[list][*][math]\frac{5}{4}<2[/math][br][/*][*][math]8.5>0.95[/math][br][/*][*][math]8.5<7[/math][br][/*][*][math]10.00<100[/math][/*][/list]
Which day of the week had the lowest low temperature?[br][br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAgIAAABuCAYAAABV7HvEAAAaaklEQVR4Ae2cMZLVSLOFiXjmWwy7GLbADlgBG2AB+IzNAsYeGx8XXGZM3MHtF6ff/ToOpcqr22pJ3VmViui/pFKpdL6TWaVsYP5Xd3WUA+VAOVAOlAPlwLQOvJqWvMDLgXKgHCgHyoFy4O6hEPjf/3l1Vz/lQeVA5UDlQOVA5cC4OdCre34rBHoDqi+fA1rEMxzFOUOU7+5/QZmD9DpltnzPprd1P7v+lkfXEdPDFyMa0Jus+l62A7PEsjhfdh7upW6WOK/5lc2HbHpb/7Prb3l0HTFVIdBzK3lfFOzkWAv5xbmwZMiOWeK8FrxsPmTT2/qfXX/Lo+uIqQqBnlvJ+6JgJ8dayC/OhSVDdswS57XgZfMhm97W/+z6Wx5dR0xVCPTcSt4XBTs51kJ+cS4sGbJjljivBS+bD9n0tv5n19/y6DpiqkKg51byvijYybEW8otzYcmQHbPEeS142XzIprf1P7v+lkfXEVMVAj23kvdFwU6OtZBfnAtLhuyYJc5rwcvmQza9rf/Z9bc8uo6YqhDouZW8Lwp2cqyF/OJcWDJkxyxxXgteNh+y6W39z66/5dF1xFSFQM+t5H1RsJNjLeQX58KSITtmifNa8LL5kE1v6392/S2PriOmKgR6biXvi4KdHGshvzgXlgzZMUuc14KXzYdselv/s+tveXQdMVUh0HMreV8U7ORYC/nFubBkyI5Z4rwWvGw+ZNPb+p9df8uj64ipCoGeW8n7omAnx1rIL86FJUN2zBLnteBl8yGb3tb/7PpbHl1HTFUI9NxK3hcFOznWQn5xLiwZsmOWOK8FL5sP2fS2/mfX3/LoOmKqQqDnVvK+KNjJsRbyi3NhyZAds8R5LXjZfMimt/U/u/6WR9cRUxUCPbeS90XBTo61kF+cC0uG7JglzmvBy+ZDNr2t/9n1tzy6jpiqEOi5lbwvCnZyrIX84lxYMmTHLHFeC142H7Lpbf3Prr/l0XXEVIVAz63kfVGwk2Mt5BfnwpIhO2aJ81rwsvmQTW/rf3b9LY+uI6YqBHpuJe+Lgp0cayG/OBeWDNkxS5zXgpfNh2x6W/+z6295dB0xDVcIfPny5e7Vq1d3b968ufv582fPi+H7omCvgX/+/PneO/n37t27u1+/fj088u3bt7vXr1/f31er6+c+HsupfFBeiC/6Uf68tOMpnB5H1obYFWuODx8+3PvhY7l3S+u+HuHfU/ivxZl838p9izd7jnmsD3q3r9vWC8+BVuceMd2iVzr83Wh+jv18q34xsKbQr/aItdHGbe06YqpCYM25hPejYK+hePK2H3s2TSV0e29t3qPuP5azt8H4Qn0pi7X167Gcep54+QZKnzgVax3uybUPQ6vJr32OIza7x/K7nja+XEsnflQh4NH8/3MvILbmxWPjpjf7e4mV2rdv3979888/S6GdHuZ46j61Rb9+eVI+uXadS8vff//dUXtuV8RUhcC5cTjlbVGw117uhYCSlw2A5P7jjz8e/lTgiA1/TV97fyun5vGPxUtgadn8egunmNiAtDHqUHyJIR+/PTbNo73cwo9/17TNVgicnedb4sYe5AWsYvnjxw9CutrukdN6yRb9rDutPfdbeeh/wroKcdCAiCl9IeDGq+r69OnT/QboieRj2s2RzcAD55sHvzkdFJdDpo2CvfYyFqE8lJews7Dev3//UO22SS6/5SE/fh//9fEhPm0c1rT17m/l1FweY9dKPvCh1Fh88T71M7bHTPHEPbX+nh5P1LeFk5jxXvQQQ9YHseFaGvxZPU8eoM+90/2PHz8+/JULjLxP9/nhHvPc2m7hZ27X2r6f+LV56XHGC//tEs/oY4w8/P79+70XzPHcPqBNMWj55REs0vv169eHdX/NN7xda7fELVpr/i7XRm4pljqcl3ue2z7P2vkW/fhJbvTe4Xmn/NDRcjNPm5vX5u29q+2LmFIXAphFwL0l+L2k0TgM9ftseMzLmNbMl34dBfuabt+w/vrrr/vNDA/xQ3+0pcSUf+rT0Vt4xOHa4mQMG+Y1bdG9LZzM5XGHRfduWaQax8KFg5a52vvKpa1/NLiF0+MpJnh1Lm3kNrxt7sNDy33mob9tXwr/Wpw91i2DruWLDvIbv9QnRo2hr+cJef3ceYB+6SU292CX//H7+CDNztR7zueIzrfkLd6iBR/9Ha2njFXMejzsYz7HLedb9Ltv0kWO+PtYc84GE309DjgZ43Peeh4xpS4EMM8D3evzP1byQLHY28C017ea/FLGRcG+ps8/HHzwSWJ5qnP9xqAkVELiXeu3z0NcPKl5Do95xzVt0b0tnMzleeAbHbp8scFIHzzwaU5/7t9//334DRle3rul3cqJbrVoFitadc4Y9Xns8ITniJP62ZAY0/a5t8/JL69dC3qJAT7A5vxtrBmjZ+Glz9/Bc+27n8sH4kfMaNHu95ULHM7U+saYtXZr3hIXtKp1/6RNseIgh/EeJhgZ99h2q37e7/rRJg3weV/E4Ow89xSuiCltIeCJ6knCIvVN2sd6cHiOwMlg/9htXQCPTbi9x0fBvvYe3wTFTdLpj/KVsPqRj2pJTvfVNxFiQMK6vzrX0eu7pq93bwsn87h2jzPc1xYpYzyXOCfvWNj0k2u8/zHtVk50ioW/7pHvxIfYtnFCc9vqObjcn56XjGOO5+CXxz1teO/+8GFp+3p5in/45u9oOZ/bB/QTB1q0+31fB87k/Xh3S7s1b5kbn9HsOlpfNYachAlG5nts+1T97qH0SbOONsfUB881hj24IqbhCwHMI5m8ZdH6R5C/72RDf2zyvITxUbCvaSNpWTwsQv5xmbxyn3TNM57kegfPMhcx4Fpjen3X9PXubeFkHtfuG8wti5Qxnkuce96043S95djKicfaXPRvA9Dm/epr+2FpW/nUbljiWfOSec7mv6ZN94gPm2+vD688d9v8jvg1nw7e8xw+oF/v9jy/SAvX4RoTz19rt+atz+k65KPvQfhJSxxh9pj5nLee76Ff72rXDPmA3t6YHkOv71YWxkVMaQsBTwg2MjeUvtZ0f073OFjcJBXVG/cztVGwrzGw4Fg8XMsP+tw7/CHJ8dvH0NdL4F7fNX29e1s4mcf5fIMkX3rMLFxyhTHM6a3/dRQe8byPu+V8KyeM0qmCjvfT3+a69/vacI34o2fxDT+87yXwS7czoRceWPBF/W0feSo2PGEM8b/2juf2wfW3/OLlPix4c42JMWvtlrzVP7bUuznQh/9cu17iQRwZ4/nIfI9pt+iXdjFw+H6IPvTC0BsDA2M0X6+P99zaRkxpCwGB+wakoPsPH6FrY1jYmssT/6kJdGtQjhoXBfva+9ok8+TESz3PR41CgOfce87ZeBhzVlJf4+SexxuduodWGLxlIbs3fl/nmsvn9vueb+i4pd0ST+YlXtJBzFr9rotNynX7sxEb418av+v1OMsfWIlrr6/1Ck615HP0Du/359xv4nRLuyUPPJ9bfr2T+7Cgw7X3nmPctXaLXs9X94w9yHX5fZ0Tx3YM/de09u5t0S+vWl1c4yOe0+8tWhnjcen19XRf64uYUhcCAm6N51+8u4GeXEoomS3z2RgxjnEEg/5sbRTsaxy9JGOjdJ/wyPvahefe6529uXt91/T17m3hZB7XzALlHtzKEbHwnzyyGTEOL3wh61n9H5/o/wDF+90vnr+1fQqnszgn2ttYSVO7psTha8K90z3NxXwvjd+1Or848cbZen3kKvHkrw91rTmjd7yEPHDtLb884H6bBxHTrTmrcY/NWxVd8hafadu10+Ynuefr08d4fI/Ur7n1D63lJdrVui7eT57pfm+P6cWl18d8t7ZRTNIXArcasDYOkxWY3oJZe/4l3Y+C/ZI07qGlOPdw8eXPMUuc1yKRzYdselv/s+tveXQdMU1fCLR/9Le1euyZ/lx9UbCfS89R7y3Oo5x9WfPOEuc117P5kE1v6392/S2PriOm6QsBmcMf04xQBFwLdi8xMvdFSZ2Zqad9Fs4eu/pm58eXbD5k04vPtNn1w+FtxFSFgLs0yHkU7EHwHjCK88GKoU9mifNaELP5kE1v6392/S2PriOmKgR6biXvi4KdHGshvzgXlgzZMUuc14KXzYdselv/s+tveXQdMVUh0HMreV8U7ORYC/nFubBkyI5Z4rwWvGw+ZNPb+p9df8uj64ipCoGeW8n7omAnx1rIL86FJUN2zBLnteBl8yGb3tb/7PpbHl1HTFUI9NxK3hcFOznWQn5xLiwZsmOWOK8FL5sP2fS2/mfX3/LoOmKqQqDnVvK+KNjJsRbyi3NhyZAds8R5LXjZfMimt/U/u/6WR9cRUxUCPbeS90XBTo61kF+cC0uG7JglzmvBy+ZDNr2t/9n1tzy6jpiqEOi5lbwvCnZyrIX84lxYMmTHLHFeC142H7Lpbf3Prr/l0XXEVIVAz63kfVGwk2Mt5BfnwpIhO2aJ81rwsvmQTW/rf3b9LY+uI6YqBHpuJe+Lgp0cayG/OBeWDNkxS5zXgpfNh2x6W/+z6295dB0xVSHQcyt5XxTs5FgL+cW5sGTIjlnivBa8bD5k09v6n11/y6PriKkKgZ5byfuiYCfHWsgvzoUlQ3bMEue14GXzIZve1v/s+lseXUdMVQj03EreFwU7OdZCfnEuLBmyY5Y4rwUvmw/Z9Lb+Z9ff8ug6YqpCoOdW8r4o2MmxFvKLc2HJkB2zxHkteNl8yKa39T+7/pZH1xHTb4WABtVPeVA5UDlQOVA5UDkwZg70CoTfCoHegOrL54AW8AzHf//9NwPm3SycUTBn58eXbD5k04vPtNn1w+FtxPTwxZjl4+GmjHo+SyyjpB4trrNwRnGbnR9fsvmQTS8+02bXD4e3EVMVAu7SIOdVCAwSyAtGtHjHooxpZufHmWw+ZNOLz7TZ9cPhbcRUhYC7NMh5FQKDBPKCES3esShjmtn5cSabD9n04jNtdv1weBsxVSHgLg1yXoXAIIG8YESLdyzKmGZ2fpzJ5kM2vfhMm10/HN5GTFUIuEuDnFchMEggLxjR4h2LMqaZnR9nsvmQTS8+02bXD4e3EVMVAu7SIOdVCAwSyAtGtHjHooxpZufHmWw+ZNOLz7TZ9cPhbcRUhYC7NMh5FQKDBPKCES3esShjmtn5cSabD9n04jNtdv1weBsxVSHgLg1yXoXAIIG8YESLdyzKmGZ2fpzJ5kM2vfhMm10/HN5GTFUIuEuDnFchMEggLxjR4h2LMqaZnR9nsvmQTS8+02bXD4e3EVMVAu7SIOdVCAwSyAtGtHjHooxpZufHmWw+ZNOLz7TZ9cPhbcRUhYC7NMh5FQKDBPKCES3esShjmtn5cSabD9n04jNtdv1weBsxVSHgLg1yXoXAIIG8YESLdyzKmGZ2fpzJ5kM2vfhMm10/HN5GTFUIuEuDnFchMEggLxjR4h2LMqaZnR9nsvmQTS8+02bXD4e3EVMVAu7SIOdVCAwSyAtGtHjHooxpZufHmWw+ZNOLz7TZ9cPhbcRUhYC7NMh5FQKDBPKCES3esShjmtn5cSabD9n04jNtdv1weBsxVSHgLg1yXoXAIIG8YESLdyzKmGZ2fpzJ5kM2vfhMm10/HN5GTFUIuEuDnFchMEggLxjR4h2LMqaZnR9nsvmQTS8+02bXD4e3EVMVAu7SIOdVCAwSyAtGtHjHooxpZufHmWw+ZNOLz7TZ9cPhbcRUhYC7NMh5FQKDBPKCES3esShjmtn5cSabD9n04jNtdv1weBsxVSHgLg1yXoXAIIG8YESLdyzKmGZ2fpzJ5kM2vfhMm10/HN5GTFUIuEuDnFchMEggLxjR4h2LMqaZnR9nsvmQTS8+02bXD4e3EVMVAu7SIOdVCAwSyAtGtHjHooxpZufHmWw+ZNOLz7TZ9cPhbcT0pELg27dvd69fv77/0fnox69fv+7evXt39+rVq7vPnz+/WNyzCgHiLz/4efPmzd3Pnz9P8SZK6iNfLjYxnpkDZ3F++PDhIY7EM8rzM2N/Fn+UNx5z+aI97zn2uz19UFyJsVrta9rf9jz21NvTBcOXL196t5/cd7T+Nq+itfZkEJsgYqpCwExaO61C4HeHtACP2EB+f0t8FSV1/MTT7mjhvn379u7r16/33GcsXCk+g5PcvnVTPTP2Z/BfywwVSO6L4v4cxcBePiiP//zzzwdkPkji3PPYS29Pk+Khtagfj01v7Na+I/XjOXsIhfVRLHgQMW0uBBDuVaX/Ntje9yQTLFXop0+fHipTPir+mwlGCYR+9XGuefy9AF97P89qHv1oDmliM3QmjdXRu8dzvMs3BxjpY4y0fv/+/V4zvJofHbz7KQlx1p8IEAc8P7uNkvpoHeSC+M84zuCkyFGe3nKcGfsz+G9hZky7idN/dHukD9rnfD/ag+UoveSq9kjtp0/ZK69xHqVf79T6af0+IgYtX8R0SCHAR5CPGi0fVT6K9K+1BFrmRWPd1LX39+bRM71+vU+62fzb9+s5ePjoy3w00Mfm4c+jWfN7P+eaY8txViHQ6pZ/Zx5RUh+tgVw4i/cMTnKY3OsV1+7rmbE/g9/Z1s5Zy1vX59r80f2jfGCv2pvnCL2+9o6OwxH6FVsYtIb8kP9r687HbzmPmDYXAhLB5sHHTn1AakMhsdpxXGsMmykbC3MRZB/jH2rmVsvmpfNb3t+bB+16LwfjCI7PjW6NhQft6kMXfc5DAeDP8g718V4fp/5bj7MKAdcDb5vcPmbv8yip935POx954DnQjtnz+mxO+MjdNZajY382/y28vl7Xxu91f08fiLH2zqNY9tSLh1pz7DHsqcq/I44j9Esn3rf7hzhuXXNbeSOm3QsBPop8nNtWsIxx6N7Hj+KAwPfGkAx6j+4zd/tervV+5uktAO4xXi3jCKD6NI6DdzqP3qNx9LU6ebb3Pt7Nexl7a/schYC0iWWr5lvZfFyU1D5my7nHyuPPXOSB5wD3jmj35mRdkWfK1fbAg1sZj4z93vwtK9cw40svlxnT84x5jmqP8oH9i312L/1765XnHpOjY7G3fnxFd7u2xMf3grF7txHT1IVA+xt3u0G2GwIfAPV7EFlIHkQFVePoI/jq801E8/CetvWkf0xCPFchcEYiuw9RUvuYI87JA8+BI97DnM/BCeOtH4cjY/8c/HjvLWv4rLj7u3V+pA9HxG9PveRju0dy3e7lrXdbrvfU7++HpV1bisHWPd/nv3YeMe1SCCgYgtDBYlFftGB6H04+iB5QPswYxhg+rnqf3ksy6PyW9zOPv8ufg4W5CQ4B1PvQJA3wODPvQGtvftfPOPU99XiuQkDMePVUhluej5L6lmefMoY8EO8Zx3Nwkq+3Mh4Z++fgb+P6WD/a5/e4PtIH7XV77kHiPVKv5icm7Nd7eOxzHKlf68W/P3qvviltn+vZ4zxielIhQCD4EAMhSPq85ePJh9MTj2eYA2P0PM8xxufk3J+LxrXz+DNs7sznrX/cNAf30H/tWca4V5641571cY9JgjMKAekWEwcxlfdnHVFSH/1+YnYW6xmcP378+M025bnnvcf37Nifwf8bfHPh7M2tUy/38kHrVv/lEgd7E/sj/U9t99Ib6UD31n0ympf+I/W3OcX1USxrTE8qBDS5hPNh9A+r97f3geYjqXn4ePscfHRJUB/z/v377nsBvvZ+n0ebGge60Kt3SKPrJPk0xvvbZz9+/Hi/kWqctPhzum4PWHm32q0fmjMKgZ6/Pa6Wc8/rIxfqNZ2jFQLweO75OpQXxFs5ybmPPzL2zxVncfu6dV6dsy9dy5U97+3lQy9+R7DspTfykNgclXtH62+/GUdxuH8R05MLAX/J0efRB/zo92ab/4xC4CV4EiX1S9C2p4ZZOCPPZufHl2w+ZNOLz7TZ9cPhbcRUhYC7NMh5FQKDBPKCES3esShjmtn5cSabD9n04jNtdv1weBsxVSHgLg1yXoXAIIG8YESLdyzKmGZ2fpzJ5kM2vfhMm10/HN5GTKkKAQeq89iBKgRibzLeiRZvRpYtmmfnx7NsPmTTi8+02fXD4W3EVIWAuzTIeRUCgwTyghEt3rEoY5rZ+XEmmw/Z9OIzbXb9cHgbMVUh4C4Ncl6FwCCBvGBEi3csyphmdn6cyeZDNr34TJtdPxzeRkxVCLhLg5xXITBIIC8Y0eIdizKmmZ0fZ7L5kE0vPtNm1w+HtxFTFQLu0iDnVQgMEsgLRrR4x6KMaWbnx5lsPmTTi8+02fXD4W3EVIWAuzTIeRUCgwTyghEt3rEoY5rZ+XEmmw/Z9OIzbXb9cHgbMVUh4C4Ncl6FwCCBvGBEi3csyphmdn6cyeZDNr34TJtdPxzeRkxVCLhLg5xXITBIIC8Y0eIdizKmmZ0fZ7L5kE0vPtNm1w+HtxFTFQLu0iDnVQgMEsgLRrR4x6KMaWbnx5lsPmTTi8+02fXD4W3EVIWAuzTIeRUCgwTyghEt3rEoY5rZ+XEmmw/Z9OIzbXb9cHgbMVUh4C4Ncl6FwCCBvGBEi3csyphmdn6cyeZDNr34TJtdPxzeRkxVCLhLg5xXITBIIC8Y0eIdizKmmZ0fZ7L5kE0vPtNm1w+HtxFTFQLu0iDnVQgMEsgLRrR4x6KMaWbnx5lsPmTTi8+02fXD4W3EVIWAuzTIeRUCgwTyghEt3rEoY5rZ+XEmmw/Z9OIzbXb9cHgbMVUh4C4Ncl6FwCCBvGBEi3csyphmdn6cyeZDNr34TJtdPxzeRkxVCLhLg5xXITBIIC8Y0eIdizKmmZ0fZ7L5kE0vPtNm1w+HtxFTFQLu0iDnVQgMEsgLRrR4x6KMaWbnx5lsPmTTi8+02fXD4W3EVIWAuzTIeRUCgwTyghEt3rEoY5rZ+XEmmw/Z9OIzbXb9cHgbMf1WCOgDUj9jeKCA1095UDlQOVA5UDngOeCFAecPhQAd1ZYD5UA5UA6UA+XAPA5UITBPrIu0HCgHyoFyoBxYOFCFwMKS6igHyoFyoBwoB+ZxoAqBeWJdpOVAOVAOlAPlwMKBKgQWllRHOVAOlAPlQDkwjwP/B6+tqa7kEuOMAAAAAElFTkSuQmCC[/img]
Which is warmer, the coldest temperature recorded in the USA, or the average temperature on Mars? Explain how you know.
Write an inequality to show your answer.
Jada said, “I know that 14 is less than 21, so -14 is also less than -21. This means that it was colder in Minneapolis than in Anchorage.”[br][br]Do you agree? Explain your reasoning.
[size=150]Another temperature scale frequently used in science is the [i]Kelvin scale[/i]. In this scale, 0 is the lowest possible temperature of anything in the universe, and it is [math]-273.15[/math] degrees in the Celsius scale. Each [math]1K[/math] is the same as [math]1°C[/math], so [math]10K[/math] is the same as [math]-263.15°C[/math].[/size][br][br]Water boils at [math]100°C[/math]. What is this temperature in [math]K[/math]?
Ammonia boils at [math]-35.5°C[/math]. What is the boiling point of ammonia in [math]K[/math]?
Explain why only positive numbers (and 0) are needed to record temperature in [math]K[/math].
Explain your reasoning.[br]
Explain your reasoning.[br]
Explain your reasoning.[br]
Andre says that [math]\frac{1}{4}[/math] is less than [math]-\frac{3}{4}[/math] because, of the two numbers, [math]\frac{1}{4}[/math] is closer to 0. Do you agree? Explain your reasoning.
Which number is greater: [math]\frac{1}{4}[/math] or [math]\frac{5}{4}[/math]?
Which number is farther from 0: [math]\frac{1}{4}[/math] or [math]\frac{5}{4}[/math]?
Which number is greater: [math]-\frac{3}{4}[/math] or [math]\frac{5}{8}[/math]?
Which number is farther from 0: [math]-\frac{3}{4}[/math] or [math]\frac{5}{8}[/math]?
Is the number that is farther from 0 always the greater number? Explain your reasoning.