoVLDIObyKxiD5tYIxZWN4EW6FzOSH1OIVUO1T2HDDIoTjxCOUUjCfuFRSbudwUbLKAlOPMZ4SNfJrpxh6bHvg1dKuycY2rePgV0HYHYnyfg0pj4GdnNJZ4zoI5HbkODIXjRDCVaDXfC5yyt8743TPHrsHM9caHF8pcPlVpNm2mJAlHt2THDX9kEGyrklmgZ3SKvBrTEIb4KX4KaTqAM1OLEgLkTvEjzgk3wS1hF8XixZSK1Q9OyGfbIKJpcRL/kA0k02SX5FIBhNmXZt5rTFWPMi1XQFI4pqBXwluEyKQ6W4Ygm2lsEe2dNvg4aAl+D/Y3wx8BQlp71rDqMZoGQmRPVWfb794LnjTTkfHDogBiMed+5N/IsvUjp/HrUdbGMQMzZNe/c+SofuZcdDP8/w3K7oXhmJRG6UIKKivpu0cQJr3rGYec5seN5aanFurUknCxEqlRKYBiuuwVo7JTMpRh1GC9GzQEIqSTezb7WDqiWTEmqCKJIv2GF9FsoQ1aKaBGdI44MuUtgmh2oayV01VXr2w/2lQ8ZDObMMdhzeNamur1JvX8H4FC9llFI4bJMGYwQNTp1qFBUNQq8OIX9/kSD03mK94I0PdfGaR/UIGM09dTzGhCsb6zV3qwxH4KzN5yLSsC0xaKdJx3ZwskHaXsdmbUrOYusjmO2raCe7ddmrW0SM6COR25BgzRXkPlFFfKirbzrHUivlzEqbNy+u8Mxb53juzGVevdhkZd3x4IHdfP6D+zgwWUEkw+fujAaD+CDOHWMwIWER4m0Nbu6ap1IEm6/C5PP5AJs3b/mrVgYsZg4KwUelm04pvGu69UEalhgcSFNGXJuBtEniW6g4VCwhDZSFtAoGfOjKLaJ3QcHn/vtFG4FIMMb3oFZzh8y+hUwgn9BWfJKfBx+WSSxansLgFAZRK4pZW+LCY1/h0re/iVltIdumKM8fYWTvnTT27ECmpylP7qRUG7jl34GbSRT6SOQ2RFVxXkOnqeTKJJqbdxV5b+XC6gYnl1u8urDOsycv4tImnzm6nY/u38FApfYOW79mndTeu+b/f+19bxe6+rd57juFuG+33d4j/dZs70R3qcBrtti/1XcSsuL+IvVTTC4XR9+/D6tn3uDct/4MPXuBiandVPfugdl5kolpSrUSIj4MhJspnCcKfSRye1KszQeoCQ6ORq6qnqd/5dK2Vy6ubHB2+TK1CuwcG2OoVMeGWkK80bySxWNIc3fH4D4jRcF88U/DAh5F0qhI/eT+ZhjVfK1VANO9v4imJc+t97L0PYkpJk4hT43nktttB9N8UjefSC02neaLrhTHE1LxeTOXekTDBHJI9fRNDOedxCYfNCGf5C5SYnlIL87i1bF++QLty+ep1gdpjE0hjSpqLBmSN3gpYmQzldADUehvCm8XXUQiN8x1Xyy95uHr40oFMlxeg2L6ulH7X9WLoa8vpuw9qx/pf1TJyz6hSN707eSP/g0UciPXHl7fq7rpn6vvUnrdtVefDw3pGoqeg2t5p9f1v0Go1vEa8vld32PoDhnFPMRm/JFHob9Brj15m/A7EIlEtjib7AIkEolEIu+WWF55g8QIPhKJ3O7EiD4SibxrvPdsbGzQbrff612J/BjEiD4SibxrjDGcPXeWN15/g6GhIXbv3s3E5ATlUvlHvq5/SnAzdZZudqLQ32K897TbbdI0Rb3Pv9z9lQqRyObDGMPq8gqPPPIIx48fZ3bnLEePHuHAgYPMzc4yPjlBtXr9wqoiQqz/+OkTq25uMWtrazz++OO8+MKLdNptRExM7Ec2JUKIyJUg9K1mkyd/8CTPP/c83nsmJyeZnZ1l//79zO+ZZ3p6hm2Tk4yNjzM0PES1Wu3+M8bEiP6nSBT6W0SwmBUuXbzIP/tn/zv//gtfYH19vfvljl/yyGYkuFKGmnNjDM45Op1OuGLNv/PlcpmBgQFGRkaYmJhgbtcc+/bt48DBgxw9epTZ2VnK5R+d4oncXGLq5hZjjKFWrTI0NIRNLCLyNm0ukZ8G/c1B1zf2a96A9M7t+pGA5v+x1tBqt8iyDJc5nHeUK2UajQbbtm1jemaG6e3bmdkxw/TMDJOTkwwODmKM6Q4KkZ8OMaK/Qa736tDeL0EMrXabV155hdNvnSLL0rzd/C9z9ogEFE8G5EZb+X14E3zFjUe8IBiCebr0TEy6n0Fod1cEJ4beDEn41AyCqENRnNiu+S75khUQfFYkt/t15tpFON5fKMH/PbEJK8vL/Mc/+RMefexRyuUSe+b3cPiOwxw9cifz8/NMTW1jdHSMxkCDSqVCuVzGloNLpfF9Qn9Nu+kmM4bcFEShv0GU0NWtRWu1ap9VlKDaN/FauPDFr/GPjeZCT9/yGOFkO1Q8aC7IAl6D97lIv12XggZLLC9Bnq9u2pfu4haF47lcP3QDwWq3MEZ8vw/VIsIzTz/DF7/0RZZXVjh8+BB3Hr2T2dlZxsfHqdfr10XsnmBAaXILBRHtjs1d3x69TvcjN4Eo9DdK7pzqTG76pJqbukpQHBeEwZvChiry7rjarMVD34BZRN4AjhSDy+Pw0lWC4VF8/ojpM1MsjHavunkVveX29JpQMyrRiRMnWFxcZGJigm3btlGrvYNbpgYb4AxIsvx82iD2qkqWV6IZwLjws4k/lJtLFPobpU/oi1XMLOGfCuA9XhVvDGEpY6JGvAu0OMGa+46rkiYhpDaAVUF8BnhSMahJugtMBOEWvAnRvwVUDR5D8CMEJV9dCTDO4w2ohFWTII/e1SOqeTYuH8Df5x+i9x5VxVp71f2FnBQ5+N5Sgrnnu3dhvdV8dSjN7y9cMo2PQn8riJOxN4oJkWD/YsHFn6KQSYZKWJvS8DZPivwlGLw4vGTdJaPDakS5rS0ekbDwXiIhOS+5ja0DNM/PGxLIxd+Y3JpXw1ZMns+XPJxUgk2vURCveCGsXlQIFO/v1E0h4saY7u1ruSpto7luq+JMmi+wXe6eQ9N9zVWmkZGbSBT6m4C+nT11nlkQmyJ4jE+C+ryfFeInwBNy73jXTdQkUniXh8UvNFeIfGoVcHgJzuthcehgYxuWpwPRUGGTW5uDzwfq4nPsVRCGgUDCYOERfF6b837+4bxTtczb3l9MT+VXukoHEIwmhPxNiOR70VGcjL0VvJ+/rzeFIphRuOrbmS9Wj1u8QNpepzwyR1IZ6k7kRX48FFAPxtvQZGMNNguiH3TFgCRdxXZ+A83aeFMHW0HUYMgIy9QlIWIXcPkCF0ZdnqYJ+XuRfLjwQW7EOfzaZVyaQmUQqdYRa4o3j/Bj9oRIuLrKFk7jvcL4Hmyldr3Pd1T5W0IU+htEAPWK78vdGBSfC6jiU+wAAA0XSURBVMr6K6+zfO40ow8OMLRj6G3XPIi8M6L5Wp/WIqZNtrTA8msnaWdlBmf309g2jpQNknZoXzjG4rGX2LiwRHlwOyN7j1DbsROqHkjxYsJC1wheLAbFeBcW0dBQdSMCImFeQIwlXdtg8btPcPHNk4zf+SG23XMUWy9z/TJ8kXeiGEc1c6w+/RwbzRZjD0/SqNRC9Wvf/LjRfMmTOJDeVKLQ3zBF3XWx4k/xd7425fkLuOMn4O71btQfv8I/PgaPEcVlLdaPP8Xl7/wZa99/iY36Xrb90uepTIxjcWycfI2Vv/gj1l98jlZqWRVD6+CdjP/irzJ8YA5b0lB7j8F20z8CSbfoPs+qOYqkssfSVkd65RKds2dId63hfbHYduTHoaiNgnw+5dQZOitrZB9q5ak4DVfFIn1XxTGsv9lEob9BlDz13p/fha6gl5yjnHYwLvtRm4m8A+FcZrSXznLhq99g4xvfhnPnaG83tFfWQ0qgs8jii49x5cmnGK2PMfLBe1l/9fssPv0Y2fgBqpMzNCZrIZfvW3SWLtO8cqXbT+U7HUytghkYgLU1/OoaMjBIaWY3UrLUdowzks5TH98GJkbz74p80hvC1Vk5SylnHcJ1FXnfSRB5L6ECJy+CjdxEotDfKEJe1aG9dSm1rznTKGq0W60B/RFOKB9MV1eg1cJWG5jGAJitb5LwdqlZ6Jur7pY3hnOR2ITGtn0M3pOR8m1W8/MqCGZ1mdaZY2x4y7Z7Psropz9BY7DJ0n/4CusnT+OWOzA+jLGK6CqLbz7D+a9+nXRpA1+uoa0WtUqF8ugonY0VmktLlKojTP/iZxk8sAd39iTLb7yJ3XaEoe7+On5UZ8RVn99WC1Dz47mqK9x5OssrOJdSGqyTVGt0exyKU6QmDLZX1SR4UBsCJdV8ofGtdLJuD6LQ3zASaqy7ZTam23kThFxDxG/6OjvxsL5CdvECS28dZ2nhLAPj40zddR8y2OD98EW/9givFkbtJVNUQEqUh6aY+IXPYA8dYenCq9iFVngqAp0MbbdJq1X8+AR2eJhkbARTT5B0HUnb+dYERNGNZfTF55GVlNpd91JK12m++BTtgTEq+6dxLJM99zIr27ZRHqlRevMY6Q9forn/46F+HAPd1qxCspQiede7LW9/sJud7mH1LU9uDemlC1x88RlEUobndjK0Yx4zsg2p5I1U1qJW8H0Lf6sN3c0Fpv8NIjeNKPQ3iCigco1vR+9HL9ajvkXzwgItryxfPEN2ZYHa2XMkJ06yeuYMyz5laf88VxZPYwfGUF8OIiIelU74MallU5fsaIjO1YSKFqOhWLG4P0Pw5SqTu/cwPrsbU63hRDAqKAafVLBDDWRqA19J8PkkiBMPNsWbFG8VNQbU4m0FZ8u5TUKYXE0RBIu1NSq+jJ3awcjP/RKVC69wYuE42eQOZh/+BdzqWS6c+1PaSytkGylV7zCZh9RivMFiwCd54XdhmKD41gZXTp/k8qkT+I1VrGhfjtp2yzs37WcIeTWS4koZoBhnUEoIQnr+DM1nv4+9dJ50ZJiVuXmymd348e1UJqcZHRnGrS8hmoUrYPLyWcnLWNn0p+e2JQr9DaN5gUBI+Goe0UlfNOeyDhsXL7J+eZGFYz+Et95g6MRJGmcWoNWhNj5Os5pwfmOV1JQxrhyExDjUtvLO0K1goxVSHaKKVY/xPuRmrdDG4AeGSBJhdHoKQyXvmjR9rwWcR8OwgPFg1CHisOooddokroMxUOp4bMuRqqBJSBeE3K9F83p7Ux/CTO3EZqfJatCenIG5OygtlijXy6TeYzNBbYZaj/EGyQTxBGO1PKDvxqedDqtvnuTM958gW1qkhMeL4vJDkC3QhC5aWHoEsbbO4ihBYqhmG9QXTlF66yTtToe1l19hY8cs7bnd1OYPort2YzaW8OVq91x0OxJ6dlDX/BG5GUShv0FUghNiLwMvV0Xe6gVslfrkNCPbpxjbuQ1dPII9c4bOmydZfv1Nmp0Ogzv3s/MD98DoGOpLef23D+Yf5L+uTU/vGCTvRs1LL3B5RD84sxNbDpf6RqUX7eXNZgpYn5E4F6wOsJjKCMnAFHb9FJ1XXyDdPUr66mvoaotkbBgdqqFGKCl5F5QDOohvY12G8R2MTzHOgCtj1ZKow/tO7mzpwKThdUWPvoT6cU/PdUcqNSb3HaQ+MIS2m4j6UDooApI/c5NrvRbrKZB1bSHUWFCldeoUlzcymmoZmhpnbM8B7OxudGo7Mj5FvTbA6svfxbddMRWLqAkdz6rd1Br5O0RuHlHobxBPrzjP5NFq/8yi8YI1FarjkwzuPciwzuN9inZapFeWKZ88Se30aWoDDSbvvJtkZifelDD6fvzCh2NV1byTsjeAFpGkE2FDhQ3vGBSPqmAGphg78iCtlxdYeO5JLpx5DXPpPMnUDqbuvpPKyFAQ4lyRncISUEUZQ8kosa5lfOqRVHG+xKomOIFUFKcJy06pWgdJEHrtet4UGXkDlSoDu+cZ2L2L/EDCnE1RgrXJRR7o+zq6kBIrysw6KcvDr6OVEaRuGdozy+DUTkqNYbAJ2ApkKWl1mHZrpbcZT2hLzpcYVFw+jm6FK9jbhyj0N8j1v98QdnrJa8C9JwGcUVoAUiYxZUytQaU2zuj0LIPNVbTdQqsDqJS7Zk9Fd+376+seLIM1FxHRJL+a8SgWX23ABz/K8N6Ugd3TwdPG1hg6+gCknnNPP8Xa4hoyd4iJe+5j2113UaokoA7Egliq22YZePgzlAa2YccmUHOQwYd/mWTkAOWxEXxtjupHPwVjM5S270CPPsRYYxfD+3djSgmKkEmRpOuV1SLhCqRIDZFXDBVlnFvig8wHS2/CFZbJv/0+Sajs3svU3C6SRg0pV7GYkHUMhfIYNZQyS8nb3m9G6M5zhFSd75r/bYXTdbsQhf4GCXG8R/pTKwYQj6eNo4PTDKUTJpu6BToKRjFiSeqjUM9flk8yqoDDY8hADLrJPyrJB79iwY9eokt7P+hunla67ZIuT3tYUsSDrQ0y/sm/yqi3JLVJrAke5zo4xuCHPkL9jiNkTcFXapQGB0gqZYJBruLFIKbC8Oxhar86DyahVK+jI4Ps374Xkirlag1xQ8x9bhItVUkqDXR8guEPptj6MKZs8dqrODH5MfSOJkzD+/76GwUrvauSzYyoD1YGeQGCYBAFMQml4eHuZxkEPv++F5+3pDh1ZD7DkYZvgnF0+xKEcFUcJf6ms7nV4zZAfFG256+ZjA0ds81ag42BQYYslMlQb3NP9VB1YjE9sy3oCxGLYCej16CzeX8AWhycQu4q382l9KK7wnis/zhDearTvD3elrCjc5QJFTm4DPGCF4OpDJNUhqmG2Y0w0UuK0dzeTDUsPlIdpFodBMBritUGpcYQDoeqx/gylfpAEGkPVMawAh6Hx2PUYFR6Xfp9uysaXC+vjljzo+wrK9y0GI+oxxRewtq7VDHF9AfhIZ9XHZniikxSVgcbrKtnNDEUXchSBEoecqP62DF1k4lCfzPwCrYTauZJgCTEelqidvg+xmf2UhnfnueJFVNY4arkE43a/cEo0ivFJ7Th9yLgzS0U0k1hdKvkKeZki4hO+8VQFIPHazgPxWSdR/AeEg32CMFOOEwUenEYyZCiHBWh+JobIJPQ6hTmQPLSSwziPd44jIZ0Q+Z9rjeC94IaB9LGaBlRc82Qq93/kz4916se1808TncJ1cThexscQSX/zMLRau7VH3z8NbeABlWPE0P9/o9Q7jgqA+N052RQUJ+nuWLS5lYQFx65UZR8fbSNfFm0CqFmuijDczhRvDUYDNaH1aYKbQsdtSH+1L7pRyHoVJYvcBfWNn3PjvKmoH2pG6ArAm/3HM1jcpPfqWrDAiCAF0MmgubDYBLaKUMjjgTxB0G9za2Gi6slDeWOgOQDBL7Ip9Ndg1ZVcHl1jc0XPIEMTAfxZSC5xgWhNyXf/WC7N4pkztZo7Hd54C2ESD1YDLt8ACZfOtNQdIvbMDKg4nGS5YVL+TfaGtQqHgfq8s86CRn6zX+qbiui0N8MVEGCl412I/C+X4T0Fpg2XJ2Z6E1D0Zf2yTdLbzJ208c4+YH0f9ne6Zj624y6dS3aP+0dJj2LZf66UWMeUvdqYa55wzyq7vXdCj1Teq6aWe9dWRQDrKf7jmquEaIf9RPqn5XY5J+iFgNxoHdE/Sk46T+73cnoMP71ddLmDhIhaxnSN+EXECP6W0EU+kgkEtnixAukSCQS2eJEoY9EIpEtThT6SCQS2eJEoY9EIpEtThT6SCQS2eJEoY9EIpEtThT6SCQS2eJEoY9EIpEtThT6SCQS2eJEoY9EIpEtThT6SCQS2eJEoY9EIpEtThT6SCQS2eJEoY9EIpEtThT6SCQS2eJEoY9EIpEtThT6SCQS2eJEoY9EIpEtThT6SCQS2eJEoY9EIpEtThT6SCQS2eJEoY9EIpEtzv8PHUzOJk4950IAAAAASUVORK5CYII=)
Maths-General
General
Name the rhyme scheme of the poem
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)
Name the rhyme scheme of the poem
![](data:image/png;base64,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)
GeneralGeneral
General
What is the synonym of run down ?
What is the synonym of run down ?
GeneralGeneral
General
What does the root word ‘Phonic’ mean?
What does the root word ‘Phonic’ mean?
GeneralGeneral
General
Replace the underlined noun with personal pronoun
Rachel wants to party though Rachel is tired.
Replace the underlined noun with personal pronoun
Rachel wants to party though Rachel is tired.
GeneralGeneral