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General Physics

A rectangular brick is thrown in a projectile motion in two configurations: along the breadth and along the length as shown in the figures.

In which of the configurations will the brick travel a longer range? Assume exactly similar initial conditions for both the configurations.
(Hint: Consider a real life situation)
config.1
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i25poV9fgB48Mb9tg96PL/prfxf3R6rY4F1fNqYHDYkVa8IDFkdCwDMWE+rp7Ttve92KR8x6M5SSr+kmpJmlm0atDoUAJjR/H5Ziz4TPvdm17rf9JR/sD3H6oAw6SoCRtG6AaujAIBZwD/uDRqPaZFdO7s+7Fv+b7uLrA4Ik8Dvp+MeAFhiRXBY1sx2tftGT9nNvpJ/CuZaHREeJlnVvaGo1VEAwCxVuLHfZrPdClR82FN0o9vz77tKrY4ID4GvLSKrpqwade2MuABgNUXZpB79bfejN7pKPtIWWB0NHhxfW0QOG7JmVLUw3AKA9apazsma+Vhw5L3dNTf3FP92x1KrI8IDofTLWlQO65WtdN8DgKlCCpmKqktatF9tvdlTeqOn+F/DBVYHhc+svH2w2N9vdRQAgD9Q13xGVnUlpD/eOPDhjmX/0V367ztKrA4KAICZqLxxUNb05VtO2Wy2/9ae+XFfyf/pKf1wB9WYp5VV2phEWjIATCu3bLb/0Vl8o7fs452LrY4F98D9xA5ZM+WwKQejNv+41eEAAO5VbTBi8/t/27n4ox7Pxz0l/9JEGvPU5tUiskZjeQCYZtJW98uqLqt6RZdhs9n+bXfRzR7PTaoxT1W3pJAhhc269hGrIwEA3DdvMCpphqIaE6dL/lktvNFdeqPH8z93LLQ6NPyJ9HUD1W2jVkcBAPiUMv39q8JjcodR2Xp24pX/t/fRG3s8/76j5Ja1kQEAMMOUNw77wvqK4Mk7r/y2c/FH3Z4bPaUftjLZtVRNYNirsWsLADPchz0lN3rLPti19Jbymf6c5etaqjb3V6zd/oDimjV8oVElbMohw2b7bP8CAIAp7zcd8250l37cU/azxvRP/YeUr22pbTxWs/V45ZYDthoayt0L/7gvqMuaIWu61aEAACbPR7uW3egt/WDXsk+xs1u2unHFU/Vbiquf2rTf2zRQtfVY+Yb+AqX+wUc5k3hDhqyZUlCvCLCkDACzy2865n3cW3qzt/SDQM69/67Cui2Prt32ZJlPi4k5l5S+u1R6sv5QbfNgzZYj5et7div60015547CPqlIAMIt9tLv0w+7SD3csHr+3teFdivjRXrml8wT23zW4fE8WXRfFcUvqmp7Y9UX+4ZutAdcPB8uf6HnLIAABMTx9sr/i4u+Rmd+k7gb/ylTlKoGJN4EmPNxAbu8Nuj9rtl0TxdVF8yW4/kTn3y892rGw+Ud04ULXpwKQEDgDANHRzV8nHvSU3upf1/9kkWv8ja7fVPL5h65zEkN2+RxRHY2K+ERd31W6/JIqvieKL9piuEu/zzwSVxuO1DUdWbDmY6W+fzFsAAGB6eK8++WZ32c2ekv/+STu7ZU9vffQLLatLarfFxOwUxcOiOOpw/Cgn583k5DdiYq7a7RdF8VVR1OPmaJWfX7thT11gsKbhaLG/Z/JvBACAaeCDruKbPWUfdhW9ufoPXi9f21T9ufUNiUma3b5XFI+LYiQm5pdLlvx8wYK/c7u/k5j4RkzMZbv9dVF8VRSHE1NbfF9as76vrvF4dcOR5RtIqgIA4E/8s5r2H92em71ld3Z2PY/XVzzV9OX8Ra2xsV12+xFRPC2Kut3+ptv9flnZO0VFPyso+H5m5rcSEr5qt18WxddF8WW7fTAzv/6JBrnxRE3z8arNB2w2Tu4CAPCHbtlsH3eXfNRTerNr2ZNPPvnIMy2y95nG+ATNbt8niidEcUQUX4yJuZqQ8F5x8fsez7XS0reXLPlxfv5bqal/Exd3NSbm4sS4K4p9RVWbVjfLzYO1W49V17O5CwDAn7j2hO3jHs9PwrXeNVuenVfUEhPTLYpHRPGMKBqi+Fps7JX4+G/Nm3etuPhaaen7Hs91j+eXhYV/n5Pz3aSkN2Jjr9rtF0TxNVEci4ntKvGue76npvlUdePRshe6rb4zAACmmopAywv+ged8gdjYTru9XxQHRXFUFF+02y85nQfj4l6Pj/9OVtYvFi++Vlx8vbT0fY/nveLiXyxY8Hdu95tJSV+Ljb0iihdE8VVRPJk5N1S99sn6w3WNA1UNdivas32v1vQEAMGUsfzqwYm3TC+657XdPcO3212JiXomLu+h0XnY6LzudV+Li3srOfnfZsmslJdc9nutlZe8WF/9DQcH30tImNncvieIFUXxFFM+kuuuf3OptOV3deKJq035bxV87BQwAwIy3SHr+0bWBVVVPNjud20XxgCieFMWIKL4cE3PJ6Ry5Pdzeub6elPSDvLy3i4qulZRMLDK/XVT0k7lz30pL++acOeO3x10jbs6xvMLn14VW1h+pbhqo2nJk6RdZZwYAzGJlTwdWPNWwOTUjaLf3ieJxUTwniqbd/rrDcTk+fuxPRtyJ642kpJ8tWvTrO/Ndj+dXixf/fW7u99LSvu5wXLXbL9rtr4riebv98Nwlazfs9bacqWk4Wv3CHqtvFwAAKxQ/uenRtds+X+YLxMZut9sPieIpUYzY7S/HxFx0Os/+meH2d4vM8fHfzcz82YIFE+Pu+x7PeyUl/7ho0Q+zs99MTv6aw3HZbr8oiq+I4mhiSrB23erNB2obT9TUHy7fuNfm5xARAGA2qVgXqP3c+i1JqUG7fY8oDojisCiO2e0XHI6xuLhLf3HEvXN92+1+e8mS95Ytu15a+n5Z2a+Li3++YMH3MzO/nZj41ZiYS3b7RFJV1Dln28oXHm88Vts0UNVwuHC1avXdAwAwKUpWbalYE3iytK4lJmanKB6aKHkhii/HxFyOixt1Ou9xxL3sdL7hcn0/L++dpUvfKy6+Xlp63eN5p6joZ/Pm/W1GxrcTEr4aEzNRMePFmNjDc4vqH69f2XSiuulEVf2B0meoEAkAmOkeeSpQu+or2xwO7fYE95zdbjocL82ZY8TH6w7H67GxFx2Oexx0LzudX3O5frJgwbtLl95JZn57yZIf5eS8lZo6sbk70Q7hJVHct+iRtRv2SC2naxqOPrqpP7+GRWYAwAxV8lRT5TPbvriwpDUmZqfdvj02dkdCwt709GM5OWdyc4czM0eTkyPx8Xps7Mv3M+hejov7ZkrKTwsL37t9cvfaxOau2/1mcvI3nM477RCi8YldJd41G/fVbTtZ03istoH2fwCAmSffX/mcuurprTsXFfVmZ4dzcrampKxPTGxMTg6npe1zuwfz8oZycoYzMkZdrojDMeZwXHQ47n2R+XJ8/Hfd7l8uXvzr4uLrHs/7Hs+vi4t/sXDhD7KyvpOQ8EZs7JXbm7vnktK3Pr7581sOegMnq+sPVazvqeDwLgBgxihQ6r/cfb5l/yt9wYPHdiv9zZOmyvoKC9qys+uTkDYmJzcnJ29PTD2Znn8zNHXa7R1JTI4mJusMxdl+TXadzPCHhv7jd7yxdeufk7rtLl/503rzvZ2Z+JyFh3G6/crss82Dm3Bbvc0rgVHXjQFX9kYq1DLoAgBlkTd9r9YfHO/eO7a/vOC597kjR0q78/LbMzE1JSZtcrtaUlF0ZGUdyc0/n5p7LyhpNSYnMmTPqcLx0n5u74wkJP5o37507m7sez68WL/5Jfv7fpqd/Iy5uPCbmkt3+uii+KNqP5C/Z+HRAaT5R1XSsatPBonW7rH5CAAA8II9pYxv2X2o+dHFHb2T/lvBAlXf/woU78vIC6enrXa4tiYntqandWVnHcnPP5uaOZGaOpqSMxsfrDser97m5+/WUlB8vXPjesmXXSkuvezzXSksnKma8lZr6NYdj3G6/KIqviaLpiOtfuHx1/SFv04mahiNVG/dZ/YQAAHhw1nRf3Hx4PLD/1d07Tx95dvOJ8sp98+d35uQ0pqVtSExsSErS0tL2ud0DeXnnsrNHMjIiSUnRuDjT4XjtPsfdb6en/3zRoveKi6+Vll4vK3t32bJfLFz4w5yc7yYlfW2iUpUoviKKkfiE9tp1T2/cVxc4uaLhmOcr/VY/IQAAHhSlf233xQ2HLgcPXuhVDx596kvHl5XsmT9fdbs3JiVtSEhoTErqTE8/mJ19Ki/vXE7OSHp6JDEx6nDo97nIfDU+/rtZWW9PLDKXll73eH69bNk/zJ//d1lZ30lMfCM29rIoXhDFl+wxw4mpWx/buKrhWG3TiRUNBxc8o1n9jAAAeFD84/69lxoPXwnteXFPy54Tqz5/uGhpz7x57VlZG1yuTS5XS0rK7oyMw7m5p/Pyzrndo6mpkYSEqMPxisNxX+PuV5OSfpCfP9EO4Xpp6bXS0omkqr/NyPhmfPzE5u5roviKKB7PXrB5dbO87WT11uMrNveXP7fD6mcEAMADotS/vLH/SsOhS9v3mvsbOk8+uuLQokW78/O3padvcLk2JSa2paT0ZWYezc0dys8fycoaTUmJxsfrDscr95nM/IbL9eN589673Q7hmsfzqyVLfpyf/1Za2jeczquiOFEx43ysY8Bd8PSmfl/jYPXW4ys20nMXADCDfL7XeOHApZaDr+7qGjrkbzpaWbN/4cLtublb09I2uFz1SUmdivNS9bvdAXt7Z7OzfVcyIi4vExt5fUpXT+a309J/eTqqaKMv8y8LCH+XkvJmS8nWn88rtihlmrKN7We3T6/fUNQ1U1x+p3EA7BADADPKFvpc2Hr7aduhC9/YTR9c8f2rp0r6CAi07uz4lZb3LNbG52+92n8rLO5ebO5qeHnG5Ik6nGRt78X4G3Svx8d/OzPzl7UXm6x7PeyUlv1i48IfZ2d9xud6Iibl8u9e97owPVa99bNtgbfNgNYvMAIAZ5tm+S1sOXmnfd35v8+6BVauPFZf0zpsXzMranJy8ITGxJTl5Z0bGoZyckxPJzGlp0cRE3el82eG4cJ8nd3+Qm/urJUvuLDK/u2zZzwoKvp+Z+a05c+60QxgWxe0ZeZ6653JKfKmLHrX62QAA8GApyrO9F+uPjnfuf3FvS99gte/gokVdc+duS09/PjFxQ2Jia0rK7szMwzk5Q/n5I273aHJydM6c0ftfZL46Z84P5s+f6P03USHy7SVL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config.2
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

Profile image of dhananjay shimpi
11 Years agoGrade
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1 Answer

Profile image of Shobhit Varshney
11 Years ago
Dear student,

It will travel longer distance when thrown along the breadth, because the drag due to air would be less in this case.
Along the length configuration, more surface area will face the air drag and hence would cover less distance.

Thanks.