Physics
Grade-9
Easy
Question
When two bodies A and B are placed in contact with each other, the total heat is _____.
- Heat(A) + Heat(B)
- Heat(A) - Heat(B)
![fraction numerator left parenthesis H e a t left parenthesis A right parenthesis space plus space H e a t left parenthesis B right parenthesis right parenthesis over denominator 2 end fraction](data:image/png;base64,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)
![fraction numerator left parenthesis H e a t left parenthesis A right parenthesis space minus space H e a t left parenthesis B right parenthesis right parenthesis over denominator 2 end fraction](data:image/png;base64,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)
Hint:
Thermal equilibrium concept
The correct answer is: Heat(A) + Heat(B)
Total heat will be sum of the heat contained in both the bodies
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Which gas law represents the below graph?
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOAAAADgCAYAAAAaLWrhAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AAB6oSURBVHhe7Z0JeFxluccjIKCAC+7bdUVZ3BFpk5lzJm1RVNztxX1XBK+71+seWdpklqwtiwuLoqIFN/DWhSVNJjOTNE1aoLg84IKi4gUELJS9c/+/M+drDtNpM2mTzGTm/T3P/2nO0lmS8z/v+73fclpqxCul55V+NAxjvrlI+nHpR8Mw5pMXS3dLf5eexg7DMOaPk6ViqE+wwzCM+eFR0t8kZ8DN0sMlwzDmgS9JznxO75EMw5hjnir9WSo34NXSAZJhGHPIf0vl5nN6v2QYxhxBtfNGqZL50PXSUyTDMOaAr0uVjBfVKZJhGLOML22VKpkuqn9JR0iGYcwS+0pZqZLhKukSaX/JMIxZ4FTJmYvRL9dJt0X2/Va6Vrovsu9jkmEYe8jrJQz1e+kH0jHSI6QJyZktI9ER/ybpQukvEmZskwzD2E2eLaWld0hPZ0fIPtIGyRkwJUVhhsT7pNXSYewwDGPmPEyqNMSM/eURsBIHSdY5bxizTLUGNAxjDjADGkYNMQMaRg0xAxpGDTEDGkYNMQMaRg0xAxpGDTEDGkYNMQMadU13ftHBXdk2hk02JGZAo27pWHP4vum8v2Zg45K7klnvM+HuhsIMaNQlHYP+gamR+NkDk0uKqzYuKfaMJbZlcvGPdnS07BWe0hCYAY26g8gn852z+sqlxe5Rv9i3oR0DFs2AhjHHpDcdc0A6552rtLPYM2W+ezuHYyeGpzQUZkCjblDauX+m4H1r1ZWYL1Hsm5D5Rv17k8Oxk8JTGg4zoFEX9K89dj+lnd8Z2BiYTpEvUexZn7g7mWtc84EZ0Kg5HRcf+fDuvHdu/2SprUfa2T3m358c9hrafGAGNGpKd37Rw5JZ75zVLu3EfEo70yOtHwlPaWjMgEbN6PiT2nw577xVm0LzjSsCrk/cl841fuRzmAGNmvD1DUc+VEbrLfXx+cVemW9gor3YlW37bHhKU2AGNOadNcXle6dHvF462Wnz9a4PIl8xMxL7YnhK02AGNOaVYrHlIcmcN+A613tlvP6J9m3NaD4wAxrzRsfmw/dNZeM9MlxgPCIf3Q3d+ThP6mpKzIDG/KDIl8rFe4IRLmHaifmSTRr5HGZAY84h8lFwcZGP9l7/RKKYyrZ9PjylaTEDGnPK8jUte2fy8YyLfHQ19I4niuls2xfCU5oaM6AxZ3QM+vso8g0MhCNciHy9GxL3dw23fik8pekxAxpzRnokdsr2tFMGPP3qpbT57MGvEcyAxpyQGol9iVQz6OOT+Rjtkir4J4eHjRAzoDHrpHLxryjV3NYnAzLEjHGeqWx8RXjYiGAGNGaNoJM9G/8yxmNoGZEP83UX4l8LTzHKMAMas0Y6J/NtKJmPdh/FF7X5OsPDRgXMgMaskB6JfVXG2552Mqs9NRLvCg8bO8EMaOwxSUW+3nHafFNpp/adFh42doEZ0NgjSm2+9mIQ+Vy1M++dGh42psEMaOw2qWz8K3Qz0N1A2kk/X2YkZuabAWZAY7foysU+3rehfduDO9m9dHjYqBIzoDFj0sPeSb3j7fcFc/ro51PamSl4PeFhYwaYAY0ZkcrHT+ifaL+3tHiSIt9mIl9bf3jYmCFmQKNqUiP+iUo57+8Pzbf6qiXF7nzM0s49wAxoVEUqG0S+e4LIV/CLZ1yztJjJxkk7H1I6w9gdzIDGtLBAbu9Y4oFS2inzbV7GwrnJ8LCxB5gBjV2Szsc/QuQj7Qw62ZV2pnJWcJktzIDGTkkNx06U6bZtb/NdubTI0hLhYWMWMAMaFUnlvXf3TbbfG0S+sJM9mY1btXOWMQMaO5DKem/nyUT9E0wlos23VCb0u5luFJ5izBJmQONBJIfix/dPJu5kKQlXcFE7sK+lwZ5MWy+YAY3tdA63vrN33LsriHxKO4l86VG/LzxszAFmQCMgOdJ6fO+4H0Y+2nxBtXNVeNiYI8yARstKpZ29G3y1+Zz5ljK208w3D5gBm5zkcOxtvePtSjunqp2ZUat2zhdmwCamVHBpL6WdBbX5rllWTA3H+9asWb53eIoxx5gBm5SMIl/feOKu/knX1bBMkc+3yDfPmAGbkM6h1jf3bUjcwaplQVfDNUtZw+Ub1s83/5gBm4yVw7Hjetf7dwSRT+ZbfRUFl8SZ+uub+WqAGbCJSA/FX9M30b6lf+NUV0MyGzs3PGzsJvtJuztKwQzYJKSzba/tGVObLyi4hG2+gnempZ27zwnSd6UfSZjwAIlG9KFStZgBm4DOocWvGdjYfns/bb5wMm16xD/rY2uP5boxZsg+EsZzprkz3Hd4uH25tK9UDWbABqcz2/bGnjF/Kw/ILHU1qM035p2lv7ZFvt2kW8Is3wt1h4SRDpJ+LHHsTVI1mAEbmM51ba9VynnrwOSSoJP9jKuXFVMj/teXrzm82hu0UcbLJIxySbDV0vJ2aZuE+eBI6T7pl8HW9JgBG5TTZL5Mwb8b85F2nn7VklLkM/YIHu2LUV4TbLW0nCQ9IDkDcmfbIG0MtqbHDNiAdA/HjlXk27LdfJsZWB07Lzxs7AEsAYdRaO9BuQHJ60ckM2CT0nVF/JV94zKfq3bS5iv451nBZXb4nIRR3h9slSqhpKBUQOEl0j1SNtiaHjNgA5HKxpb1TyRucZEvmM+X976f/tUx7vow9pDDpK3SddIh0kckDAdPln4tYaSPsqMKzIANwsrBxcf1jSduXRVUO8OuhlHv/O78Iv7GxixyioRZ/iVdLW2RUtJfJfYT/R4hVYMZsAHoynrH9G3wb3FdDadfxepl8W9/ZtMLLfLNERjlbskZx2md9FSpWsyAC5zUYOzYnrHEFp7L58zXPeJ9v8O6Guaco6Szpe+Eoj04U8yAC5jOofiSnvXRaufSYibvnd8x6DMww6gBz5AukOiuqAYz4AJl5VDrK/on2v81NZ8vmFL0PZnvwPAUowa8UMJIk8HW9JgBFyCZofgre8b82yi4ZIh8V6vNt977rsy3f3iKMYcwzIyU8/wKYgQMRhqSqsEMuMBIKfL1TSRuXsWUIiJfMLwsfrFFvvlhiXSb5AyzMxWkajADLiDo5+sZS9wUdDXkMd9SJtVevOrSox4TnmLMMadJGIUpSO+T3ltBFGNeKVWDGXCB0JltS/SuV9q5KRjZUlq9LBdf25FfdHB4ijEPdEgY5c3B1p5jBlwAdA4tXtJd8LYwmdaZT5HvZ53ZFzw6PMWYJ2ISRlkRbO3IE6WvSe8JtqbHDFjnJIdjft+GxD/dCBf6+TIF7+crhl/8uPAUY56hAPM3iQHZDL5mDUe3jqMnYSSrgjYApw4uWibT3b59eFnpybQXd2ZjFvlqyLskzHKlRFvwZ6EukhiGxjFmRFSDGbBOUeRb2j/Z/o/S8LKwqyHvXbJiMmaRr4YQ4W6WnGEqiSFqv5CqwQxYh3Rm/WWZvH87T6R1aWf3qHeJtflqj6uCDkpUPJdKVDydXiG9WmLmfDWYAeuMTC7e2jueuH1gY3tRJiy1+fL+2pXW1VAXuJkQ1a75Mh1mwDoiua41LgPevD3tJPKNJbLJkVammhl1wMsl5v8RCStB++DjUrXdFGbAOiE9nDi6Z33iBmY1EPmCFavzfr4zG3tWeIpRJ1B4+afE7HemnLDUAOJnRspgpE1SNZgB64AV61rblXZuL7jQ9sN8p+YWPz08xagTfCknYZZrpUsl1gFFzIZnQSaO0UasBjNgjVF6GVfk+6uLfEHaWZD5huLPDE8x6ggKLxjlXolUlPVgnFiciX85foVUDWbAGrLiilhbpuDdEka8cIRLIrt6ot0iX53iDHim9HiJ+X9OjIKh7cdxomQ1mAFrRNdQvLVnzPtnv9JOF/kyhXj+1Mtbnx2eYtQhb5BY++VjwdaOMB+Q9iEd89VgBqwBqXysrWe9f8MAaWdY7Uznvdypl1ubr96h2EKlc2cTLx8rMQ702GBresyA8wxpZ/eYH4ztxHyltVz8XHrU2nyNAOvEYCQbilaHpAuxo3vGEn9xBZdVVy4h8v22s+DThDAWADz7oVfqqyDM8wMJIw1L1WAGnCc6rzj6yMyYd+32gkvQ5vM3d+e9F4SnGAsA0ktnlp3pfonlCavBDDgPpAZbX5wpeNcHk2llvtX6V8a7mv3hKcYC4d0SRiHSMTCbth46Rnq9dJNE+vkiqRrMgHNMZjR2pNp4fwgKLpiPAdaj/ub04OLnh6cYCwiWocAoOxuKxnH6AuPB1vSYAecQ0svuUe862npBwYU2X87b3Glp54KFvr826T+CrR2hCvonyTria8zKnHeUzPfnoOAi8wXDzEa936YKMbqKjAaFGfKMA+WZEdVgBpwDkmP+y3rG/d8FkS9IO4PI9/uubNsR4SnGAsVVQVFPBTERFyPZuqA1ovOK2JEUXFy1k397Cv6m1LBFvkagmiooz4x/i1QNZsBZpDPb9iIKLkEnu8xH+pnO+79nf3iKscD5gIRRLpPeJn2wTG+VFknVYgacJbp+7R2Wyfm/mYp8wQiXP6bGrKuhkWDJCfr43hls7TlmwFkgue7oQ7oL8Un6+VixmoKLIt9f1OZjGUmjgaDIwqOn+LcSHKMSag/onCdOybYdkcl7VxLxXLUzM+bdkBxprXZdHqOBeI50o2SzIeaBzFjsuZlRfyIYVhamnTLh9Yp8M2kGGHXMf0qrpdOr1E8kjJSXqsEMuJusGPQPlemCyEfaSeGlZ8y/rnvUN/M1EOdKzhwzEUtUVIMZcDdQevk8GW3CpZ3BlKJR//rTBi3yNRrnSBijS2IS7nRiVgTnWwScIzKKfOm8tymscgbDy3rGEtd2DcVZsc5oMAakv0ssN1ENh0i3SD8PtqbHDDgDVuQWH5opTJkveFrRqHfDiuEYwwONBoSJmlTTMEo1PFQ6Wjo02JoeM2CVnDYUf1I6540F63WGaWcm792cHIq/NDzFaCL2kpjxkJaIdt+T6Jh/pDQTzIBVwMrUinSXBm29QiIouHSPeTemR+Osw2o0GawL49qG5cJMh0nVYgachtMuW/SU1Ih3eTiDPejnYxHd7nyMNVqNJoR2IWbZIjEA+3XSSRKzINj/G4nO+GowA+6CnvH4k7oL3mWknUHBhZEuY/6Npw62JcJTjCaDWdS3S/+QFrMjwsOltRJG+jI7qsAMuBOCtDPnXerMNzC5pNi3IfG3VDa2LDzFaEI+J2EUomAluDNz3FZF2wOCyKc2H2lnUO2cbC/2jPo3d+biLANiNDE8Gx6jfCrY2hFG3nPcVsbeTVYUjn5COu9fEazdElY7uwvxm3hWe3iK0cR8RcIoK4OtHWEkBsetI3436M4veUq0zUfBpWc08Y901tp8Rgmmt/BQlt9JlZ4hcJaEkfqDrekxA4akBv0npmU+l3aWIp93a3posXU1NDFML+K5f9HpRz+UMMtG6ZMSUe94ib5A9t8mMSKmGsyAouOXiw7O5OJro10NPeP+zZmCx3KPRhNDR/t1EtOMHKyIxmBrZxoiovuZqUjVPh0Xmt6AHYP+ozJ574Lg0WCYj4LLeOLWles8nrVvNDnnSxijfEGfA6UPSd+WeFoSVc/PSzNd/qCpDbh60D8wlYv/qGS+RNDV0DuWuC2dsxEuRgnm+LHQ7h8l+vYqjTtkoPZBpR9nTNMaMPnT1oO6896F4UrVQdqpNt+W1GCs2idLGU0Ak3GdOZxoA35cqnaGxK5oSgN2ZmOPTuf8i6Y62dvpZL+lK9tmbT7jQXxfwhgsOU/nO+1BZxZSzwuldukJ0u7QdAZMjrQelMm7tNMvDawu+P/uuqztVeEphrEdlho8Wzo42CoNNztBou3HU5Ccca6VSFFnugpXUxlw5dhRj0mPxNesdgUXma9vov2mrqxVO42ZQ2GGyMgy9FslDHSrREGm2mULm8aAHYP+gZnRxAWnb14WmK9/Imjz3bFy2Np8xp7DSA1mzjsjrZeqoSkM2LHm8H3TOe8i18kedjVs6czbwGpj98E8z5PoK+RpSM5E/5ZIUauh4Q3Yv/Y5+3WPxc9eFYztTBT7JxX5Rr27OodaeZ6iYewSphy9Qzog2CrxLIlnRGA6uiiceTZLdFuwhAVLU1RDQxuwY/Ph+6ZysfNOvxrT0c/XrtQz8e/k4OI3hKcYxi5xz3xnnReqnUQ2nv/nDMODWNZIPIzlSdJMaVgDYr5M3jvnQWnnmH9ncl0rE5gNoyrOkDAGj56ORjueD8FTcul+YH2Y3aUhDUjBJTUS//oZFFxGS/P5BiYTtyeHLfIZM2OV5MxBhbNDomq3tzQbNJwBl69p2Tud9849Y3Mp8lHt7F3vb00Ox44LTzGMqvmmhDE+IfF46tmmoQyoyLd/10jbd7YPLyuNcNnSOWIFF2P3oBP+bqnS3L/ZoGEM2LF5edDmW03BhWonkW/cvyOdXfTa8BTDmDFMQ2K+H0aZCxrCgGvWLN87XYh/OxheNkpXQ7vSzsSdK3Ixa/MZdc2CN6DSzn0yucSZ2803QdrZvrVzKD6TeZGGURMWtAExX0/B6z3zmrDaqbSzb4N/d9fwYh7VbRh1z4I2YCYXCyMf5gsi312prL88PGwYdc+CNGBHsWWvTMFbVRrhUjJf73jinpVXtDJqyDAWDAvSgMkR7ywm0/aEbb6BicTW7mzMIp+x4FhwBkwXvNWrryqN7cR8MuF96eGYtfmMBcmCMWAwpWgk3rd9eJnM1z/ZvjVlkc9YwCwYA9LmO4NqZ9DJzsBqT5HPqp3GwmZBGDCV9R7Uzzcw2X5Xl6WdRgNQ9wbsGfUzweplSjv7NgQjXIrJkThr5RjGgqeuDZgcifUS+ah2Yr6BifZ70rkY6+AYRkNQtwbsLnjpYEoRaWcp8j2QzsY/EB42jIag7gzY0dGyl9p3GYaXBf18Ml//5JJ7tc8in9Fw1J0B07m27mjkU+p5n0U+o1GpKwOmc/HuaJuvf7L93mQ29uHwsGE0HHVjwEwu3sMIF2e+3nGLfEbjUxcG7Fkfz5B29oyVzCfd0zXUZuYzGp6aGzCTj3UF5qOfbzww37bUiH9ieNgwGpqaGjBTiJ/sBlaH5isms20sQGUYTUHNDJjOxU9j9bKptDNxf3rE/1R42DCagpoYMJ33Tll1ZbTgktiWysY/Gx42jKZhXg3IlKJkNp5ctUnmI/KRdk6035/OeTzx1zCajnk14Irc4udn8n4RA/auLw2s7lrnfTo8bBhNx7wasH/tsful8vET+iYSD6xWCqq085PhIcNoSmrTBhyJfyQ9HLO002h6amJAwzBKmAENo4aYAQ2jhpgBDaOGmAENo4aYAQ2jhpgBDaOGmAENo4aYAQ2jhpgBDaOGmAENo4aYAQ2jhpgBDaOGmAENo4aYAQ2jhpgBDaOGmAGNRmMv6aGlH+sfM6DRaDxe6pYODbbqHDOg0Yh8Ufq7dHywVceYAY1G5GXSVukBabX0ZKkuMQMajcje0qWSu66vld4t0T6sK8yARqPCYw6IgO7aRlnptdI+Ul1QbsCVkmE0Cn+VogZ0ulDCiDWn3IB/kn5pMjWAfi3dKUWNF9U26QqJQs0jpZrwcOkaqdIHNJmaRXjgS9ISaV6hsfpVqdKHMpmaRUTDvDTvBoSjpHXSoMnUILo8/PdfUiXDOdFX+C3pJVLNRs88RKIqRDQ0mRpBXNP7SddJlYz3T4mU8wWSYRhzwKulu6So8Yh4KelpkmEYc8iPpaj5viu9SDIMY455nvQXCeNtkujzIy01DGMeeL+E+Xqkx7LDMIz54RHS+dJ7gy2jIqQDrdLrpeOm0RulRZKlEEY1MKqF68XYBXR7XCbdK0UbyveEiu5Dv5AoLxszx25cxg5gwIKEuahOrZK+H26jn4b7EH02o5IZcGYcIb1DqrspOEbtwYA5CbMdzA7BUgL02zCRMlouZlTDRskMWD3PkeiEPi/YMowyMOB6CQNysQCl47slTOixI4QxeldL5QZ8qvQfpR9nxDOlR5d+fBBPlx5T+nFaiCqc724e08HrPkti9slM4Kb0DKl8mBT7+O47Sy/fIPG7PSPYml34LLw/ny3KvhLfsdLv1qgzMCAzlv8tYQjYmQGZWsJESseJEunrPyTS0zHpc1LUoLwW54xIjHOlH4gZ0ZPSzdKV0n9J+0ufkDZI/yddJX1Fchd2XOLYsEQk5mZBiZuIzOsw05rP9wqpEu0S6fSfpVuk30rflNx3hsdJvD43JD7rMRLpI23kP0ibpSdKfKYvS5zHe/PdySLYF/3ub5PcECy+E+n7SdJTJH5XvBe/e8Y/AkOy3Hf8ifRcCd4nMVWNG+APJW4en5Y4lxElbvL2k6Q+id8dn4spbfyuXiUZdQoXExczqSZ3TtiZAZ8tcS4XAG1CLqwbpYukNRIXKfv4+UAJDpfogL1f4hhpLSPeMSVzwNxrYGx+Zj8XDT8zi5oB6pCQMBn7kVvmAANfLP0u3N4iUbGN8mHJvT8m5SJ2781FirkBA3KhY1KOfVtyE0n/KP1KwrBuZAfH+JnCFNuIm4mD8jsGYf9t0u8lZoeTMfxGcv/H3TROkdzvkM/7cglOkLhhcJPk+50ucQ4/s5/X5G9DdsJ+fid8R0zshoB9VrKmwwJhZwZ0cKfnj0pUIwVy0NH6c4lj3ImBPzpmxKTsxyhvkhyYlf3MA4vOjKb/iP2fDLZKkRqDEAXYj5i+5VJJUkt3Yd4gHSIBUcSNxKcQEuU9Evu5cBkwzM2IviuiHobhRkGUIXoSXZizyftg6DOlaOpH9Oa1iD7u5sNn5j3Zf7b0KIlIz/vwMxGRY27qDd+FRYuIgFSgWdAI+D+U9Dskzqdi3Sk9X+LzkH67m9a5Ep/T8UKJ3zn/h+9hLAB2ZUD+4Nx1uUBi7CiDi+V6iTSPi9lBhZULhLQxymkS+08Otqb4vMT+LwRbU3Bxsv+cYGtHmH3N8XcFWy0t35DY7g22dsS9PwZyYHQMyH7MuDMwORc15gUiEqaNrvxF+sfrkDGUMyRxrHzuG9EdwzgDOoh0nP+zYGsK/j/7iXyVIIvg+P9K3BSMOmdXBnRFBY7zByWCRUUXBu0PzonecV3XxtuDrSm6JPaXG5D2H/v/J9gqQcHFVWx9dlSA1+E4FyvQ7mOb1Ja0LPpZ2eai5fgFkoM2GukeKTCRrxyi/oDEOfxf2oJfk1h2AeNEDfg6iXMqFWFc2h01IGYmmlUyIO1rzieaRvmgxH7aovyeo98RkYpyHNVsyQejenZlQNbt4A9JBCRtJOWKiguaOzt38WhBxBnQRSaHMyDtnyjTGbD84nSwECzHPxNsTRmQth6frfzzYkw+KwUQBwa8Q+KCLq8wcgG79iP/j1Sbz4Rh2IcJ58qA/C44v3zFPNqI7CcCU5Qq/47s47PSDIimp0adQrvJGdAVKBwUYah6cqEtZkeVfE/iInlnsDXFdBGQu74DA9LuZP/H2VEB19YkKoB73xXBVnVgIAz4N4mUO0qbxOuR6kZZKvH7wjhUSh0M8eP8Simo+y7lbTOXgh4ZbE3hIiDtvyguK6GAZDQATJLkYkKuChmFhj5/8LVS+QVKykbaQ5rk2kbwHYn/szzYmsIZkMJOFGdAl0oCBnRtQKqI9P9FoX3Jhcvnfik7xFskzmcfJonC61HYIEq8mB0hFEiIJhiwPGLQNcHrlXesc2PipnSfFE3zXASs1Galq4Nj0ZscZmT6DuktFeQoFKQ4/9Rgawr6/NyUH9q0ruvGQVudbIUuEL6zUafQDUEZ/UcSf0yEyTAJF6UjWvKmi4H0EQNxZ3b9XnQNHCRRSmdJclfO567PAzsOk4Cf2c/rkT46XMWP9ImpLK6g4wyISBHTEufSp+f2k5JFob3Gfkr7VEr5rLTZXPcB0Z4Ln+plv0R7kP0UVIigZ0kuqtH+o6qK0fi8RFpmdvNZ3Pvz/52pSCM5l6IU6Wq00nuJxPmkyXwHuj2iC9jyO8R0x0p8bvpO2Y+Z2KYf1sGsc6I2x6lE83rcxKjWuvSYv491RdQx3O35o98uUclEVAPpA4u2a4AoSVfBTZK7YBB3Yi7wAySgzUdkoK/PVUcp0ri0i2on/4eOaszs+KjEfl6fi9sZwLUBOU6/XPS9+Zzl5gMuOi5k18fmxHfDBK6txXvwXkQf3pubBj9zYbtuDSLIWyXalO51MCQ3IVJA/h/R030ORqtEb2jcTByYlL5Bd4zvSqqMgXlvPh/9lnS603/KcX6H/K7Y5uYQhcIUNziOudfE0LR9yQ7KI6NRZ/AHIqWkoxjDIQoST5B2lrpw0VLZ5ALnAigf4oWp3Ws5kaa69JTIxvvxPtGCB9HIfQ7O57MhZ0CXMpJq0h5kqpQz/c7gPWnD8VnpJOe1o2BUvk/0szqVl+/pe6Mfkddxw+D4PXEunzv6Wfi/pML0H5ZXVXk/9pOau/7D6O+Ev0f0d+HE9s6GmvE4sA9J3KRs6QdjVnEpKB3MhmHME0SDZZJre3J3J+LSzjQMY46hX8+1a6I6WjIMY46hykdxgsIPXRp07P9AovxvGIZhzB4tLf8PaLoScAQEsWkAAAAASUVORK5CYII=)
Which gas law represents the below graph?
![](data:image/png;base64,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)
ChemistryGrade-9
Chemistry
If the pressure and mass of gas is constant, the relationship between temperature and volume is___________.
If the pressure and mass of gas is constant, the relationship between temperature and volume is___________.
ChemistryGrade-9
Chemistry
Why do the blood and the body fluids start to boil after rupturing an astronaut’s spacesuit?
Why do the blood and the body fluids start to boil after rupturing an astronaut’s spacesuit?
ChemistryGrade-9
Chemistry
What is the temperature when 2.10 moles of nitrogen gas and it has a pressure of 1.25 atm in a 25L of tank?
What is the temperature when 2.10 moles of nitrogen gas and it has a pressure of 1.25 atm in a 25L of tank?
ChemistryGrade-9
Chemistry
What is the shape of the graph for the pressure-temperature for an ideal gas?
What is the shape of the graph for the pressure-temperature for an ideal gas?
ChemistryGrade-9
Chemistry
If all other conditions remain constant, then select the pair of variables are inversely proportional to one another for a gas?
If all other conditions remain constant, then select the pair of variables are inversely proportional to one another for a gas?
ChemistryGrade-9
Chemistry
What is the compressibility factor of an ideal gas?
What is the compressibility factor of an ideal gas?
ChemistryGrade-9