Physics-
General
Easy
Question
A ball is released from point A as shown in figure. The ball leaves the track at B. All surfaces are smooth. Let h be the maximum height from ground reached by ball after leaving track at B. Then If track makes an angle
with horizontal at B then maximum height attained by ball will be :
![](data:image/png;base64,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)
- 3m
- 4m
- 4.5 m
- 5m
The correct answer is: 3m
Related Questions to study
Maths-
If the lines
and
represent three consecutive sides of a rectangle then ab![equals](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABEAAAAJCAYAAADU6McMAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAIzv8arAAAABZJREFUeNpjYMAE/4nAQwgMM+8MYQAAvYER7yMcYioAAABJdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1vPj08L21vPjwvbWF0aD4wTGvlAAAAAElFTkSuQmCC)
Hence ab=18
Choice 1 is correct
If the lines
and
represent three consecutive sides of a rectangle then ab![equals](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABEAAAAJCAYAAADU6McMAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAIzv8arAAAABZJREFUeNpjYMAE/4nAQwgMM+8MYQAAvYER7yMcYioAAABJdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1vPj08L21vPjwvbWF0aD4wTGvlAAAAAElFTkSuQmCC)
Maths-General
Hence ab=18
Choice 1 is correct
chemistry-
The product obtained in this reaction is
The product obtained in this reaction is
chemistry-General
physics-
A ball is dropped on a floor and bounces back to a height somewhat less than the original height, which of the curves depicts its motion correctly?
A ball is dropped on a floor and bounces back to a height somewhat less than the original height, which of the curves depicts its motion correctly?
physics-General
physics-
Acceleration-time graph of a body is shown. The corresponding velocity-time graph of the same body is
![](data:image/png;base64,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)
Acceleration-time graph of a body is shown. The corresponding velocity-time graph of the same body is
![](data:image/png;base64,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)
physics-General
physics-
A particle starts from rest at
and moves in a straight line with an acceleration as shown below. The velocity of the particle at
is
![](data:image/png;base64,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)
A particle starts from rest at
and moves in a straight line with an acceleration as shown below. The velocity of the particle at
is
![](data:image/png;base64,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)
physics-General
physics-
The velocity-time graph of a body is shown in figure. The ratio of the ... during the intervals
and
is.
![](data:image/png;base64,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)
The velocity-time graph of a body is shown in figure. The ratio of the ... during the intervals
and
is.
![](data:image/png;base64,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)
physics-General
maths-
then C![equals](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABEAAAAJCAYAAADU6McMAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAIzv8arAAAABZJREFUeNpjYMAE/4nAQwgMM+8MYQAAvYER7yMcYioAAABJdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1vPj08L21vPjwvbWF0aD4wTGvlAAAAAElFTkSuQmCC)
then C![equals](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABEAAAAJCAYAAADU6McMAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAIzv8arAAAABZJREFUeNpjYMAE/4nAQwgMM+8MYQAAvYER7yMcYioAAABJdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1vPj08L21vPjwvbWF0aD4wTGvlAAAAAElFTkSuQmCC)
maths-General
physics-
A particle moves along the sides
of a square of side
wuth a velocity of
. Its average velocity is
![](data:image/png;base64,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)
A particle moves along the sides
of a square of side
wuth a velocity of
. Its average velocity is
![](data:image/png;base64,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)
physics-General
physics-
The acceleration of a train between two stations 2 km apart is shown in the figure. The maximum speed of the train is
![](data:image/png;base64,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)
The acceleration of a train between two stations 2 km apart is shown in the figure. The maximum speed of the train is
![](data:image/png;base64,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)
physics-General
physics-
The distance-time graph of a particle at time
makes angle 45
with time axis. After 1s, it makes angle 60
with time axis. What is the acceleration of the particle?
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)
The distance-time graph of a particle at time
makes angle 45
with time axis. After 1s, it makes angle 60
with time axis. What is the acceleration of the particle?
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)
physics-General
physics-
A particle starts from rest. Its acceleration
versus time
is as shown in the figure. The maximum speed of the particle will be
![](data:image/png;base64,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)
A particle starts from rest. Its acceleration
versus time
is as shown in the figure. The maximum speed of the particle will be
![](data:image/png;base64,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)
physics-General
chemistry-
Diethyl ether on treatment with
in presence of sunlight gives:
Diethyl ether on treatment with
in presence of sunlight gives:
chemistry-General
physics-
Which of the following options is correct for the object having a straight line motion represented by the following graph
![](data:image/png;base64,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)
Which of the following options is correct for the object having a straight line motion represented by the following graph
![](data:image/png;base64,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)
physics-General
physics-
The
graph for a particle is as shown. The distance travelled in the first four second is
![](data:image/png;base64,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)
The
graph for a particle is as shown. The distance travelled in the first four second is
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAVkAAAEuCAYAAAAk1WGiAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AAFjTSURBVHhe7d0HuGxldT7wFJOoCHpB4NJb5FKuIE2K0osgCCpgEEF6B6kilyIiTUIvKqiEooiIShMFpQsiTVAsgCgajcaYQEw0Mabs//5993zz32funnvOnDNzzpT1Ps/3XDizZ2bP3vt7v/Wt9a61/qQIBAKBQNcQJBsIBAJdRJBsIBAIdBFBsoFAINBFBMkGAoFAFxEkGwgEAl1EkGwgEAh0EUGygUAg0EUEyQYCgUAXESQbCAQCXUSQbCAQCHQRQbKBQCDQRQTJBgKBQBcRJBsIBAJdRJBsIBAIdBFBsoFAINBFBMkGAoFAFxEkGwgEAl1EkGwgEAh0EUGygUAg0EUEyQYCgUAXESQbCAQCXUSQbCAQCHQRQbIV/Nd//VcagUAg0CkEyY7gd7/7XfHQQw8VTzzxRPG///u/I38NBAKBySFIdgTPPfdcccwxRxVnnXVmItxAIBDoBIJkS/z2t/9afOELXyg22miDYpdddi6+973vFX/84x9HXg0EAoGJI0i2xNNPf7d4//uPK1ZddVaxySYbF1dd9XfFP/3TP428GggEAhNHkGyJ22+/vdh6662KJZecWay88l8XhxxyUPGd73xn5NVAIBCYOIaaZAW4/uVf/qW48MILilVWmVUsvPBrikUXXbjYdNONi5tvvimUBoFAYNIYapL9j//4fXH//fcV+++/b7HssksXiywyo3jNaxYqVlttleKccz5S/P3f//3IkYFAIDAxDDXJ/uY3/1RccslFxSabvDm5ChZb7LXJml1hheWKffbZu7j77rvCmg0EApPCUJPs888/Vxx88IHF8ssvm0jWmDlzsWKZZZYq1ltv3eKCC84rfvvb344cHQgEAu1jqEn23nvvLrbddpvi1a9eMBEscl166SUT0S6yyMLFfvvtU/z4xz8eOToQCATax9CSLPLkd11rrTUbJItgEe3iiy9avOpVryy22WbL4uabby5efPFfRt4VCAQC7WFoSfamm24qtt9+u2KppZZIAa/lllumWHHF5YsVVlg+ke2MGa8uVl11leLYY48pvvvdkHMFAoGJYShJ9ve//31x3nnnFrNmvS4RLCsWwa6yysrl31ZOhMtlMHPm4sVWW21Z3H77l0feGQgEAu1h6Ej23//934uHH/5mceCB+xdvfOM6xU47va3YbLNNi0UXfW2x+OKLFYsttlixxBIziy222KzYZputize/+U3F2WefVfz4x89Hqm0gEGgbQ0ey//zP/5ws05NOmlN8+MMfSkkHRx11VPGyl72s+NM//dM0ZsyYUZx88knFtddeU8yZ84HS6v3b4tFHHyn+4z/+Y+RTAoFAYHwYOpL9wx/+UPziFz8vvv/97xU/+cmPi3/9138tLdWzE7n+yZ/8SRoLL7xwcc01Vycd7bPPPlM888wz5X//pvif//mfkU8JBAKB8aGvSfZnP/tZcdtttxUf/ehHi/PPP78499xzi49//OPFXXfdVfzDP/zDyFFj47zzziv+/M//vEGyr33ta1NVrkAgEJgs+pJkZWE9++yziVg32GCD5EddfvnlixVXXLFYaaWVih133DER79NPPz2ujC3k3EyyN9xww8irgUAgMHH0Hcn+93//d3H//fcX73vf+4rZs2cXr3jFK4r11luv+PCHP1xcdtllxa677prIdo011iiOOOKI4vvf//7IO1vjb//2b+ch2c997nMjrwYCgcDE0Xck++tf/7o48cQTi0UXXTQR4gorrFBceOGFDYv161//eiJdry2zzDLF5z//+TF9qUGygUCgW+g7kuUC2GmnnRqEuNFGGxWf+cxnkoULP/3pT4t3vvOd6bWFFlooWbeCXfNDkGwgEOgW+o5kH3300WLzzTdvECIf7Ac/+MEkzYIXX3yx2G233Rok+7GPfaxBwK0QJBsIBLqFviPZH/7wh8Uuu+zSIETjzW9+c3IL/OQnPynuu+++ZN3+xV/8RbHxxhsXd9xxx8g7WyNINhAIdAt9R7Is1Q996EPJ35pJ8dWvfnWx9dZbF8cff3xx8MEHp9cEvrgKxiPlCpINBALdQt+RrCAWl8ExxxxT/PVf/3WDGP/yL/+yWG655dLf3vjGNxYf+chHin/8x38cedf8ESQbCAS6hb4j2YynnnqqOPTQQxOxVrO1Xv7ylxfbbLNN8elPf7p46aWXiv/7v/8beUdrBMkGAoFuoW9JltvgyiuvLN797ncXq6yySoMgjZkzZxY777xzcf3114+rtXcdyUYyQiAQ6AT6kmSff/754u/+7u9SQsKpp56adLL77LNP8brXva5BlAsssEDx1re+Nelmx6qe1UyyMsi0CQ8EAoHJoq9INrfwvuiii4rXv/71iVQvvvjiVL7wRz/6UfH+97+/WHzxxRvuAxap4i9j+WabSVaBGDUQBM3GGj77P//zP0c+aS7ociVN1B1fN375y1+mGrdVWBgUpak7vtX4t3/7t5F3zwX/tetVd2yrwcVSBXeLIjp1x7Ya5HTNCSDuUd2xrYYdSHNKtCpov/rVr2qPrxuduje/+93vRt49FySB7d6b5l5xnmW7sbpjWw3He1+Ge+Nz645tNdybZkmje+N31h1fN1y/yd4bxzZXtfOZnbg3fmPd8Ubd7+82+opkPQxf+9rXiu222674sz/7s+INb3hD6nCQce+99xZ77LFHIldkqXwhtcGTTz4536yvZpIVRJM19va3v33Msf/++xePPfbYyCfNxbe//e3iwAMPrD2+bvzN3/zNPFKzF154Iakl6o5vNT772c+OvHsuEKxFpu7YVuPSSy8dlbyB7K+44oraY1uN0047bZ6FTcGdumNbDeUn1aeogjzP/a07vm7svffexcMPPzzy7rn47ne/WxxyyCG1x9cNadpf/vLoou1axc+ZM6f2+Fbj2muvHRUfsHB57uqObTUuuOCCNAcyPNNcZnXHthonn3xyIqcqtFjiXqs7vm5IV//BD34w8u65+MY3vlG8973vrT2+buy1117FQw89NPLuufje975XHHbYYbXH1w3nfMstt4y8ey5+8YtfpN9Yd7xR9/u7jb4iWdYNCzO7Bd7xjneMulGsi8svv7zxOq2sG//ggw/Od/VqJtl2hoSHL33pSyOfNBcqg7GG645vNVjkVTzxxBPFqquuWntsq3HccceNvHsufv7znxdbbbVV7bGtBlJhMWWwNrhi6o5tNd70pjcll04VEkbqjm01pEu7b1VwEVlc646vG4Kg/PJVWKS5g+qObzUUEKoCUa+55pq1x7YaXFtVK9QixFioO7bVQBI56QYsgAcddFDtsa3Guuuum7TmVZxxxhm1x7Yags2PP/74yLvnwgLPqKk7vm4wZGRqVnH33XcXSyyxRO3xrcZZZ5018u65UKtknXXWqT3WqPv93UZfkSzL7JprrkmuAheMNlZZwwxbp0996lMNklU85sgjj0yTovqAN2MyJKvAd9WaBpZPrq0w3sGCrII1nH/neAfLtwqr+lve8pbaY1uNt73tbcV3vvOdtGCZxCwnVnndsa2GJJBmkqVtrju21SDFa7Z0rrrqqjQ5646vG6961avmCWDy0S+55JK1x7caSmFWIbV77bXXrj221WCZN5PsDjvsUHtsqyFdvJlkKWzqjm011l9//VQfuQpEVXdsq2EBvPPOO5MrhvHCQqfmsajVHV83XvnKV86z87rnnntG6d/HM0g1q2Bhk3DWHWvU/f5uo69I1jb2m9/8ZgpouWAskio5sdxOOOGEhhVpxWX9sMzmJ+WaDMmayF/84hdHPmkuWLKvec1rao9vNfiZq2ApNKsmxhrHHnvsyLvnwvXYYostao9tNdZaa62UxMECtDiZ1Fwudce2GhtuuGHykVdxyimn1B7barh3zZasrXHdsa0GQm62ZJFDdieNd3g+qnBd2l0ADz/88FEkyye57bbb1h7baijh2Uyy7S6AFodmS+7000+vPbbV8GxzcbkuAsSsx3POOaf22FaD1YuYq2AwianUHd9qnHnmmSPvngvn4hmuO9ao+/3dRl+RLHjIbK1XX331YsEFF0ya2E984hNpy25L6gKTcNnOseyafUd1aCZZbgafr0bCWMPDhvirkCyx++671x5fN2wbb7311pF3zwVLkJVSd3yrYUGpwrVCbnXHNg9kzLWw/fbbJ2vWv+o+cNF88pOfrH1Pq+G6N/u9rrvuuvQddcfXDb7u5nvHClUcqO74usFn98ADD4y8ey745/fcc8/a4+uG56vZHaQIke1/3fGthme0utALMPJd1x3baiCUanCTFaluct2xrYYkHotvFax9977u+DzcO9di1qxZyWVjqOHMZfeBD3wg+bntmureWzdY5XzsVdhB8dXWHV837GRvvPHGkXfPBX/50UcfXXu8Uff7u42+I1nWgAuJUNwo20r1Y938pZdeOhEsv6JkAttlq/1YaCZZLgCysOeee27MoV5Cc4STUkDgqu74usHqEwipgtXud9Yd32pUrRwwCUVU645tNSxgtmwkcHyxyNLn1h3batRdd66eumNbDV0vmpUBCMbiU3d83fjxj388KlAEE7k3zYoLUfB27w33SxWCVq5t3bGtBuu3GsBF2hbBumNbDQTTfG/s9OqOrRsUPFW3gOfEzoBeXQC47j11o+7e8P9bwOqObzWq8QNwb/zGumONut/fbfQdyWaYtBzl/GW2yVYvFhQfjW1H8w2cH5pJlhviK1/5ysirw4VLLrmk4ffcdNNN54nOB4YXYh7mWJ1fnGEzv7jHMKNvSbaTaCZZK7OqXsMEFtK3vvWtpMbIOmPqBqTLggoMN+wizAlb7jxPqoPbjOETmBdBsiXqSHbYahewUgSWBK3ydRBApEtFvoHhBvfNSSedlPyw+fmojne9613zuEQCcxEkWyJIdq7cS/CiqiEVAebrbhbSB4YPjzzySFL1kF7l56M6BG9lawXmRZBsiWEnWb40iohNNtlk1MQx/uqv/ir1VDOBgmiHEwKoNK3V0qJcSuo4L7vsskluR6IW7oJ6BMmWGHaSpR6Q5NEqw4xMh3yqOdc8MBygBCCPNC/yM0ErS25FevjVr341SeOa6xkE5iJItsSwk6wJIh+d/C1fgzxYLDLoaDTDUhlOyGCUnUau5ZmgI1fbozljK1CPINkSw06yMtYEvFqlrLo2Aht0hoHhAuuUTLJaHJ8Vq2ZCc/2CQD2CZEsMM8kS/EuJHCsNWNENFY/a0R8H+h8CogiV9ZqfBUVcpF43J9AE6hEkW2JYSVbAi7+NqiD/9lZDURUSnqkurhGYPliAVS2TvpqfA/NEkZXmVPJAawTJlhhWkiUwV0FsPJW6SHcc11xbNTC4oI1VPIaMLz8HJH777bdfKpIjgUWKqlFN9w2MRpBsiWElWVtBNWjHU/qPP06FpOZqYYHBhVoEtLEqzeXnQK1gkj5qA+nsedBSN9fwCMxFkGyJYSVZNWu33HLLxu821OBVL3S11VZLvrfmQsxUCGqhRp76YIN1KiCq+FL1/nMtKYyvK0n174o1jadp6TAiSLbEMJKsqDFXATKtThaV40WT5amzUBBu9XU1ULkMmvuJBQYLqmFxFVQ7fKi+pX6z7C+F2avPhRKUQbL1CJItMYwkq0Tjhz/84VHtPkwomTt8cUhY36b3vOc96XrkY5RBRL5K/QUGEzK89JxjneayhubHyiuvnBZYz04unJ+HAjFRu6AeQbIlhpFkVbSv+tv8fm07tHjJroCcCSaanK+Nsdlmm0XRmAEG36o5gVSzNlYKrWJBmh1SmFQVB0aQbGsEyZYYRpJVlFwgKzcmlM2Tm05WoWOsRIR8bQw57FqHhGZ2MKG0pU6/6lbke77SSiulJqaKniNZC231mQiSbY0g2RLDRLKsVIGr5gZ8UmopB5q7K+jQoI3yIoss0rBq/DeXgX5KgcGCgBefa3OX4w022KChjUWyzT7ZINnWCJItMUwkyxLRTLDqU0OeGszde++9SYAugKHqlhqzJp0eVyZdtmz46VgyekOFymCwoF2RvmGzZ89uPB8UJnYzfLGAZN/85jc3XjeCZFsjSLbEMJGsvlLnn3/+qEkkpZarwCRS8lCjQe1EqAwUhfEezfJYsI5HyvqgyQCLylyDBe2GEOpCCy3UeD74Zs8444xGgSDdXoNkx48g2RLDRLJPPfVUmhBVaQ7No8aULFe+1vx33UlZNqC1drWeqIGIdZRl7QYGA6R7qq5V77Ouv/rp5caW7nmQ7PgRJFtimEhW/U9pkjngZbBcWCeKcl999dWNv9PE5v5eLFxtobNf1lDuTsuaqIg/GBDIPPfcc0dZsSqzzZkzZ1TRdgoDPtp8jLHLLrsEybZAkGyJYSFZE4WrIG/7DdWVtHkW4AISrux7fdvb3tYgWSm4J5xwwqgeT6xhOlr98gP9Dff/oYceSq6iPBcsqJJRLKTVrhjud9XdZPDxx2JbjyDZEsNAsibJAw88kHyvCy64YPqdfrO0SYGODG6DKslmdwHtJCE66zZfJ8NkG9b26YMErqILLrigWH311Rv3loZaJtc999wzctRcvPDCC0mdwmWQx6mnnhqlD1sgSLbEMJCsDC4552uuuWbDVWBbyK961113jRw1L8myYAFJm1wHHnhg4zoZqjIh6Uiz7W8Ibrq3alfke0sbK+ClHGYVrF7PAglfHj//+c+jElcLBMmWGAaSFRk+8sgjR1VUWnrppZP7ILsEoBXJgslFcaBqVyZqJRD333//5LONSdafENCSQs3nnp8NQ8Utcj+yv8DEESRbYtBJVi66ViFIszqJ1lhjjdQEr4r5kSxwDfC/5dbQrhvrmDUbcq7+hHt88cUXJ6lWfjb46nfffffi+eefHzkqMFEEyZYYdJJlqTaXp/N7t99++3mCVmOR7I9+9KNUS3SppZZqfJYtJh+dTLJA/8EuxG7Ec5/vaXYVvPjiiyNHBSaKINkSg06y6saKGldVBaLGyDIHtjLGItkcANPzK3+Wsd1226WiMdEWuv9AG6vEZb7vXEECXooIZdVJYOIIki0x6CSLFG3p8+8zdtxxx9S/qdnfNhbJAmt2t912G9VcT1T6kksuqT0+0Ltw/88+++xRjTSpT9SrENyqSrcyuJ+kXrvXefD5R4p1PYJkSwwyyfKTqp606KKLNn6fcfTRR48SmGcg2dwavBXJmlAf+chHilVWWaXxeQJqBOnRYK9/IFNPBuC+++47KsmEFvozn/lMy0w+tYRppi3UeZhDZGCBeREkW2JQSZbFoeHdYYcd1pDmmEzcBipu1VkpCDlfB0Vg6opzI27FZJBqPtbgx7vuuuvCoukT0LVKNNhwww0b99AC6767v63gmWreGe2www7RGaEFgmRLDCrJ8p9+8pOfTEW3s+QK2ZLq3HbbbSNHjYbaBX6/LaN022afLSBnKZS2lNm1YKhJy89Lc1lH4IHeAneABZjWOd9DnS+OOeaYVJ+gFaTVKvCe32NEj6/WCJItMagky1Khja3motO4qqjVahIp0i219lOf+lStzzYDidpS8sXmZousZFtHAZOQc/U+1I1ltVaffdlbt9xyy3y3/pIPokDM+BEkW2IQSdaWHWGKElcnw1prrZW6kHbCf8b/qnaBsof585dbbrlkzb700ksjRwV6EXY52nhXK6tZJN1PPd7mhyDZ9hAkW2IQSRbJZWlOdTJIJMgVtyYLHU1du2ppPFatCSfNMtC7IOt73/vel571fO/8txrBY7UVCpJtD0GyJQaRZLkDVNeqJg3kbrSd8p1xJdx///3FJpts0vgOQxk8roboAda7UB+YXzX71P3LV29hFjCdH4Jk20PHSNb2lCRIdX0ZRmPdqImAdAh5CMa0ypPPGj5azvEWrRhEkuUX3XTTTUcV/JCLzt/aSamNe77ffvs1WkcbXAannHJKclcEeg8SDLSD14E23zP/rW7sc889N+YuJ0i2PXSMZFXqueKKK4oPfehDqSdUN8qe3XTTTUkE73v4lOqAQOTX2/aceeaZ842SZgwiyX7sYx9LUq2sfyTNYcW6Hp0s5OI+SEJQB6FaNEZJRMVFAr0F9x5J7rXXXo3n3VhiiSWSj3Y8GXtBsu2hIyRLNyfP+e1vf3tx1FFHJY1dKxKcKJDnaaedlrSYZ511VqMVRjN8rz5Fxx13XOoNj2z5n+aHQSJZOwo7ieOPP36UwFxw6tJLLx0zTfLpp59OGlrVtixqY235CdYVn2HNZpWBwU1BcxtSrt6CWgRUIXY1+V5ZFO16VOIaD4Jk28OkSNbWXCSSXnKjjTZKVXvoLztd8s73KGSCOBU1ER2fH0zs++67LxW94B8kWSKqb3Veg0SypFPSaGVrZcvSbyMev/nmm0eOag3tZ+hdEaZFczxpshY8BO665Wvou2WVcdlEckLvQFUtsj5lLvO9UsfCHBlvxS0LsdZD+f3GO97xjtDJtsCkSNYEJHZ3wa2EyK+5b38nwJry2UcccURK53vsscdGXmkNRaQFX97ylrckMb4qVHXZSzBIJKsSFuudqDz/Him1++yzz7ium+uU37f55pu3vGbN4AMWSKlas9qId0ouFugM7DoEuHLqtMGqZd2OV3aHZEkB8/sN+ugg2Xo0SNZEYAHZ4gmO8M/ceOONxYMPPpic4Saov1122WVp4th2uGFSK03igw46qHGT+GdlDsmDl2bJuuUn/cIXvpAspc9+9rPFHXfckdwK/uYz+VlFPLVIae4V5P/5et/97ncnUrcdZh0JbjkXPkH1MD/xiU+krpq5PBurDilbqUmXvv71r6e/N2OQSJY8ixVbdRXwl4634eF4CsTUwU5DZf1qjQSJD9xHdVljgakHw8NzzeWW75FhXsniGm/XYc/E6aefniq75WEOR3eMejRI1oU7+OCD08Qg9VGVh8aSHxQhIjLl7VhI3AL8MghutdVWS9Hkc845p+E0R6jei6xmzpyZLBxtTgjjFQZedtlli4033jj9v1XVTed49925xFrVl0ex4EEQTFFkmvvA3/hm+Yb0qTIUttDDykoLzgfxvv71r0+vXXjhhbWO/UEhWQsP6725DCFr/oknnhiXf3SiJIvALc5VXS6i33LLLYsnn3wyfLM9ALGTY489dlQ7eKoQ7r52ShpyuyFUxkweYiFxj+vRIFkXjUZOXdB8AxR5to1gmSJOK5ZtJ4vWDbMtdcNMasdlnycLFynmhn0c694nOCaNj78OqfELOY61yafrWNWcHFddFREEgpVLz3oFFjHyRrInnnhisnQVqfB5vh+szII3CF1qqXOoW7EHhWRt7bV0rnaUtS3kmx5vQe2JkqxrSrLlHuXvNiQquFcRFJleWID55C24VW3s2muvnXadge5hlE/WjeAicOFZIXxyuRoPfwsiJT636sl7ZnUKkojisz4zyTrWtj5bVLaQJEXcDmRVrNbqBEQASDJPzAMOOCBlEwHBO6JEoJzzecVExLR9SJb1ZhJTFXA/ZD8ii9f5C+AgfL9HXnZzPv6gkCx3iN+a9Y9+06qrrpos+FY1CJoxUZIFz4UFs9pHzLVUhGQshUeguzBv7PwswNmVRHFC1hf3pruYJ/DFCtxjjz3SRLEFV9CXD9Rk40tFrqLJt956a3KYO47T2wTPUWRbRz7W7BznHuCbRb58p1wOAiS5UVuWZ+WJyR3BUkamzzzzTKpd6pwEZbIVivCRtAeFpeb7fa/PQq6A9FnBLFiWrPNB6s2BmEEhWdfcJKpW3OI+Ic1ppaxoxmRI1r3x/moAzGdZ3LiWAtMHygE70Wpg0vxWCCgCk93FPCSrTJ0Opvyk/DV8poiJJMpEsSUU4LrmmmuSLAjJkm9oK51JFilzhOeakwJPSIvygG8XyZp8os8sTT4dGUL55u+8886plYnPE8hi2VIWsFjzd9j2C6ogFUTL96eZn4cpH+PfHJBhyToPveVljlUxCCTLvcJ9U+1W4DdzH+RA4HgwGZJF5K63e5VdRawmpfTsYKIy1/SAFcvdRwGUnw3DLnC82tjAxDEPydryIT4E6EYgMH4223/bcaueSWsFFLUeD8kiQlYwS5PQPZMsC4cFinyrJMsN8dBDD6VJi8z5Y211EGh2rrNWBVREOUnI+H2tzCpAZb8tmPSUD85TYM1kb/YP9jvJsiAtSrLh8m/we2bNmpWy79rBZEgWEKkAmGBoPhfDTkSwNO8yAlMHMRXzq1pxSyyF8eG1duEeu5eeuTzMubi39ZiHZIE1i5jyDREAYwGacIiU1cRZjtxYLPyAVZLlY2VVVkmWPAu5ZXeBicxKzpIr5Ji/D2kjWd+DFG0/uRualQH+H6FzXQjYsZqca5VYkCxLeJAtWdfb7sOiV/0NytZxl7SDyZIskOGxmrLbwpAUYkfUDR11YP6wC2XQ5PtqmFPcS81zYTxAzHvvvXea33nIMIzylvWoJVkrFV9srpjOIkJOuR4BciPrEvAS+KJB9f/Z72cimaw58MX1IODESiapYuVwRWyzzTZpFbQCItP8ALB61ColxbL1NGGrefC2P9oYi5bmqLnPR+bOh0sCWL3ZwkOyzocyoqpcgH4nWQFFaY15i24opu2etatR7QTJktepAGYxzeeTtdTjzSoKdAbmJIOoWo3NULvA/KqTNI4F8ZLZs2eP+jxGznh02MOIWpJFhjfccEOyPlxA1qFte3aQ54CUfHUTWwCLvzZbsrYOKvoIeHk/lwMiyzUFcqV++lWkizBtXfINs+qKiLN6PQwavQm4ZbC0rcJWU24MJON8nYebzzUByJsviuvDeWqRwUL2+6roZ5J1zSWMNKc5WsDsLixI7cD9qH7GROrCWsQkoFiEq+dEpseqys9JoLswTy2ylDvV7hgMHG62iRAsiIdU+4IZdPAh06tHLcmaBLbZItNuCG2dLWD1prB2FRGxQrJ0SbSyT0bCABlY9SbQqvo8yQv5b4I0bhYirW51ESJROzcE5QCyZR1lqJdAqkVErfAwbazjWaq2LfxFgEypEPydVc4vxTWR/boZ/UyyHuysKsjnb3CRsPKbf+tY8Fn5M5DkREjW8+MeVV1OBstWjYO8+wh0F55/O0CB5JxGa87Z3mdDZCKIAjHtoZZkgWuAb5PlKSWT77N5wiJTBZtlh5lQefLYoiM/0imTnSWqOZukgUMOOSRZwMiTJer/RcW97lgj/12wS4IEHV+1GhQ/km2n7+Hn811cAmpkSv/NiwHSJ//irlC/gAa4Dv1MsnkXkPvm84PSIVMVtEuwwCp27d0HhDhRP5tgnOsq4y/rMrlyLKh2E4HugzbaHBIQrmpjSbkmcw+CZNtDS5IFE8WNsiLWTVhyLtYka5ZrwRaRhpYlgxRtG/O/1eFv+e9cENW/Gf5m2OoizGaNp3PxHf7u+ywIyMC55q0ogpXHz8olyJfIYJtTh34lWb/VIsNVkPWPVBZ2ABbAfC3agXue74NrOxGizlALQ9U05+TcXGOuJ3rnZpdNoPPgKhDfyARrUBjw1Y/Vx2t+CJJtD/Ml2bHAZcCSQmRcBqzZ8VR6mgpwzgu+SFjgi+XTbZX11K8k6/rzfVcDXtwisuFkvU2GIDsB58CSIp3L58ealQFmZxToHjwb99xzzzytgbjt6uIS7SBItj1MimSB5SOllkuAyoBKgAU5Uaf6ZOF7SUy4Cfh7nRP/U/YX16EfSdZ11+WgrlaAIOT8fu9UgSXt2aiLRAuC+g2B7oClag5UtbEyALkKBI4ngyDZ9jBpkgXbSjUN+FxJrkT6p0szx3VAN5t9vyb5WBH2fiRZKcpE//SO+bxtC2mP7S56BQKoWcOcz5PLgI46rNnuQaBawKvax0vQ2bPeTgZgHbjdsvIoDyVPg2Tr0RGSBUQrQCWaKRPLdmU64Dzo/5CrlMHxFEbpR5JlTQhOOdd83hQGCrRMxt/WabCaqDoEX/J5Cr6wfNpNlAiMH/TgnoecEOL5VhPEnJisP5wrjvwy30/DjjF0svXoGMn2M/qRZKU+N1sTdK2CTQKJEwWFiIloZ8JimeyEtIvgG5QqXT1XdYXJ8JqDmoHJgYvGbu7UU08dVceCL5wrrxM7zBdeeCH51fl786DFzclKgdEIki3RbySLmFgq1Ywqg2VLTzwRVUEGfy7N8iqrrJJcLpPVtAq+2Z7SL1fPleRMgG6y/sHAaOSAl+SAqovGToJmvBOw8CpFKvaSh8zAWDDrESRbop9I1oMs4EVXXFUVKPjBUpms5SmpJH8mC2W8Pb7GAq01vXKWmhHH0zbLAOuFIN2ggIZcwMsiWdXG8pmGPnl6ECRbop9IlnqCFSuFOG8H1RoQ7W2VbNEOkGEmQhrXidQuqIMJLuPPhPfZCEB9BVmDk3FvBEbDVp6CgJIgP88CXup5RK+16UGQbIl+Ilk+TgkgLNdsqSy++OKptu5TTz01ctTE0YkCMXXgdpBBRmKWr7OUbcGYTlnLgbnZls3aWAWW7BhCMjc9CJIt0U8kSwOMmKqTyDacdduJoEa3SJZLgKyoWV8peKem8HhUIIH5Q3Rft+nqQuZesmxzO6fA1CNItkS/kKxUVyUdq0TlvLkOWDCdQLdIFlis6lmwYPP5q/GrlrBKaoHJwSJmAa66ZCzAypbmCnqdAIsYobufeShvOpmA6yAjSLZEv5CsEpI0p9WKW4rBHHrooR2zVLpJsnyvAmuqomVXB9+h7ax6xIHJgXqAnzs/y+6j/ntkfZ10FSBVemyfnYc51EkiHyQEyZboF5KlX1V2UiudfK5ShxFjpzLsukmyJnpubJnP31DQW4nFkABNDFkmR6taVZyQydklWIA7aWVKRqiWJjUESWUhBuZFkGyJfiBZk8Q5sWKzFehfVZbUAehUrYhukiwQrNPHEsfn6+37VEmbSO3awNwsRwtwcx0LrgJtmzq9jZekUk3nNhRhCpKtR5BsiV4nWRYeaQ5VQdWKpTVVQ5cV26mKW90mWVAjWP2CLEGzWKhvoJ1QBMDaB3+o8pEK1+dng0Ur1VV94E4jCsS0hyDZEr1OsiwVtXqRXtaw+lcUeTIV7utgsubroNgM/1unocaF7DRugvxdSy+9dMoKi6Ix7UPQ0PVUID1fT9W3TjvttFEdRTqFINn2ECRbotdJlr9NpwPFx6vnmBtOdhIqeymy7XqoN9ANS9a2Um+23M3Y8H077LBD8vcF2gMNLCu2+gxvueWWqUhSN3YGQbLtIUi2RK+TLKLTtqXqKpA2qVxgp/tlITlZWFIzFXDpRjaWAJjECVHp/HsMLgS1E0jVAuODBfhTn/pU2gnk66jyljKf3diFQJBsewiSLdHLJIuQpKQ2P9SyegQ7+lWbKADGPUDTmQN5OijoZtGqTVBgXjz++OOpIpYMQNfQteSGEVzsVuH8INn2ECRbopdJljUi77yaxWMiafnTz1k8CtnQdVoscgDMvyRpLOjA2BDspB5wzap1LFxTz2+3FuAg2fYQJFuil0mWteoBzhXubQUFNWzn+1n8TTGhRJ6aC1nNYCy00EKpL9h0FX3vJ/C30sHmDC+DRStRQJPTINneQJBsiV4mWdYe/2s+NxYLK1bR7unqo9YpOH/+RN2Os8vA0BKebziSE1oDgVqk3vOe9zSum0EbSyLXTTeSziNVuZihQ3LoZOsRJFuiV0mWdEveeVW4L/Ivs0fu+HR3o+0ERMZ1dKj+Ri3OZYCFZdQa6sZyFahbka+bwVUgOaWbQLJrr732qO8VxAySrUeQbIleJFlWHj0pq676MC+33HLFNddc0zVLRX2ET3/608XVV19d3H333V1PDqDxFACrdnmw/ZV62w2N56CAO0DNCrUr8nXz39wvKrV1E+rSKhBP8ZKHmhRRF7geQbIlepFkZfEIeK211lqN81JMRWYU669b4J5YbLHFkg9Y54Jut4fxOyVUCN7k38l1wEJ75JFHBsJa7wY8A65RbpRoSB4hgeu2r54bh8yOQiQPi3Hcq3oEyZboRZLVcZbWsaqNVRZQFa7nn39+5KjOQz3S/H2bbbZZ17SWGSRqLK9m36LfKmEhOqDOCxajDhbNPd723XfflH7dTX9soH0EyZboNZJlETz66KPF5ptvPmoSKQk42W60Y0HtAjURfF+3ahc0g2V0+umnj+r2wJLmKom+VKOBQAUFjzzyyKTEcK1Ys7nHW78HQwcRfUmyrB+jUyt2r5Gs7Re/a1VVYOiRxerr5rZsKgrENMN9/NKXvpQCYLmgN+KQAeZ8wjL7/0Ci119/fdplZG0sN5I02ptuumnkqEAvoa9I1mSTDXTOOeekVZvPTgR+sug1kpVy+r73vS+dh/Nh3UmblMXT7ZTT6SBZiwa3hIpiiyyySOM+cJXMmTMn0mwrQLKnnnpq49kwZHgdffTRUfehR9FXJMsX6QETRdVHXjGTTjj5e41kffdGG23UIDsWi2Ldghos+G5iOkg249Zbb02dVfN9MHbeeeeUOhrb4LluFb56hYGq10jhIGoQQcSpgEQRxo7iRHlQiURr93r0DcnSTArK5Eko68mW2tZ6suglkhWl5Z+s5vTzT5LmfOc73+l6BHc6SfbJJ58s3vGOdyQtcL4Xr3/964sLL7xwSs+jV6EYjLbvFuB8fQwLMLnfVCVvMHa4rtybPNSc6FR3jkFDX5CslROhVh8uYmi+qUGyZFmpLAS6w3wuhkg7q70TC8pYmE6S9V1cBhbQ/NsFd2QTWWCGHTTMUmaXXXbZxvXhXjniiCOSdnWqwC0xe/bsxjkYpIWhBKlHz5MsgpW/rwtntX/RIJIsS4BmdOONN26ci/OiMpiqKPt0kuzvfve74mtf+1rqF5V/vzFr1qxUtLzbrpJeB22sa9Pc401qMit3qsAQqOqajV133TUy9Fqg50lWcEv/J9vIqr+ukySrIHYzyd5www0jr04dVNU68cQT5+lGe/jhh6cMn6nAdJKswKaF5rjjjhslsmetsXApK4ZVacDfiUxpY6vXRmYcN8tU+kOjQEx76FmS9dA888wzyR9n+3zssccWu+yyS6P9SidJVvHrKsnKeFJVfqoh59y2q+qT3GCDDZKrRK76VGA6STZDEoJCJ/leOx8WnMDYMAZXLCzUF1wFWcNscKWobTHV6osg2fbQsyQrc+Wiiy5KDnXppaKnVu2sDWyHZMm8+Iv0j6obsqiqJEvYrddV83Git90qwWcrLKWVaiKfh6HiloIcU5WyiODydwuoTEcH2fvvvz9lgGlpnc+Fda8E4jDKuXKPN0VY8sLDmjUHVNyaagTJtoeeJFlWG7kSUlU39Qc/+EHxwAMPJIs2k2E7JMuf6bO0La4bnPjVUnusBS2Pq8ewohG+8+g0EKiIrW601dqgVAUWgKkklmojRb7gbqfV1kFLnYsvvjgVw8nn4p6IaJMwDRv4Wz0bOkfk55RLS9q1zMCpRpBse+g5ks3BD8L7888/v9GKBNFKs8z+KCRodR+PbEVJuLwFnswQgBHl7zSQrK2wLXF2FbDYlfxTEWsqofKW/v0WFpbjVLkpqrA9vuuuu+bp7a+Mn2dj2Ap6W4Ddj+q1oI3l2pmOiH6QbHvoKZK1ZbY15ntieX79619Pk5wld+edd6bJn0lWyiUXghqWYxGtiH3VzznRkUXfnYbtoCw20pxsqbBoDz744Cm3VBBYdo+woKZKe9kM4nYug+p904InB8CGBeaEhaU5mq/iFm3sdAQCg2TbQ0+RLB2o/k5y2E2oPffcM6WXHnjggaldNP1kdbu01VZbJb8tYtYzqhVYg9mXNZnh+1kPnQa/5/777z/qHHULUKNzWAXeCP7SSy9Ni2m+Jgp7Cww++OCDI0cNPrhHSAwFAvN1sAAfdNBBaSGcDgTJtoeeItnsi2sujDK/QVM6VhtprVoI2hXVqBuCTVWfrK06uVj1GAU4PNis606CFXvHHXekBSN/P7K1VbZlHlZIo33iiSeSi6h6b/hp7SY6UbOiH+DZFfDKQUDXQusXvvNOKGsmAskI1cXPoESJzgj16CmS5V/y8PBFVm/g/IYIOH8mX24rKA3Ir0USVjcEtKrqApbCBRdcMOoYOlU61k4/2FQU0mhXXnnlxvcr+HHAAQek7x1muKcKAeWSfgZr9phjjkn9rYZBM2vnpDhQdpOJLVh4yP2mS84Wlmx76CmSlbfPz6QgMd9bHorC8NGuscYaDatGpJWPloZUuuFksoHqdLJf+cpXRl7tLh577LGUaFHN4tENwVY5HtoiKUjWXHPNhnQP2dhVyOEfZGtWMJTRcdJJJ41yI1GcnHfeeVOa4dUMFqvdRHWO2k12u1VRv6KnSLYVrNhSCgVC8oq+zjrrpKysTsib6jK+pkJ/aGFQA3T11VdvfLeh8pTfOx1RdJOXj9uWkOU+mcWrE7AIcdOw7vP1kfUkODrIufIWEO4iqoJsWHj27XjU3g30D/qCZOFb3/pW0knmiYZkb7755o6QwHTULmCpCGqwAqo1VG0HpRGzYqcqAaEKnRdIpUSzuVGm28/GPSNJwy4mXyOW3Vvf+taUTjqocN09l9VUclasXY/SgoH+QV+QrFWdhItzPT9wKlPZsvRrqUOLA00qX1ZOlUQeLBU56tMFioZ8HbS7mY5khGawqqlLqgEw1j/yHVT1BReYZ6PqRiIhjLKP/Ye+IFmRZqu3km7SK+lJWTK33HJLR9wF00GyzpsvWJQ2kwdLRTWje+65Z+SoqQeCz9fCNe6FCc0tINjlvuR7NHPmzOKwww5LPvxBA20yVYGsxvx7DUFeO7phLZLTr+gLkvVQqRtgQtnOyvSS3qqGZicirNNBsjSO+uZXLRW+xg996ENJCTFd6IUCMc0QULFrEdHO94n1T4UyiP5JumkWa7VurIVYGu0g+6EHFX3jk+0mpppkWeYkOCyT/J0G0iBH64R1PlH0IslaSMmG7GSqkXbaUZH2QYtqs2LtaLJ0zbMpGcFv7QVFBRcdvbhMyjwkiMwvIWiYESRbYqpJlhWrlY62Hfk7fT8fHF/cdAS8MnqRZMEW2jVTIa16zeiJ1bcYpC30FVdckXzz2Y0ktZiyBvlOV5pzFfTb6mwI2OYhY3E66lz0A4JkS0w1yWqlcsghhxSLL7544zttDT/4wQ9OWTO8VuhVkgXWk2CchIR83WT8CYBNV/ZTp+H+U3Xke2Cw2FWjmy7FSTMEIqsGgsF/H66MegTJlphqkhWwI5F6+ctf3vjObbfdNmlm55e5NhXoZZJl5Sv519w5QgCMprffwY2k1RKZVv59nksyLjU9egVcN29605sa52hIDIrkmXoEyZaYSpJFopIfqnVjBXH0ze+F9iq9TLJ81bTR1ZRO982E5+Pud6jdIeAlwy3/Ps/Jbrvtltqi9woirbY9BMmWmCqSFcDhP5TBVNV8ssb4G1ky041eJllbZQuRbhH52hksW9Kz6Xa1TBbKO0q4IeXLv02xJC1meuk+BMm2hyDZElNFsqxY/kN+xZwezIrVgUAlrl5AL5MsUBKcdtppSSebr6HAi64ZU9XRtxuwAAtsNdeN3XrrrVMdjelUnDQjSLY9BMmWmCqStR3UEFIBmvxdtLHHH3986vzQC1CcJxdjEUHuNZIVXaeVVv7vFa94RTpPsi71hz/xiU+MHNV/+OUvf5lqI3se8rNht6OWsvTrXlJPBMm2hyDZElNFslQForBVVwFtrEBYr0THq2m1ahj0QlptFVwGklC0xqk2WkS0ssL61WUgk0uywYILLph+DytdiUP+++ku0tOMINn2ECRbYipIlqtA1bBqoRPfKZI8nRlezVBCkB9QIXMaVNZ3L0KmF4F+dcFSmF2n234TxXMVyGjT/j3XsWCl20mw2ntBtlVFkGx7CJItMRUkK+DFLSDIlb9Hi5kTTzyxp4qcsBKV2NNXSpWrXiUsvc/4jKtpybSbmm9OV1uWicIuhhtJhldeNGio6aZ7aQHOQLIh4Ro/gmRLTAXJskg0v8t+RNtBQnr9x4at+2onkMtE6ruW7xv3AbkTsXy/ICtOqtpYgzZWIexeLEweyQjtIUi2RLdJVrBGxS0+tvwdUiV1o1WU2kQLtAfuF4oMSRz5mrICVTUTje+1LXYrsP64Cqrtzz2LGkb2ar1cabVKT5oneURabWsEyZboJskiWJlKipvkqL1hOyhH3VaxXwihl+CasZx0M85+TENbIv3Z+sVlIBiqtVK1cDvd75w5c3pO2ZHhmeVSMkfyIJ+LAjH1CJIt0U2SZXFJl9XmPH++SDhVgaLdgcmBGoLLIFfn4qPlH+yXTr9f/epX5+n8mpuDagAa6H8EyZboJskKJPEdzpo1q/H5rFjbK1ZMr4HlzSIxSId63com4JcBlssCchnomqEsYK9bVjL87GaqumlDLQbSudjhDAaCZEt0k2QRKf9VczdawvleDBSoAaCOAvcGAuhEe59uQi8s+f5V1QarlvzMAtersJiJ0h911FGjqopJqT3nnHPCTz9ACJIt0S2SZalINFAbNH+2IZKs4EcvTiTkn8+Ti0OV/l6HEojrrrvuqHuobbiteK8qNzwb1157bdKbZl893/JGG23UUxW3ApNHkGyJbpHsCy+8kDKTqlYWCZfMpF5tAFglWXnz/UCyot2ypdy3fO5cBoJHgo69CDsEummys6yNFbTTqZikKzA4CJIt0S2SZWHtvPPODVeB72DVXnrppWm72Ivo9QIxdSAduvzyy5M1m++hxUzhHT7bXgNfq1oVzdpY3WhZsb1UDKYOXDRkZ2INedD0DloboE4hSLZEN0iWK+CSSy5Jke9sqdDGEsvrRhsk2znYetMba9GS76Gx3HLLFVdddVXP5f6zYj1fFCb5XPmRuTh6VRtbRaTVtocg2RLdINk6DafyfBdffHHx4osv9mzkuB9JFkjldPqtXm+KA1vyZ599tueqWEmjlVadz1X7IW1nejlYl/H000+n4G0+d8OzwsINzIsg2RKdJlmWlapKCpZUH0SpiHfeeefIUb2JfiVZkKKsuE0OJPlX8M4W3D3pFchIk1KdU6wNNYZ1fe11VwGEJdsegmRLdJpkVa667LLLirXXXrvxmfp58cE99dRTI0f1JvqZZC1s9MfuX77uUplPPfXUnpGicV14Nuxq8jlaDEjOuAr6QboVJNsegmRLdJpkaWM9dNU2IgJep59+es9H6/uZZBEpWRRrNl93BMYPrm3NdAOBUkJwI+VrbCy66KKpYHc/WLEQJNsegmRLdJpkbQdXX331UQ+h2qACXnyHvYx+JllgDUpLrd5PxVc0YJxuEqPZ5brgwqi2H1p//fWL2267beSo3keQbHsIki3RSZJlTdkOVrWx1AWsF1X7ez1VUkPCTAAqQfWDTrYKi4IsqmqqqgCTvwnYTCcEhprLM0qx1ljz29/+9shRvY8g2fYQJFuiUyRLliWTSwnDahsRVZVoY/sB1fYzgjG91n5mLCiqQsMpcypL51jmNLS33377yFHTA0kGdNOkfPkaC4bqq9ZPbXOCZNtDkGyJTpEsnxtLcJ111mlEuE0otQu4EPoBUlFtZwn5TzrppL6bOAJLikofeuihjcpchsyq7Pecjt0EdYPKWs0Vt9TDtTD3E4Jk20OQbIlOkawJLGWWkiB/liiyVEkPZj+Au4OuVIDG1rsfot3NUH2LRe4+5vuAcPfdd9/ikUcemZbkhJ/85CfFmWeemRIk8jnR8R5++OE920etFVjkza3Ld9111yDZFgiSLdEJkjVxqQp22mmnUQ/f7NmzU9O/XulGOyzQo4wWNW/NuQ7sMD7+8Y9Py72wQxCQq6ZYE/Q7n35rP2Sn4LmuPuf899F+ph5BsiU6QbJ8anyB1fx51hNVgTz1wNSCJX7CCSekTKp8P2bMmJH85VPtZ5ZtxidfDcbxEytqM12W9WRADrf33nsXa665ZmPIrOvVokfTjSDZEp0g2R/+8IcpVXKZZZZpfA4h/HHHHdcXqZKDBsVK7CCqvbNYs3zNOt1OJbgDPAdZtWHQUEuxJunrt+LcLG/uL8kfeah21o+upalAkGyJTpCsdFltkquR48022yx9Tq9kGw0bWLOi+VllYEgKoQWeqqZ/yJ6rQPAzn4MdDlWBDsaBwUeQbInJkqwVnG9t4YUXbnyGz7M15Sro1YpbdWBZ2U5ruU3X2U/n3gzb15NPPnmUZll21YEHHjhl1qxdDJXGiiuu2DgHz5ftdj9pYwMTR5BsicmQLBJ67rnnkqqgmiqp+6iuqb3YN39+EDASvNNH/7TTTusr/WYz+DplevktuToXaR0ZVbs7lYmCNS1zrlodjA9Ti/h+UxUEJoYg2RKTIVkkeuONNyZtadbG+ldxmH5sI8Iiz9eBu6PfkhGqEHBy/grEVOtIiPBbQFi63fSH0sYq3N6sjUW6tLG9VBks0D0EyZaYDMmy9GxJqwEvW1LVoESO+w2f/OQnG7+DUL7f0mqbgWivu+66YqWVVmr8LkPb8AceeKCrHW0R/Lnnnjvq2fCcSbHuZ0mf3ZvMOnWR8+jHAN5UIUi2xGRIlnBfcCVbsQYNodqmHr5+Q78XiKnDN77xjeQyqHYMXmONNVIGWDcLTSsIJBMqp1gLeK222mopUaKffd2eCRXl9txzz8ZQrwPxBuZFkGyJiZKs7d4dd9yRqijl9xpcBxIT+hGDSLI//elPU7bV6173usY9kmarXU03M/GQKTVDfraQ/D777FM8+OCDfU2yCu1UayUbO+64Y3RGaIEg2RITJVndaD/ykY+MqqrEalFVqV+1sYNIsgJg999/f3J/5PtE1iUA1a2iMWR7Rx999KgdjhTrCy+8sO/TT5FstT+ZoSB9kGw9gmRLTJRk77777rQNzdtBn0H8rq12vxRgbsYgkiwgAEVjqlF+ZQbPPvvsjvudifW/+c1vzpNirZg4bWy/+y6jQEx7CJItMRGSNVGQaVWDyed2yCGHpNzufs1+GVSSZc3yG2q7Xd2+I0LJAp3EL3/5yxTwqhZul6TiuwZBGxsk2x6CZEtMhGRZRkTmVctogQUWKM4///yuRqy7jUElWeAL5RNV/crvk+Yq8i8A1knrMrcf8jzkZ0OGF+IdhBTrINn2ECRbol2StR2kf+SHyu9hxdoO0sz2MwaZZKXSKtRCYpfvm/t+xBFHdKyCFLLm56VeyN+RryWVQ78lp9QhSLY9BMmWaJdkTUg9/qsBLxlee+yxR19qY6sYZJIFrgHb+GqxFpXS7rrrro4QoB2O3Qx/b/58ux1E/qtf/WrkqP5GkGx7CJIt0S7JKsBMG5vJyDBxL7nkkuSP62cg2ewCUdRk0EhWZJyus2rN0q5SiUz2t5JlSXB473vf2ygU5LniB+53bWwVQbLtIUi2RDskSxt73333jSqhZyjIrORbv6dK9nuPr7GACC6//PJUwDv/Tj5aC8pjjz02ctTEgER9Nv8r95HPFlzbZZddkqU8KAiSbQ9BsiXaIVlyH4VfVlhhhcbxtp4HHHBAXxdTyfjsZz+b6uAqMM390e+WeTOoDLh0pNXm+2doC/P5z39+UtamWghqClczy3TK1aFWvdVBgfYzzUbGO9/5ztDJtkCQbIl2SNZ2UKZQLjhC1K4bre3mIAQ1uEKQjd/vt/Zba5TxQN0AXROq7h7W7CmnnJKq/k9EaeDeI2+ZT/kzDcVhZAUO0nUkUWwO7PFrB8nWI0i2RDskqxvtrFmzGttBE5V/VtHuqKrUP9AqyLY++59f8YpXFFtssUVShygq0y6ULeQqkEWWnyMNNSlQBsmKBS4ki5QFJQ9zKPrY1SNItsR4SValoTlz5jQI1qAqYMWaZP2eyTNMUGrwsMMOawTA7EjUMzjxxBMnlK1HGysRpZqcovLXBz/4wYFzuUi0YbUKFOZBHjeRxWkYECRbYjwky5cnMs1VkI8zyLj0kgqC7S+wupRArHYsMLS21s2i3ft52223pe6zVReEYOitt96aFufA8CJItsR4SFZQSxpt1eFvO2giPfzwwyNHBfoJrFkugmrWnopq119/fVt92fhbNUXMNSwMz9ORRx6ZigjFAjzcCJItMR6S1Y12r732GlVhnxWrYLdgSaD/wLf4/ve/PykL8j2lrFA9a7xt3G2duQoUn6lasZIRZJdFB9dAkGyJ8ZCsUnnrrrtu4xhjq622ShlE/Vpxqw5PPvlkccYZZ6SMNhbdIBdi5jIgWdtkk00a99TuxG7lK1/5yshR8wdXgG4S3pN99RIRWMjj/Yx+A3+spBXPSB5aLenMG5gXQbIlxiJZ8pyrrrpqlMUjUKLYyKCJ9a+88sqBzviqgpX51FNPFfvtt9+o+2+3omLXeNQiUqxZsVVtrKIzdjiaKA4iJCNof59/r0F3HMkI9QiSLTEWydoO8q9VW377byv4IGhjqyBDyr9xyy23HLhFpBmsL8kl1TRb2373ezzt3AVD1RTO7zUEwG655ZaBezYy/Ga/sfqb1bkInWw9gmRLjEWy+nUJiGSfmy2lTq5E+4MW1Bj0AjF1UEh74403TlpZv1s3A2mj11xzzXyTCMiWPBtVbaz3vv3tb08+/EFFpNW2hyDZEvMjWSRK61gNeLF66CkHcSINI8lKExUAkwKb7zHNrK6y9M+tQJ0gnVoKcn4fV4FnY5CtuiDZ9hAkW6KZZJEoKxX43Pbee+9RDxTfLBIexO3gMJKs4JXATdUiNfQEe+KJJ0aOmhdcAoKhuY+XwJdgqGdnkINAQbLtIUi2RDPJkt9IMNDhQN65alT5NROJ018Pp0HEMJIsIA4psPm3G0ogUg7UFf6xwCptadeTj/cMsX6l0Q6ydCtItj0EyZZoJlmpkfx00iGl0doCVl+Tjjlo+egZw0qyCEK1LKmw+V4Lbqo927ygSh/lKvIcVLvRcikh3kGpG9sKQbLtIUi2RDPJ8s1pL+Nh2mabbUZlBG200UZJzvXiiy+OvHuwMKwka9diYVVNKndN8EwouC24VQVdNHcRLWx+Lmhj7XAGVRtbRZBsewiSLdFMsksuuWRyF3AV6NtVfZj4Z0lYBnU7OKwkyzqVAqs5ZjU9lv6VhVtNs9UMUaBMdlg+zsIsUwwBDTqCZNtDkGyJZpLlZ1NZS6+malUl0q3TTz99oEsaSkbImUusumEhWbBwygCr9m5j1e6+++7FQw89lIoEgQQG2tjqM7P22munHc4wEA01xoYbbtj47YbCOkGy9QiSLdFMsgo4m1h6NWXpFuJRR5Z2cpBRbT8j3XTQkxGaoaPsdtttN6qdN5eBBZeLiL+VEkEt2vy6IWiGfDMRDzIU7Z49e/ao3++adarj76AhSLZEM8naLnuISHry1lkQRIEYFs0g4+abb055+Cr6y3oatonz/PPPF6eddtqoABifvAVX14gcDOVSyq9biI8//vihKVqtIJKUcs9IHh/4wAdS+53AvAiSLdFMsuoScA3IAPLf/rbyyisnOY8sn0GGLZ+Ggo8++mjx3HPPDV23BwGwe+65p9h8880bz4Ph/y2wOmBsvfXWjewwO5z11lsvuVmG5VrJgpNy7BnJw+IUFcfqESRboplk64bIsW60gcEHa3X//fdvEKmR24YfddRRxcyZMxuLL1UBKRdXQZBMoA5BsiXGIlkuA3pJ0efA4EMGGB+s3UsmU22GRNSRbfXZEBjV923YLP7A+BEkW2J+JCu6LHKs9F34nIYDLFJuAQ0yuY08B9wCgmHV5ANDWi1NdSDQCkGyJcayZAW8FAMJa2U4oCgQ6do555yTLNi6Z8KYMWNGejaUwgwEWiFItsT8SJZfTt3YQc3wqoIgnxVnMTHIkUiWhrFHlWshe2v11VdvuAyahx3Oxz/+8eJXv/rVyLuGA66N4JeuGXmo5dDqORnG56eKINkSrUjW5Hrd616XtLGD/qAgU2RBWaCljgpT9957b6ruP0jtddoBPei73/3ultZs1sYO2w6HAkWn31NPPTUl55C86cpbV3sXIbs+/h1WBMmWaEWy9I8yWQjUBx0sERIlKaS77LJLSqk9+OCDU97+sCUkZKglq0PxOuusM8+zQVVw7LHHDuUCRNqn3YxqddKJBf9UH6vb7SFXKcmPP/5YSlPXQ25Y9MQZQbIlWpGs6PJ5551X/PznPx85cnDBCvniF79Y7LjjjinAw02ibsMpp5wysL2qxoLdCz3obrvtNuq5EPzSfoWqYBi3wiqQ6SRRvSauUSsN+UsvvVhceunFxfbbv7U47LBDy13SzeXC/bPkjhqG6xckW6IVyUorHdS6sc3gLrjxxhtTW538+1X8VwhlUMs6jhc6Y0i1ztdF1wRW/re//e2RI4YLMr6aGykqEEP61grXXfeZYvPNNy0XpzXLXdL25S7g6HKXcEVK/PjZz342ctRgIki2RB3J0say6vgordDaiQzi4F9TlJoG2Na4WqDcVvDwww9P7hLHGXWfMajD7+UyOPfcc5NVn58R10XbdFbuMF0Tv9VcePDBB1PPu/ycGPqa2fE0z5X83Nx1113FIYccXKy22irFggsuUMycuVj5GesV+++/X3HxxRcVd999Vyo8Y0G3c3Tdq58znuE9nmW7sl7yAQfJlmgmWQEvLWj4JS+66KLi6quvTgQ0qEN5Q8WmDzzwwFQMJV8H9RrU0xXgsDU26t4/qCP/Xtb8Bhts0NDMIll1HVTdGrZrwkdPbVOtVGbQC+v6e+21187zHunoXttvv32L2bNXK3cFryqfrdcUSy+9ZLl4rVy88Y3rFltvvVVyORx11JEps06houbPmd+44ooriksvvbT4zGc+kwKWvdT+J0i2RB3JCnqpumXFluljkg3iULLO1k9RGEqKXHXMYM0rhLLGGmukYuVG3WcM6vB7XR+1CVZcccVG8XauA/It9QyG6Zq4FnY6CidVa+4aFBiIlout+T2G67T22muV13GF8pmamQjWv6997cLFa16zUCLexRZbNJHuRhttWGy55RapJb3P8/7qZ7YaApQMI+Uqe6nGSJBsCStn9YGJESNGd8bCC88olllmqTQQbSbbJZZYPLkQFl980US2iywyo3jVqxaojZXMb6gFzWjqJe1ykGyJs88+u/aGxYgRo7NjxozXFMsuu/Q8RLvUUnOJdrHFFil3UwuVu6jR6cvjHSxs8zlItscga8e2mGzJFlnLkWWXXTYVA+GjFPSIMbzDM8B1xJ1C1ld3TIz64drl4dott9wyyXJltWZXwYwZr05/mzVr5WLttd9QrLfeukkipzB6O/OPn5h7odc6VATJlrj77rtT0EdLEYEekVIl7ayIZ555ZspqiTG8g5JAkgbNcM5yijG+Yf4YRx99VLHddtsWK620QiLXpZZaolhxxeWL1Vdftdhww/WThnbfffdNxc9da+8544z25p77I1CtJGkvJYkEyZaw6slEeeCBB4r77rsvZT6Rk5A1qYZPFxhjeIdnQFFqmU4kRnXHxKgfrp15dOWVnyytzI2Tr3WxxV5brL/+usVee+1RnH/+ucVtt92W5h25pHnnOtd91ljD+2huZZj1Ulv2INlAINB1XHPN1cVmm21abLrpJsVBBx1QXHjh+cVXv/qV1Pl30BEkGwgEuorf/vZfi8997vrixBPnJJ0ti5O1qV7GMCBINhAIdBW///3vimeffTZVLPvNb/555K/Dg6EnWel30vikCqofqlKQnPReik5OFWTJmAyuhVRa/8qekaoYmFtE5/vf/37xyCOPJN9fFHEvUjqrgjHiGV/72tdSU0Xprb3kE51uDDXJehA8ICrgK4xCBkI2Ir1PqulPf/rToamyZOumjQqVBemaayHTS9lDacXD4DubHxCqgKhOCJ4Vsj8EM8yw7ZfOKsVY9ptMsP322y/VKairLTusGGqSFckkGaHJkzq5xx57pCLN0viUcjvrrLMGvkIQ/PrXv26UOWzuAiBfX1rxhRdeOLR1ZYEFS9Yn7Vh6LbmQFjXDCIoBNQJ233331DlCyuy2226beqIpDaodT1j5/x9DS7KIRXUlxT6U9KOF1AqaREflKZkjLDp50NprDDJ0QGCBWGyy8L5aw8CQG37TTTcNTbCiCqTi+VhppZXStVCsWuqm52WYYOfHMHEt1G7wjNj5KV5OhmUhGtYuGvPD0JIs/6stjknzhje8ofjSl76U/v6HP/yh+OhHP5oyvlgsyGeQ64YiTRkye++9d/rd9IqSMw444IBEJplkVb9XV9UWcZigRqrrMnv27NS52LWwMLPYholkuc3c+xNOOCHNDTV11ZDVpsjfg1xbYyhJVrNA2VzZWtt+++2L+++/P63USMfW+Y1vfGN6TaqefkaDCFs6QT/FuklrqgEu/sf3vOc9KdXYdVD68ZBDDkmBjWEBmRES2XPPPYtllllmqEnWb1VIyXyQes61xnINjI2hJFkBi0MPPTRNGEMaLVLJTd80hcuV3/koPVyD6GOiJmCFCP41l4ZjuSBerhTXgVXLJykzbhhgR0NhccQRRySS5a9mvbkW6lwME8kyPjTXFLfw+7lN+Og9O66B3l7hg22NoSNZViy9nq2OB8bQdbSZZAV78usf+MAHkg930OBazE8UTs7GTeAasN4Uax6GVjRIhXyN6kSDQHnxIugzZ85M12LYSFZKsXufu/ZyF3C12QEyUPhkv/zlL/dUDddewtCRLEIhMVHcN5OoB8WkyiRri1jtYcSaoR8dpqZ5fuvnP//5hiUrCPi5z32utiPpIMEzIA9em2sB0Ouvvz5J2+bMmTO0JOs5MB+4juxoFFIic+Sndj1Y+OaQDgjjLTHo+RJQJg3ksppfcBnJm5O0uFMdeLXgPv7448Xtt9+ednwMk3YxdCTLQS8S+pa3vKVBomOR7EEHHZRE+S74sIB/NvutFU4mbbPQuEaDChOfLMtiYmG9+OKL0w6GXtpuRkFozwOr3nZ5GHSySO2kk05KHXr9di4DZEpxwZ1EXeDv/LReu/nmm8c1T5CValna1XiPIjLN8Dn6qHHXbb311uk8XnrppZFXpwbcRloz4QgLL3dZuzwwdCTrJplE1a6sY5GsSDsXw7CQLLLhPuFGednLXpbkW4JjHrhBBtcJlQnttN5d2VKV/WeCZ5JdeumlUzLCMETULTB80nkubLfddknyByxM6pscQKbGcZ28Z6y5Yp5ddtll6f16dDWTLBKWWedecE3suuuuyaKe6iQH5yGTzXnijOOOOy5VC3P+48XQkayJ5GZtscUWjQdnLJIVVacPHGQrrgoLkVWbxbbccsslTeiguwmQwtNPP538i/pYsZ5sT8nZkIDMt9wWnG/S7obPGhG3M+H6CX6X349Y81zYaaedkswP+Uif1SCRrtprgsRUB+bS/K7JH//4x0RUFnHzjEVcbXzoXlAuHHPMMSnZge/X4jddzRH9FvdasgV9MKLFB+N1Hw6lT9ZKLFqcH5yxSPboo49O26NhgAecnE0TuyzbeuKJJ0ZeHVywkPjdPBevfOUrU8BPJ4QVVtD4b8lEsFnCxX2ik69jWfiDGvDxu2R2VeeC33zPPfckonTN7Ao1MMyvszj5sFv5Ts0xu0IE6vmSvk2HzDebrV9+XcW3vSZVV+puc+DZ5zgH89W/3ltHev5mQcjHzA9ed1zdsflayAa1qDi/8bqLho5k3RwR8uoWqKoucIGb1QXT4QuaLiBUVppAl+AGwh2GPHRbf3porpF838ca2TfbS/2kOgluEnUrqteEVUvOhUSRlyzArCk33vnOd6ZEn7pnxt/MM7sFi5fjZVZKy9UV4YYbbih++9vfph2ERV5KN8uY+6EKVrBsTTJM2/iDDz44tW0X0M7g2pLee+WVVybpIZffySefnBYI87wK58Xw0pHBZ/lcagrGlqBcBsvdefJPc2GwbseDoSNZEMlk8mfLxBao2ZJ1473GqhEAab4xgwgrM9mSPkmI9uGHHx55ZS64DAyTa9CQdzikWgI4sgDzYLmwuvinPRMmGetWMNCzMqiuFNlud955Z2rJ5HcbyEWyjq27OWEbn/WzBlL85je/WesusJC5XqzhfC0RqcXKZ5x//vlpx2jh4uc1BF+zhcoAQrjmrqQIRC3wxkeOrLm4wHllf64FgMuLttdAyoJXSNjnOidkuc8++6S273YwfO8+z29lvVaTdLhHZsyYkV6XATmelPuhJFk3wRZFFo8bLXJpi4M8rGrqFcjj52OyPaBGGHTwVas8xhIxUWydq2TK9+i6mHSDGPDxTNitENizlGS25cHCVQwlB3gQLjJmcbH2BnHRAVtmpIeYMonySdq+u1ZICsmuu+666TXz5cQTT0zPSp1R4jp5DXFm/zZiQ5p0tq69FPb3vve96TV6XN+V4VojPXPTaxQfLGnkqqCT2IHvYHEiQCSMYLn7WLSMKc0cvSZoly3Yd73rXek4xgWpHksWcXMJcWtUM9t8v89wflwj4/HNDiXJgslj4rBm3WjOd2DRCHq4wLrWchUMuj/Ww2artcMOOzSE5rZWor+sC5pQDxu3yuWXX56OHyaoPuY5QK4mV1YXsPQGHSw+Bok54rfTxNrlUAMgYe4EVqXXBKls+cfyfX7hC19oJLkgbYHoDGTLB4yw+Xot7Bl2WuRU3mvBc0+QJX9urmXrnniWs3rIjjTHFLgDKCC4P7gN+HklmrBMF1hggWT5kikiVd/DBWGBrVbiQ+oML5/tPLkWxwrIDS3JIgpOe9sJN40vRiTVTeaLJLqmpfW3QbVUrMAeSg+cAjHZUms1+GlNqmED1YHML64j18ECzGpiMQ0DkBQ/6vLLL59cJZ4DJGTrz9dpYeZSYVEiqbGAOHPxIYEtzxTjhj/WbsrfuBHsMKu7SHPWTopf2OssVcTI1Zcta64bhoFFAaEiWyROk6sWsO+01WdUPfPMM43MT4oRbooce8lBMHO/aqkiVeoT7g7nSTM8Vjbo0JIsCFjYRsj+8pDwv9mKIF43xIo7yAEvfjMTKJd29LDNb2y11VYp6DFs4MOzhTRpXQdbXbWGh6WQOUvNc6KGLtcAaxbhslwZKILEFh3b/fFoqW25M8kqDI9YLfYIklyOn9Uu0vaeGy+THBcEa/aaa65Juy3Wrs/h45WZ5zMQngWBdWqXyr+a53TWORvUAfy22eL1GnIeqwsI0vfdSFZZUMQ8Vl3hoSZZcFH5lUiV3CxaOL31aQEHXWyOZGWyidRa0SkuLC51QwaUh1vK6bCBu8AkPuyww9K14I+12AzyAlwHaaWMElY93z0S9MwgxmYFwPzAiszp2kiWJctqZM3KAEOKtu/mIzdAs39XsMm23b3gH5Vtxi3AKLIY2JV6PyJkZfO1Ole+V+oA7g4uBYHdrIywi+NPtlDMD1WSZdELio+12A49yYLV1ypqFTRsWwbVRVAFCwHR+r2CCq5BqyEwZrs2lr9tEOE3++2uQb4WCKEuuDPI8Ly4DhYXFqW5wkjxt3aAZLN/25ZbPWOfY/DpIkzEKWGISyJfZ9+PjFmsnlnyKm4LelpuDAoBygeSLZapv/kMxoFjvce5C74ham4gLgnn4fsYGtyDVcuZFV9VSmR3Aa20na/MwLH0skGygUBgSiGYlANfrFZBRL5WUirJHTK8uAIQMNdCJj0EyfoUS8mF9BHm/vvvn0iPthZJC9R6r8/n1uDaqQanuH9Y3oiXTzcX/uHj9d68gxXwovmtqgvsetdff/10vAAaUh9LxhUkGwgEphT8rLbwiIp/l95YSxsuAH5S/m/bcRJLBJyBGFnB3HksWMdzVXBdsGZZsCpmqQOMPKlAfAd5FqWA41miXD+IE5mScPn+HNSk1z3zzDPTcQhU0IxLLYM7I7chkmqN7FnX80OQbCAQmFKQRNLKChwJcNl2+38kyvWAWFmgVBwyr7K7gGWJ/FiTpIQkmFKffY4uy1Qy3DgGsqW/ZZ3yz0p4EKDLlbQcw0L2r8/TCFJAE+nz41IwkK75zqo7hLxTkJgaARmPJ24TJBsIBKYUiE0QjZRLRB+ZsWAzmXIJsBKRIys1y8IQGiIWaGJd8uVSPAg+SdetEh7r0jEsT8oH5OrfumQavmCuio997GOJRLOl7JyqQLgSdVjZlDYs8vEgSDYQCPQUBGGpGMjFqA/4SasJAdMBck8WNncCiRkJGH/weBAkGwgEegosWhYraaGsKgoAFilVx3RAYIt/VkBO0ItVLJFhvEqbINlAINCTkDKLaPlHpXRTGoyVwtppcDsImMkCRfZSc3VryK6N8SBINhAI9CxYtDnIpUIcretUItdu8P2yu8ZKVqhDkGwgEOhp8H0q/kJ2NZZcqtNgsQq8CYLR1bZjwWYEyQYCgUAXESQbCAQCXUSQbCAQCHQRQbKBQCDQRQTJBgKBQBcRJBsIBAJdRJBsIBAIdBFBsoFAINBFBMkGAoFAFxEkGwgEAl1EkGwgEAh0EUGygUAg0EUEyQYCgUAXESQbCAQCXUSQbCAQCHQRQbKBQCDQRQTJBgKBQBcRJBsIBAJdRJBsIBAIdBFBsoFAINBFBMkGAoFA11AU/w+zuku9Of3BCwAAAABJRU5ErkJggg==)
physics-General
chemistry-
When ethyl alcohol is dissolved in water, it is accompanied with:
When ethyl alcohol is dissolved in water, it is accompanied with:
chemistry-General