The Bernoulli's equation states that 'For a perfect incompressible liquid, flowing in a continuous stream, the total energy of a particle remains the same, while the particle moves from one point to another. Mathematically,
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ADpxgSxAQOPSYCQZTZHEapiX37VLFhSiZWiGt47YznqKqXUuLW7Z8QKCq7XHHOWauvu0ZERDgEB7X/n5nnslsnYi+CzDFGP0r4GxWTROTUU08+4ohFV155+WmnnZKXGRIE8G++/cbZK1dI42XUEVEQs4COZgBrfamj3BtMBrDtKLfQD2BdqAJYvbi16SqmNaZS+1jZUgNU9E8XbKSgqlJrK1Tps9OdPPb4Y0SEE3lwEQIlfOmVF3+y3z4i4qOJ6ChFba1Ov8YhqvBQmqI0hT7ZhUoXhnGFCxWwRw4+GhFZuOiwa677GaV41DFLjzjycBEZ5j3igOwff/yRs1eeKSIh+dIXQ5c5b/vDXrff0e6UptBg7JgCpFiGovT1npmhRRPBKuCYwbqSE6SEPhrry9JmQJ4TaC+MKwJY4wofjY48UihNlgQVytoFSlEHXPsb0VlfFtVQzyRBH41xBaVYmoxS9NH4aFyodHUVrgwcA0cUIuEyVLMDvZE3PmUblVuIGTdt2jjDBa3WBu99SlN2WWRgrin6dauvvfvuO6XREVVx+VSKLhpzEWLVOEHbeNRa/hORr3/9q+3VEYNIihg2jY9devlPRUSFSB8NpaiDq+gRIUpRiUQSLKqhC5UI6Qy1xEl3naEAtkU5UIwUNLpdLQltCKt2XOVItRn76FgoRM9cqwEiAhTzIosQfHAismDR/LXrPhERnWlVYeuFx14Zgob4K63lREDgo9HuaAcVFkU1FJE9997t1ttuPvf8s19+dY2I9Iedyc5m6woRWbDwkBdffp4FCl+YWDl2KXEA3xt01UKgi9ZH58lZMMNqMCj7FkwVykHZ7xU91aojultvu/nY44+65NJVG8bWTnY3lyZTHGdFX6lDbzDZH3Yqm1c2t75sOadyLR1k4tie1J0FSpO1TCAJVjbXM9aXOjItyjnFyWHXobfgqmA8BQd+FqADACKKyFNPPXXllVfeeeedN95444cffji6BtSN3xDR9OSTT6xcebY0Yk+rRLaWO531WnsITi3Ht97+i5tuukGXTYy+FT80Hn1U1o+xDv+4+JLzRJCpXhiqEjAzUVSU33nn7UuWLBaREFziWmAQkWeeffqEk44XkYA+gI/kRCgJtjw0gsMU8nIwyLoinJX9EK0IKWgC2KIaGldUNlfqDuRdKIOGd6tlAAIl1GhSVaqMq159/ZVaW8UYIQDXGQN6l5qQNTpcw98DeBFZdfGFRZWLCHEE8oOsqxOs1JpSdMEaXwFGoCgiL768RiRZb7SFQD6CUzpX2VyEXnvj5f0O2EeXDZBHCi5Ug6wrIg89cv9rr70oIsihDGVuM8tWGx8hBPRtSgRQjCkE9A5t6QsVXapQqjn10ssvPnzx/GHeE+G8HNz/wD1/9df/VQdTZRIdZx8NsFduOcx7LKCIV7YZwCIF44sQrYuVrgTlojryxEpfarmlsrnOi3IPH4z1pY+mCtahL301KIdVMLM7jFqgH3DAAZdeeunOO++8ww47vPnmmyISY1Q6jRhj9O0t69evva4WQuonpJRCCHoLAEQIIsKJACMltMGIyCmnn3zxxatExJhSsa4ausoko4a/GKP+ecXPLhFBHypmYsb2Gu+NiDz88IP33HPXgQfuPz6+SUSsqVro3Hf/vdvt8CMRqUwZolfiUZpMZe4RXjRqey4iOk7gQuV8hRyUaAF5EQlgQ6z9eWpscd62uQuA0biqP+yteekFEbHelLZoxRjgWNlSWUEr5atwLyIffvTBjjvvUFT59TesXj/2iYiwAFKwrlQZIIAhpiSs4oSI3Hn3HUnYR6+tVSjrwlDmfv6FKw857EAVzFrRiwWcLZctP0JENm3e4ELFQoG9Y6dGp1YBFRE1s8QUCpcH8qUrYgog0ZMLyYvIF//lcxOdTYqzEK2I/GS/vZQo+GB00ESS0nJKkRMorJW9RHDOVyzgQiUiKm4998LT3f6E9SWlmJcDEVb1I4JTBVfFlaIaRnBIgQXe/u0bSbAKBhIOqyy3BQiCzOYwUqk6yzL989lnnx0MBtIYYcqybOzivHnz2D333PXQQ7885ZSTjjhi0SOPPPj222+Pj48TkZrVQgjOza6h6qR+ytbyBH2UbrvvsfPIJVOsQ22Xoz8pgW99N71+9/0P31MhIUka5r3K5klQ5ZDzLjjn8MXzz1px+pKli8678JzjTzhm4aLDAlgRaumoiBxw0L7HnXD04Yvnf+nL/3zwoQfoi9TeokhVD58avJROX3vdNW0zrDeYgBhb6SUJM9cxqKq6kOArr758/Q2rTzvj1F/cdksSULBSihGcUkROoJYQZqKEIrL1d76l/YrkfDQirDhWE82m8Q1FNfzo4w9cqPrDjspCKqFdfMn5t99xy/KjlixaslBDUDy5kIJxlS5a5RijA6v/FTY3sXJoPTkROXLZ4nPPP1tElA1aX4rIMO91+xMsIEI33Lj69DNOefHl50XEhYoFHnz4fhF5+NFfPvGbX4kwoBeRRx976LfvvrVu48dJcO36j7b+zjdefOl5QJ8EQ7Td/sTmyY2cgBMgBZ0U68qyykSYE2ye3PjdbbZ2viRJuS1UekGhwHF28yIiKlG/+uqrn3vuORFJKQ0GgzVr1uivCqzf/vbtyy776ZVXXr5ixZmnnXbKVVddsWrVqhtuuEFEYoz6hPvuu2+rrbb63jbf/du//5uvfn2rxUsW/etXvvR3/+/fHnLYwT/Zb5+tvvKvhxxy0Pbb/2jRooW77LLTwoXzd9ttlz322E3twS3B3nrrrXfddde99tpzt913WHj4oYsWz58//zAAr40RkZTw9ttvffPN1x977OENG9a9//7v1q375PXXX33x5TWPPPbwJ+s+nuxOfLT29+s2rs2KISVUXulClZcD5KBT4qPpDyeJY3/Y+XjthwGtWi2AnHEFpfDhR+/rZJ9w0rEiEsAogpUqq6VlkPUB4m9/987bv33r2eefWbL0iP6wZ73JikGIPoLXhaEheCKi0e0zx5+n1nYSlJqmGm0SSyxNARizclhUebfX2WOv3ZFgkA0mOmNJsHJ5rWfX8e6gOreSyWYjSjNAXG+WrS5FBfoBB+2//Ohl2++w3SGHHbz7T3Y75PCDT11xioiggCdX+kJEttn2O7fefrOIqLFFDVOqr4vIgsMPffe9t8cnx7b94fefe+EpkbR4ycLd99zluuuv/tnVl3/py/+srqtlRy957Y2XP1n/0f/2v88TkauuuWL50UeuWHnm08/8xkezw07b3Xjz9Xvts/s9990hIj+7+vIv/PM/Xbv6qp12/fH3tvm2Kh777r/34iULd9hpu1fees2hN9E6CmqBmV0ZVSL67ru/e//f32vP3333XUcfe7Q0kYaI0K7vN954/ayzzmyvbDHaytazbt1+xzljTDkxsfmJJ34NENasef6xxx7RCEcRQUSVf9atW7d27dper7fDDtu9/MqaycnJhx56yHsnI27wY445eunSIxcvXnTqqacsX75sv/32PfHEE1ZdtOqoo49aePjCAw86cMeddtxp5532P2C/fffb1/pChJJAiAbRRbBITiQBBZEUKYgIJQAKLBTARfBqTh1m/eNqCwmKyGDYe++9d/VPaJIAn3v+mUMOPeSEE0/YZdedd91tl+uuu3bxEYuOO/44EXHeiggnevKpJw9ftHDp0iP33HOPgw8+6Khjlu+59x5HLluyZOkRhy04dJ999/7Sl//nNtt+/8BD9l+4aP4ee+226+4773vAPv1hlxJqI0N0162+ZvlRy047/dRFiw8/5NCDFyyc/93vbb15fIwYfLBEUSQtXbZk1UXn7XvA3mevPOPI5YuOPX75lVddds65Zx5/0tErzjl9xTmnnbni1HvuvX3FOadfdsXFy45ZsvK8FaXL6hTyOp9wams5ZMQA5CkBJRCRH/5o26ee/o2IIAbEEKKtTKEej6eeefKwBYfoXb//6INddttZRNa89PxOu+ygJ89eedZtd/xCRD7/xX8yNheR226/yflSRH643Tad3mYReeiRX5519hki8s67b516xikiMsh63/ne1k88+SsR+dlVl59+pp7sfnPrr+lj8yq3wSIjMFCieSqojHbGGCMiK1as+PGPf3zSqSdedMmqM846TUR+9evHTjvjVBHZMprvySefPOmkk0WmeYtGL0Cqg0BC9G1sUD10c6Qp6GqZ0bxvfetb0lDx0df9IRvRzI3YJwER4BRFZOmyRSedfOzyo5acdfaZZ5x1+oLD5+9/4H4iomolJQQIIvLee+9eeeXlIqJ/Pv30U0ctX3bXXXfsv/++vV5HwyRnmIyuuWZKdVFlQ0S89/JnbY3jkGh6Zu2Xv/yl0cusrWQqJnkGUiOLsgse5r2A1vrShtLY3Lg8LwfjnY3AfiT8UJYsPeKyKy49+dSTLrvi0mOPPfree+++9NJLRIQJm7xs2XvvPdUGUJa5GipaYfLslSsuumSViKiettXXvvL+B+8989zTBxx0gF5ww00/v3b1NSLy4ssvfue739hrr12feubxul9f+ZdNm9YpQ+v2OkuXHfmL227Zc+89RCSA/8w/fEY78qvHHznqmKUikpeDL/7L50TIONMGCKguNG9L91BKaWJi4tVXX73++uvvvf+ea1ZfrR1++NGHzj1/pYhsIbfJunXrXnjhBRmJdZkBdFXafHRtcEud3zASOz5isqS2JaPmFxH54he/qLAOIajtUs2X7cW6NqRx1Nc2n0YS038BogiJgAiIYJjG0KehSoGehJnxnXfe2n//fZ999um7775z4cL50sBdRA455CDnTBMXiSkRADjniGjRokU6LG3cWB0UQCQiAKAlPdqEdt11huqcmlSH6YXo1eeKIwEk6nM4+eQTVS1p/Mq1pz0EhxiJQAWJyuYsAOjVjaAGjSSYBFUONq5IAj4aGsnr/fcP33/9jdfeefftZ559+te/evTuu+984olfSxMxqg148cUX/vEf/yHLBlLrS0lEnnryiSwfrjz/nK2+9hUdT+Oqv//M3zlvX371JSWaInLLrTffcdftUksKcvsdt2zzb9956+3XROT723y7158Q4fsfuO9H2/9QRF594xXlCSLyr1/5EksU4TUvPacxapvGN3z9m1uJSGVLkWR81RYmmbelE7SNChqFqYiseekFbZzx1Yzr9SFtaNEsQJ/OBNrwyxmhBDOAPgrfUVkohKBAcc6pstvSeGmUZgVQG4zVoq1ZM6Q2cmYkis5XzMAMQLUnP0SvgaAatyQiq1dfe/LJJ1544fkLFhz2zDNPiQgROGdEZMGCw7RbGqRJBCpxWWufeOIJbba+XYeoVdanDqS2S7axe+rnYiat7SGS1GClyTWjtl0RueqqK7UBiFFTT/RAmUyMXqUvoEAMyJETAgWkqPV8fHScEDAgR+SpeiFJWLXnqXiyxpen5uBRrJ9xxmkHHrj/Sy+t0TfefPONanEe27Rxmx98/1ePPyYiF150wZkrzhCR2++4bdfdd9FHrbr4wutvWC0imiArIkuXHXHrrTeLyHbb/WBsbL2IHHv8MbfdcauI3P/AfQsOny8iQPEL//z5JCiSHv3VQzvuvL2IbBhb+/1/+w4LIKNW6VBNY3aK3gYGERFQbMPxHnjwfnUuAsXRmJaUkuJvlADPoMTa1h9t/8OFixa8+dYbIhJjaMM41a+pM8eMMkc8d/tkNYBuuahmxNCmkeBVJfAja4amz1MtdbSBK0pWa94n2BLv0dWqBtYlSxb3+101/7cOr5REAwlntKplODLCZ9oNcKoGk8JdPa9tQF9b7EH9ZW0XFHntYDYlQ+pEk9QIYKlJvlQbKCXU9E1k0OyKLUNkNfde/VzKT5Rr4Ui8Ruuq27x57NRTTz7++GPPP//ct99+U0TU+rl5fNNJp5x46PxDrr72Ku3pHnvtfv0Nq3uDbm/QPfnUk3baZUcRWbr8yOXLl1500YX77LOXXnb88cf+9//+188998xNt9z4Pz77mSVLjzj/wvP+8XOfvf6G1XfcdYo9RMMAABdJSURBVPv/8X/+l8d/85iInHDSsVt/9xsbxtaKyJ577/aj7bdVq656wbUXc3pGa9dPEwgvInffe9eBBx+grHOU0LbXj4J7BiW+7c5br7rmZy++tGb+wsN22mVHkWSDYaEYve46WE36z5ypa22g7J8qlMv0BTMta2xkn7s8xhTDGakrJjfffOPvf/+B1GJxmwhMoyMxV3uUll922WXHHXfcLx9+oE0PnTXhYMv2tHWLFPQN2mbP6KEmA3okkyhpyjMnjqjhNyPnR1N7mppKF/30ImNKqVO3pqfGNXR9dGNGdQnXf0rtOmxtSlrzrJ6d6aoaQFRjw5bbMB9ILZxIXvRdqNSaZFyhnqnfvf+OiNT12MDrG+cM6kopJZ428fprnZH+p2xSu+5q4f6IIxffdfedIpKXWUqkxBIgKNwRI48Y1+Zq26fG4cx57+jam3X7Y4AeglOUP/30k3/zN//PsmVHfv7z//Tss0/rS2YA/dPbedNNN91yyy1r16695NKLv/Gtr7/0youj1FSzZuo8SMYZ7VEZqaELPHqwpSg4PQ96Knk0EiJTROTpq39aUg8BEmhGRSuxzFhUGqekcG/DcaWp+6W21NFShD44tauykKbDtp6pVsxrTXZEFGJd7su4SmOAtVWAXgNCrS85QR0/w5ET11lRiTEBpdkcRiNVCWau7NZxLSq6NPHco7dM2xXoSdSBoov7wIMP2DQ+ps9RMrB508axsQ1tAxA/zSj5H9z+INBHujxaB2bapGocmxocnDNZNmjsGyNA56TVwD6lMc8++2x7fMxxRz/3wrMiqc320POpyaCbtvyohhQ3MoxMT+eZC+hJRLNvdFeU+xjaKkUt0Nt518wpzfKUOitShfVp8U51CGoTylqfaapQAEaVBWrfsEoUBBEDp1qeBgxELCJqaahtbpwg1pp6XeGQESiqxuJCRRw1NkYDXdRHpuHsmgZVW13a0UyaFVuvP02Gn1a1o3WLUEIk9MHr9cg4Va9jtJJg0mIgyI0gyIkqV37+i5+TxieyafPYjjvtcMedt7/+xqv7/GTvnXbZ8fU3Xvs0mI7U62gzedW/2FoqN25cf8UVlz/66CN6y5oXX8jLXETuf+C+tevWJmGZngCvZVWQiZin6k4mbquoEU8FryuYFNZT1TUaAjZ1QV29hDnxaJu5TunlJAkQRAQJIkYROeqY5WtefqFFtoi8+fYbb7z5akQvIhE8cECOlAA5TlU55alk4abls5X10eQdAjXvAtUyAyVCRiCgulJcW8uFRim6shS1Pmk82ajC2tTn4dSMQAOAJiEDoyZhTaVOp0RMSJhS0jwSHe22VI5WsRNJyJgaS11qqj619YySkMasI0cRjuhFOKDTfIBW6EKGeTWHHUm/wyZBuO5JWykvESYwrrLeaDibch9KqJVlmoxJrY1E6kautToCJed77LW7KgouWBE56NADX371JUXkvvv/5O133hIRF8wMEX8Oilu/MaDnmpMq3On111/ddtvv6y277r7Lx2s/EpHzLjj30ssukTrCrM0ST0rbfAwRoTU6t1pK05JpTFmPR0vatrbFOjOVgVNdpZanMtXr7EadJw+uZccist8B+4qI89YFG4LfY6/dP/z4Q+vL3fbYeb8D9nluzdMiwgIarUo1hmqc1TbQVipNML06RapMJiIfr/3wiCMPf/Lp2kp96IKDsmIoIteuvuaFF5+XkSIIbengNhCgDQqYsdfpdiNsR3tX2VLFjPqBIzUtZojj0wkZtrFDteOlKXfcDuPoq0db0mJ6SmVvql/UQCecqr8zulJTm5mXpm7WFanhry5YZUntCtOyCtgsJj3QsjIicslPL37gwftFhBIqGTv+xOPuufduEXn9zde+9o2vAkYSjBDm0uG2rOOhUd1MLSdNVVWIyBe+8DkReeiRB5cfs2zD2HoRufraq4ytNEdhVGBlSZxSRKDEModsw4zK7ds89hboo2tACyelpCEoqTTFjKKYrY1cx0RZsELt6Wef0swxEVl0xOH3PXCvvvqcc89S/7YGjWjU3ow51unQk22w+yhFCNEmQRH59eOPnnjycSLy2K8f3nHn7YoyL01x8U8v+uiT34vIFJEeyR8QkYhBg4FnLQcnklr5SiSpqKMhxDJa2aE5iBRkWibaiKzbrIq2AVtW8JqS4mrLWJ1+qUhTaE3jZkKUcB4njhBctC2ORwvQcFOliRIaV2kUkQYoI0Nly6LKNZ+gSfesbbHI0UdrfeWCCdGJyKWXX9LSEh8spVpZ+fvP/N31N6xeed45Pjrg6INTk5YG6E0v+5ZGbREtkfDgR/Uwlft3333XCy88f7I7ccBB+//68V+t27D2kUcfFhEtVzlNBEopScKEaoWIECJESlSzPzU+jnhz2sKFyqmJoS1ckZrRb6qMVzi9smvNfBlU9tVYg2eff0ZHpjQ5UiSOp51xyq233yIiDz36wJ5771bZvCiHmoOjQa2jQOdEJKilUTT/srWptXbJiE6jwSK6z3/xHye7mx965IFFRyz4eO1HGzau1xpSlGZWTlQ9apgPRgvMtynMdXe4BkNNVjm2EfmaFUpNPYXUlDeajkKuK29xXWerHR9lUFp5fUuKXlM6BmLgBJRARQmtYqCIR4aWIcxTZtcGZLpo26wZzaHKyqFxVV1cXdC4apgPdL3mZaaRokk4LzIXbAATwAC5AMbFMi/7g7wb0V5/wzWf+Ye/PX/VOSecdMxlV1xy5tmniWASuOiSVSedojWjRVNukWDjpg1ag9xHRyMsT4mBrnKtHa4pPJUtR8VlNW/vsstOl19+qYhcedUVu+6+y0OPPCgiqgapRKHd1JHVSaWmgrgGXSVhF4z1RoXUFjptlXGdGBes9UaTzeporWaqtDp9a6GrE5ypTmjPy0xEfnHrLb97/3cqLq3f+EleDbr9cRHZedcfX/fzq5565gkRcaEanxzLy4Hm4ADVORw6Mlp3pahybU/EoGjQFlJdRzxokLqI7H/gT9RhPn/hIc88+/TpZ54mIpr+rJKq4lVHOCuGE51x4yoW0hSWgL4driTso5vojNcBmBh9dMrHhvlAR6k0hRpAXLA6SklYg8baSh4KaMVhZcvSFKp3aiX1UfS3yf8eXFHlSD6SrWxmQ0kpIAfj8khOV2ZR5Vkx1JSReSwEKVpv1CNQT3NCJdh6gwtWMwjb71vo3h/2tPZQEi6qvDfoIPm86hdmAOwKMwhokoCI3HDzdW++9eod99x61z23nXza8UmAUhjknX3333effff+q7/+b2euOOORxx4WEY1ihRSTcCCv9NuBNaGCFJtyP6mypS4MoFiaAqE2wLfRF1pAhhKec+7ZZ5x1ejuXjUrtNWarNLlSBR8tUiBBSNGESt8YOVS+NL6CBIGCjZaEHTgXHSQgodzkLjpM6NH3sl5uCuUSGpSio6pUsDboJtBlFsCLpAcf/uX3tvnuiacc//Mbrz3uxKO++e2vish4d+NNt1x/wcUru/1xDeyO6CY6m9RODOSHeQ8IWAgTaC0KLRaiJDOAV3LQps0DReNypNAbTI5tXr/jztuPT46JpAtWnavO+f6wp9Paro12caocUkfPM9pg9AxgtMEo48rLTGUnRb9GeVS2VEKu61+XhAJaJEGKkQJwnLLtgOvnvfal1OSb6+taoLe0nIVcMJGdCGZlz4YCxQO7vOoDuwC+NMUg6/vo+sNeUeXzQKIjm5eZ+r00O1DnxnqjzFfLPygVLKpc6aiOaV5mmyc3aapLVgyMz4ZFp59NRDJZ2e0Nx23IbcxFkvEZi5fa6BGQ3Te/M5Xz9sKLz/+3//svXbTEGCEE9jGFKpRVLCFFEytPzqJp/eTaGB3c0hQzLMpVVagjOlLo9jtFmQNFzfZwwYboNdZc03U13NxHkwRjCjGFwN6hDexJ0MQqsANGFHLoPQULzoIDQU/BUwBBEtZ8Fs1QDI3G2RZ+mAL6yFdASlPce989v3zogbvvufPx3zxy7/13iEB/OOFjcfa5p999723b7bjtzrvucMmlq/rDjrpFlJyXZqjrRxP2akLb1CPQxaxo08hh46oARvNxSpO99c7rAa1xxY03X6+fxMnLLEJdl4YTVbbUDD2lhcig5Fn5ofairVGhkGp1NlVAA3gVeLQBpSk4Uac/qbTSOjM0gyqUnh0JBvYeHQkWLnfBtt9s0UFrUxB1kaQRrddHG7AyfjjZHwtQAVsPZSRDElwwpSl0gXX7nawYzosSPbvKaEJUysuMmw/K5GVmbFWaIiuG45ObNXIgy4dtPR0lWoDRBYukth7L4io3ILaYbHcwFqkSic5nGzZ95EI2zCdczI0bitC2P/ruw48+lJdZAP+bp544+dSTlO4SoSXj2CrsQKKBCgUsmlZMbPmazlPiaSZkrksSMBJkxZAThegrU7aSIqBjicYXAW0SsKHoDyeLajA0A5BYhgIkokAVywrKftU34MpgclcacJ6jRjnnrqyCcRRQyFHoZj1HwaL3XKvmxtUfM2mBzk3yqPJAxYd1VVZ2TBgCGRH58le/IBIK0wtY5uXw6GOXVTbv9ie0GIFxhQslEiBDhKA0Vb8V1dLUVsSS5rs/nd54UQ0rm28YW+tCpdmcIqLCiVq426QnRZuSOR9dUeWlKVS4jRCQQeVvZU0+OsWlPm2Q9RWdWnGuXWl6WbffqUXH5EPynl0FZZTgk8vscKyz0XpLCbU7StFV0NDulKZoe6fw81BOdDcMi0kbsrzqDvKJgKWLRVFl/WHPOoMMvUF3kPXnlT7LzaBf9apQenJVKFHAxGpQ9jeMrx+U/c5wsvRFN+t4cp5cv+hZNKUvYgq9vPvxho9ym3247oO33ntzaIYocWh6vWJycrh53aaPq1iYWAxNrwj9T8Y+8FQVfjDe3zg52DSZbRKRn994/ZVXXbHinLOeX/OciABGrfdgYuWg1o9RoAxF5cvC5sZWgNE6o4JyUeWVLfMy44TSyPHSfOQoCWdm6NA6sEMz6OXd3GUsFFMofY4SS5+XIUeJFk1mByG5yWzSgC18YclVYCo0ZSwns86wGgzLwcRgwqErfRkoBPKlK4cmy0zmOVSxKnxZuNLq7a40rlSlXK28LhhKEDGoCKvM3biq05v00fazyX42GdBEsldfd8VpZ55U2eztd9+49/67Lv7pKhHp9Ca04Exp8vHJMRZyZJXtOLSVLz054NjmOmlpgAB+ojM+2Z0AcpqhPNHZNNHZVNk8K/rOV+p/6Q97Gzdv0MWjaxIoFlU+yPqKXW0qMgRwpckDuLwc6kEAV1SZsoKsGKr+pmtP61Eqw1Gq74Id5gMXbBVKhzamYNGo6FLF0kbjo9GAs6LKgEIA56NlQRX3W0VCuToyGJ9lZQeTzcqODVk/G0c2mJwJVW/YHZYDj86EKquG88Y2r5+YHKtiGZIP7MtQGKiihF7Z7Ze9bt6xaDrZZGaHucsc2YnBeDfvZHZYQZn7bKyzESTmLgOJ3bzTK7qFLwqf94ruC68+v358XTfvjHU2rhv/aP3kJ2XIqpiBuE299QPT3dTfWFa5SnV5mal63s96Y5s3KvfMy6z+vBhG60xlyvUb1ylDDNHnZbZhbL0LVi+ecpUnUr45zAckuLm/qQh55oZlLBzbwueZHW6c3NAruhZNN+9o74ZmYKDqZv3Sm9KbyUEnd6WJrl8Mulkf0OVFv9ufiOgGWde4wvnSuGJoht2sMyj7pS86w8nC5YG9RRuiieiKajDMe8YV/WGn0xv30fjosmKITT71ZHciK4ZFlW8a35AVfeRoXCEiL738wnXXX33bHTd/su4TEen0O/1hr7Ll2Oax9RvXVaYsQ+HIVrE0UFk0RciHdpDZoXJgxaWWCRhk/aLKfayyoj/IuqXJNLNOC0tYb1QsWbdhrSqOrcAwyPqd3qSqGaUp8jIb5gNN49fqK5XNjStKk/UGE0plK1uquumj6/Y7RZUr4vUVpSmsN9qR1jna1qy0zmTFUEsAdPvjeTnQjNKs6DlfFVXefm5u5HNc0B1s6g03ByxL2y9Mr3J944cuZA7soOxXocxtlplhGYp5E52xtes/8uxNrGw0VSgjh0C+cHnpisLlkGJmhg5sZzgZ2KvkqvVrAnkLpvKlQ2vB9MueJ9fLuxYMCeY26wwnMzP06Ppld1B1QXwg59AYKKqYb5xc1+1PRgz9YS8vMyVFRZVrJTTtWKuIqFhWVPm6DWtLUxCj87Y37PrglMmq11c9hZUtawWIXekLVTE7w8l+0St9Ubi8M5z05FAgoM9tZqAysRpWg83d8cARBC24mCBwLFzZzfuDrPvJut9vntiIHDSbHTn0+hNKUAuXd7NOZoYiKabg2WuyfWmyvBzosWbBVbZSMKkwrdwfKPYGkyqClyab6GzSvM9IDgkihbzMfHA6Av1hz9jKQKXSbRXLzAw9O0ixCnWdGdUOWxnDuMqFsk2bH+Y9bVUSVH1sbPPGospVxogYtC6XWr1U5FDi4kJd0cmFilJkgWHe0wI4la20tqjWPFIHk8Kamo/LtWYrHgkU0+bpxcZVmobX7U9oa7Oib33ZH3ZU3lOtwLhKlwpydLHIqx5LYAkBK0w+K7sRDXAcm9yYmWHpi/He5l7enUcJInpM4ILVQskBvVpDXbTAERMAx4BeP8OpZ1CmPgXmosUEH378QV5lSbg77Hhw6mYqbN4ddDxYF8vOYDyA6Q4m+nnHxtLGsnJZVgwrU67bsLY18xVVrnqCml9qszRTq8LX4MAp3VwlUeMq4KjfXanlOUYW6g46pS00Qc74ClK00WTFEDgCxUC+cqUNBjhG8h48CRpvIIHxxkYLDC46lqj55xo/1E6AlnwgwcnBxIbx9RaMBeOorknS1jnSyhPGFa1bNAnrdyGVsHX7E2ogd6HSEj+d3nhRDTx4NdhVttQBUWOAjQZStMEUNs+rLFLABDaaypQt7VT7gfXGhToORENBVIYRIR9NgDoPWpmnlipQtUc1TiUZqkMPsr6OgGrGaus0rtDYktZpONmd0PgOlVXasqOcyAaTRj89KaRyvP4bwPtYqV9MI7SMK1jAx6o0BTf1FnX5sRAJIPt+NumhguTUlFe5jCU6cpu7m/pFTyfIgpnXeqEihgBO+VfrXZ+yN6VpLiRswpRrx2QinQxMABhbXVtrg7jgjMsne5sCmEHWMT4HckAuolNJTu2mtYUffKtIKW0YjZ/RL9TUJidCoIhUt0RpWO2VaKqJqw3BuMZLEGxtoA1OXQlquNXzuqv9tbUyqVNMq+RoRZG8HGwa36CleXKbabWqdZvWTg4mtM5JbrNh1qMUJ7qbKpMrypVW1RaDpppXq5h2epuzoq+MokX8MO/56NWw25r/lEyOWi0pIWDQlrcljdSqrbArqjyiG+a9iC6CG9u8XmtcWVf0h70mbDCpEMhN6HnrItCK/cp4tapMXg4UhbqegevQQv1Xx03Xp1oa6p8SKN+IFNrL9BbtyCDra60OrdaiWeFavejjtR9pFIl2DZuPjwYwg7xb2QzZB7Q+VtYXPla5ywuXqw7TL3qlK+a1H5LU6CVAQMLmk5CMhHVUVvOxSd0BYxuFg4QioiFKzjvrrA+OE1Wm9MHHGCIEH2xZ5SFa6yrnKgBPDBHq4jiqQrU4a+tHx9Hv1ja+7tB8eVmZgDp0Rr2PyDA+uXl8crOyghBDiIGZiCnEEKHOGErCgBAhhhg4UYQICF79ixCctxE8JzS2DFGrwHklzy09K002qPookJlhZzg5rAYgUaEfwWlV6Lb4TlO6cdonSuo1Br6ViHQ9sEBW9H003HygWde22lWQIULk1ndLiISIAFgX9W0r3Ka6Zhi27EXrFqkt1YWSUm2z07HNiqHiUm2UuiCbz3+H0hSt6NLWOtS6h9hEEavRRqX8KcVJXTzRaXoHN2WK1QnQ+u989Fr4UosIaBUDSjGi1RsVKlN+MUYR1tLvQEGd8S4YoKCyaGBvwWh1sf8PzqcOul5lUvcAAAAASUVORK5CYII=)
The Bernoulli's equation is applied to venturimeter, orifice meter and pitot tube. The Bernoulli's equation for real fluids is given by
![](data:image/png;base64,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)
where
hL = Loss of energy between sections 1 and 2.
The Bernoulli's equation is applied to venturimeter, orifice meter and pitot tube. The Bernoulli's equation for real fluids is given by
where
hL = Loss of energy between sections 1 and 2.
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