IM 6.7.1 Lesson: Positive and Negative Numbers
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[/img][br][br]What do you notice? What do you wonder?
Here are three situations involving changes in temperature. Represent each change on the applet, and draw it on a number line. Then, answer the question.
At noon, the temperature was 5 degrees Celsius. By late afternoon, it has risen 6 degrees Celsius. What was the temperature late in the afternoon?
The temperature was 8 degrees Celsius at midnight. By dawn, it has dropped 12 degrees Celsius. What was the temperature at dawn?
Water freezes at 0 degrees Celsius, but the freezing temperature can be lowered by adding salt to the water. A student discovered that adding half a cup of salt to a gallon of water lowers its freezing temperature by 7 degrees Celsius. What is the freezing temperature of the gallon of salt water?
Discuss with a partner:
How did you name the resulting temperature in each situation? Did both of you refer to each resulting temperature by the same name or different names?
What does it mean when the resulting temperature is above 0 on the number line? What does it mean when a temperature is below 0?
Do numbers below 0 make sense outside of the context of temperature? If you think so, give some examples to show how they make sense. If you don’t think so, give some examples to show otherwise.
Here is a table that shows elevations of various cities.
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[/img][br][br]On the list of cities, which city has the second highest elevation?[br]
How would you describe the elevation of Coachella, CA, in relation to sea level?
How would you describe the elevation of Death Valley, CA, in relation to sea level?[br]
If you are standing on a beach right next to the ocean, what is your elevation?
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[/img][br]How would you describe the elevation of Miami, FL?
A city has a higher elevation than Coachella, CA. Select all numbers that could represent the city’s elevation.
Explain your reasoning.
Here are two tables that show the elevations of highest points on land and lowest points in the ocean. Distances are measured from sea level. Drag the points marking the mountains and trenches to the vertical number line and answer the questions.
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CmsAqNR6MzfKMWkIgSit8BIOJWA81oKq2BPYRUYjUJn/kYpJhUhEL0FRsKpBJzXUlgFewqrwGgUOvM3SjGpCIHoLTASTiXgvLZpYf3+/fvdy5cv7168eHH/g894foRrb4X127dv9xyV6efPn4+AczdrdObfzQKvXAh98e7du7tfv34t6v3z58+7169f3z0H73TTe5HAafQkBJzXNims2NzY5Hr4M75m8z8JGZl0j4X1KF9M8OXp1atXu/wS5cwv0h8q/PDhw9379++v4s0vvSmsh5J68WLrGXzp3OCXM57T8JS78K6Oxy9q7I8vbXj23C53tmxSWLFZCficQHuHnsJ6u0IprLezu6YnD7QvX748m99Ar+GDtu6wu3aco7RnUdWzF2eyK3Yoqloo6anRly48wy9Hb9++vf/SPGqPuY/0S9RW2jqvrS6shIzCqsJutfDHHOdIhRWG180BTtxgNDg/80sPn6MtdMNmwSbDBuS7c33Qr37Txef6rK7rMTUczeXMP2q792fUC/q5wwzPqTkPV+5T9MfF32Bru73nv2R9nfRekm/Vlvq6vyCxWGKv84Jn6vkNj/CM0LFGX6LVlxzzOdyd11YXVh6qeztMbxH1SIWVBVC/ZeoGG73XgxhtsWnevHlz/030Up/RhiLnc+/Y5qnuzvxPtZ4186qG2Ht1340OTcyn3sDnHz9+PPjTnY67Zn176NtJ76U8oR+/RKHPOT2xV+Ebnh38zC9d6K9+qXub50T9Mo45n9vlvLa6sEIcfOutG/yIgPdYWPkbhd65AeohiufcXBpTC90g3DjcXGhzqQ/eO511bM63l7sz/17Wt3QdVTMeiKqhO1DZFxqOrpH2o3ZHeNZF72tZQ0OeE5eKHIujO7vRn75yexvvOR/bXrvmo7d3XltdWCmmO3CPBG6PhfUc12p43Qxqepqfd2g2Omgv9dHNyG+r1Leuhc/3cHfm38ParlkDdFM/UA/VgsUWWuthN9Kbe5e+0LGvWdfe2nbR+xqu+oWKvuCX7DoOPQL9cdEH9Avu1VP6p2COz+JNb2mfOmfXz85rqwsrRcLmJOijQjxaYaXBsRFgbv0PDOrmqJpwM3Bz4f2lPhyDffUgTmElnXl37C8WQb2rDpydhyUPO2pGvaG19sNz/cxxjnh3h90Rc1my5pF21Bs668Uzo57VaIdC/Oeff57u6i+N0Y9tMQcv1gH6i8+7353XVhdWgNMNX4U8EtijFVawBW8cnl+/fn3wLRMGd99Y0Y8bTzfCpT6qJTco9U5hVTrbx9SrHog80KiDzqyasD80Zqx98DyFVekdJx7tW+7P6hc+V+2R6Tn91Udoi778wkZKI0/xXef71MJKqPrNhnEVYM+Qj1hYwR6M8YPNwYsbyPGnZtf2wbi4av/6mevYw92Zfw9rW7oGd/BVnf/666/7IdGHX65UH/bhocvPKaz36A4VUFvqicVXv6AYUl+N0Zb6a38FUAvr6MscxqTXtG/32J0tm/zGSniAy4LK+5Fg77GwkqPea7HEhhhx5oYZ9eVm1MIKHc/1qfrWjcj33MD0xVPfnfmfel1L56cmVXf2J/d//vOfpy9Yqjf1rXrzcGTbT58+XfV/OMG593g/ut63MKW+1LPuQexV3a/0DNvruzp/Lax4X/0zOn/qOB0/O69tWliPDm5vhfXoPPeyfmf+vawv69iWQPR+yJNFl1+yHr7NpzUEnNdSWIVqCqvAaBQ68zdKMakIgegtMMy/E33YIp9uJeC8lsIqRFNYBUaj0Jm/UYpJRQhEb4GRcCoB57UUVsGewiowGoXO/I1STCpCIHoLjIRTCTivpbAK9hRWgdEodOZvlGJSEQLRW2AknErAeS2FVbCnsAqMRqEzf6MUk4oQiN4CI+FUAs5rKayCPYVVYDQKnfkbpZhUhED0FhgJpxJwXkthFewprAKjUejM3yjFpCIEorfASDiVgPNaCqtgT2EVGI1CZ/5GKSYVIRC9BUbCqQSc11JYBXsKq8BoFDrzN0oxqQiB6C0wEk4l4LyWwirYU1gFRqPQmb9RiklFCERvgZFwKgHntRRWwZ7CKjAahc78jVJMKkIgeguMhFMJOK+lsAr2FFaB0Sh05m+UYlIRAtFbYCScSsB5LYVVsKewCoxGoTN/oxSTihCI3gIj4VQCzmsprII9hVVgNAqd+RulmFSEQPQWGAmnEnBeS2EV7CmsAqNR6MzfKMWkIgSit8BIOJWA81oKq2BPYRUYjUJn/kYpJhUhEL0FRsKpBJzXUlgFewqrwGgUOvM3SjGpCIHoLTASTiXgvJbCKthTWAVGo9CZv1GKSUUIRG+BkXAqAee1FFbBnsIqMBqFzvyNUkwqQiB6C4yEUwk4r6WwCvYUVoHRKHTmb5RiUhEC0VtgJJxKwHntt8KK4vKcfwAqP2EQD8QD8UA8sMQDo8r9W2EdNXouz/Iba0+lsTlyPR8C0fv5aP3UmTqvpbCKMimsAqNR6MzfKMWkIgSit8BIOJWA81oKq2BPYRUYjUJn/kYpJhUhEL0FRsKpBJzXUlgFewqrwGgUOvM3SjGpCIHoLTASTiXgvJbCKthTWAVGo9CZv1GKSUUIRG+BkXAqAee1FFbBnsIqMBqFzvyNUkwqQiB6C4yEUwk4r6WwCvYUVoHRKHTmb5RiUhEC0VtgJJxKwHkthVWwp7AKjEahM3+jFJOKEIjeAiPhVALOaymsgj2FVWA0Cp35G6WYVIRA9BYYCacScF5LYRXsKawCo1HozN8oxaQiBKK3wEg4lYDzWgqrYE9hFRiNQmf+RikmFSEQvQVGwqkEnNdSWAV7CqvAaBQ68zdKMakIgegtMBJOJeC8lsIq2FNYBUaj0Jm/UYpJRQhEb4GRcCoB57UUVsGewiowGoXO/I1STCpCIHoLjIRTCTivpbAK9hRWgdEodOZvlGJSEQLRW2AknErAeS2FVbCnsAqMRqEzf6MUk4oQiN4CI+FUAs5rKayCPYVVYDQKnfkbpZhUhED0FhgJpxJwXkthFewprAKjUejM3yjFpCIEorfASDiVgPNaCqtgT2EVGI1CZ/5GKSYVIRC9BUbCqQSc11JYBXsKq8BoFDrzN0oxqQiB6C0wEk4l4LyWwirYU1gFRqPQmb9RiklFCERvgZFwKgHntRRWwZ7CKjAahc78jVJMKkIgeguMhFMJOK+tLqw/f/68e/369d2LFy/uPn/+/CAJfMZzvEe7vV+zCisZKZ9fv37dvXv37sTn27dvd/h5+fLl3ffv30+Y0Bbv0Y5tP3z48KQI97KOayE48187zmO3J2/sIfhjdMETeO/acIyn9s5o7bOeHVXvWTwy7jwCzmsprML8MQsrCmctpPUzCysL81MfjntZh0i2KHTmX9T5CRvhS9bbt29PX7BG2sNDl760HlWzNdiPqveanOEVnB/8koX7OW/gi5q2rf7iFzK24VnENdb+aFfbsG3nu/NaCquo/liFlaZ0v4VgSfobqywx4Q0EnPlvGOpRu9ADnz59Gh6SOAzrgfioC9zpZEfVew1OnCVLCxva6pd4fvmC33DVz3gGn+n4aBvv3d05r6Wwipsfo7DymyVNzOlhdv2GyUMV3xz57ZF9YHz8JvPly5f7b6ncKBx/9I0Vc/AbaP2GyTm+fv162kBsp5uHbfiMn9kWd8zBCzE2I8bEO10/cmU/3bDsu+XdmX/LObYei2zBjJqSLd+RH9nSF2gHvuD6999/n+5kz3Xic+2Pd9B29Jz9jnA/ot5ruUJP7stLY6Ft3XPoy/54r2cRxqseRFu0e+6X89qmhVU3pMZVpL2KMbuwfvz48WRYGlg58DDE4YhLzc+DlEbmN0rlijFfvXp19/79e/vvZf/444/TO4zPMbkWfoZuPMDrZmIb9sE6fvz4cZ8G+rHA4yE+65rwjGMyFzzDeJrL/YAbBc78Gw0/ZRhyAsPKnROCG7XAMxbWN2/e3P+7evZdwhtt4RFeugY+O8L9iHqv5Qof6JmretexqSvb8DP3PZ7XwsszB+/oKZ2Pfetc3T87r6WwivKzCyuNOCoiMKY+V3PTyNwIanIuv24OPK9jsi3vozn0oEY7Pby5jtqG43Fd3GS4a6HleOc2Lcfa8u7Mv+UcW48FbdQPYK6fMZ9qg8/kT5/gGTXjs5Embu21r2u3t+dH1HtLhtAYZ43bp5iL2qJd3aM8S+gZtEeMtvqMaz73jm263p3XNi2sFTqB1wNhr5BnF1YYnYdfNT02g3ICOxYgbgLy5RjowwubAb8d4s6rjonn1KQW+ToHx8A66zp07VwLx9PNV+d3c/C5jsv5t7g7828x9owxRjzAEmxVc/BSZtRC23Asekd9NVo726ueOseoz96eHU3vGfygs54nOgcLJ31Cb9EjaMtn9AH/2sY+Oh5ieITnRH3X+bPzWgqrqD67sNK4NK2aFLFuBD0Aedix/+gAXVJYYf46Bz/XOYhFNwzb8KDlBq3r4ueaE/vzPefgc47L51vdnfm3Gn/rcciVh5relRFi/TzyBdmSOe7uAGR/jsm+/Lx1nrPGO5reMzhg79XfRDGP0xS+4FkwWg/ej8Zj20v92a7b3XkthVWUfqzCiilxWKmRaxHSA5CbAc9w8QBEH16XCisPa+2jm6HOwXGxTh7EbMODVt/purjOmhPa1D6jfpx7q7sz/1bjbz0O+I0OMbBTz+AzfniNfEHNVJPR2BhD/YDP7KtzcK4934+m9wyWVUvOQU3pBz7HXnW+oK/O+QDveE5wzOdwd15LYRX1H7OwVrPWIgTj06h1M7CvFslLhZV9uKH4mQd1nYNYdMOwDTdY3bz4jN+uOEfNCWOywLMNx+Q6OO+Wd2f+LefYaizyIGMdFzzBl7qjjbajpnyPvhxvCW/008OV8+kcup69xkfSewuG0Bja86p7DM+hP7XVGO/okZHOHItnEdpjLvThRZ+o7/iu+915LYVVlH/MwoppaUgYGrEWF5ifZqbxeTiODtBLhVXnw+GMTab/+8g6B7FgbW4d7MM/VeK/SEZbrrPmxDG5WdmP4/P91ndn/q3n2WI8egL3elF38oI2ehjyvfalRtSEY6If+ePO9/oc80BTnYP993w/kt5bcKRnVE/1AOaAhqoj9Nb2+o7t+b6OVfuyYG+Ry9HGcF5bXViPBuLcemcV1nNzHukdD24ewkdZuzP/UdafdV5HIHo/5MV9Wwvkw1b5dAsB57UUVqGZwiowBiEK6hG/nTrzD1LMowYEovdDEbFv+VeOh2/yaS0B57UUViGbwiowJOSfE49YVJGGM7+kmLARgejdSMydp+K8lsIqwqWwCoxGoTN/oxSTihCI3gIj4VQCzmsprII9hVVgNAqd+RulmFSEQPQWGAmnEnBeS2EV7CmsAqNR6MzfKMWkIgSit8BIOJWA81oKq2BPYRUYjUJn/kYpJhUhEL0FRsKpBJzXUlgFewqrwGgUOvM3SjGpCIHoLTASTiXgvJbCKthTWAVGo9CZv1GKSUUIRG+BkXAqAee1FFbBnsIqMBqFzvyNUkwqQiB6C4yEUwk4r6WwCvYUVoHRKHTmb5RiUhEC0VtgJJxKwHkthVWwp7AKjEahM3+jFJOKEIjeAiPhVALOaymsgj2FVWA0Cp35G6WYVIRA9BYYCacScF5LYRXsKawCo1HozN8oxaQiBKK3wEg4lYDzWgqrYE9hFRiNQmf+RikmFSEQvQVGwqkEnNdSWAV7CqvAaBQ68zdKMakIgegtMBJOJeC8lsIq2FNYBUaj0Jm/UYpJRQhEb4GRcCoB57UUVsGewiowGoXO/I1STCpCIHoLjIRTCTivpbAK9hRWgdEodOZvlGJSEQLRW2AknErAeS2FVbCnsAqMRqEzf6MUk4oQiN4CI+FUAs5rKayCPYVVYDQKnfkbpZhUhED0FhgJpxJwXvutsKK4POcfgMpPGMQD8UA8EA8s8cCocv9WWEeNnsuz/MbaU2lsjlzPh0D0fj5aP3WmzmsprKJMCqvAaBQ68zdKMakIgegtMBJOJTmyessAABcISURBVOC8lsIq2FNYBUaj0Jm/UYpJRQhEb4GRcCoB57UUVsGewiowGoXO/I1STCpCIHoLjIRTCTivpbAK9hRWgdEodOZvlGJSEQLRW2AknErAeS2FVbCnsAqMRqEzf6MUk4oQiN4CI+FUAs5rKayCPYVVYDQKnfkbpZhUhED0FhgJpxJwXkthFewprAKjUejM3yjFpCIEorfASDiVgPNaCqtgT2EVGI1CZ/5GKSYVIRC9BUbCqQSc11JYBXsKq8BoFDrzN0oxqQiB6C0wEk4l4LyWwirYU1gFRqPQmb9RiklFCERvgZFwKgHntRRWwZ7CKjAahc78jVJMKkIgeguMhFMJOK+lsAr2FFaB0Sh05m+UYlIRAtFbYCScSsB5LYVVsKewCoxGoTN/oxSTihCI3gIj4VQCzmsprII9hVVgNAqd+RulmFSEQPQWGAmnEnBeS2EV7CmsAqNR6MzfKMWkIgSit8BIOJWA81oKq2BPYRUYjUJn/kYpJhUhEL0FRsKpBJzXUlgFewqrwGgUOvM3SjGpCIHoLTASTiXgvJbCKthTWAVGo9CZv1GKSUUIRG+BkXAqAee1FFbBnsIqMBqFzvyNUkwqQiB6C4yEUwk4r6WwCvYUVoHRKHTmb5RiUhEC0VtgJJxKwHkthVWwp7AKjEahM3+jFJOKEIjeAiPhVALOa6sL68+fP+9ev3599+LFi99+Pnz4MDWprQffa2H99evX3bt3737j+/Lly7vv379vjeHieN++fTtpDu1xff78+cHniwM8cgNn/kvLoLfBHhroBe6vXr2awp96g+u1F/tiP0Knp7rI7pYc1q75Vr3Xzpv+z4+A81oKq3hh74W1flHBwYkDtD6XlKaEtbBifny5YqGdMumKQZ35Lw3J4vDmzZvTlwdtv2VhBT/VkMXxlqKEdb19+/b0RUzH1LU/Rox14IvfLTmsXd+teq+ddw/9yf3SuUCPXWrHMwbtVEvuDTzHz573/0xdnNc2LawKfmYys8Y+WmEFB26kx2RfC+ssPbYa15n/0vg8PL58+XIqVmDNC/FWv7FuWVjhA/yG/enTpxx2FOuZ3OGjJQWORRX7uHqPqNhm9Nca7gs9czDOqC3H63p3Z0sKqyh+xMKK5VdTc1Pw26QaHpsCv9GwOLKNbpLaH23Qnhf7YixcPMzRb4+XM/+ltfIAGR1Ao8LKLzlkCl14kenXr19PBxAOwH//+9+nmO1xRx+2BVf88L2Ox3H1rv24FtWN7/FFAfNzXLRhrng2+lcMaMP2uOu4WCPWxrXqeNpO58AYLAJcK8fnc83tmvhWva+ZY29tqcG164JuI19Rz9F4I+9D57W6jeba+zPntU0LKzcG7xD7SNdRCys409Q8PJU9NgmLKw83PTyxKfQz2vz48eNeuvq+biLMxfHvO+0ocOa/tESyQr48/BHjqocLnsP3fE8dyIWf8WdltuH89XBjW4xHHev87Kt3bcMx9NDkM9Ua4+Mz1ol8calf8Bnrpb/wWefBZ4yB394/fvyIj6dL2eEB+zCf/zY73eA1zo0HdX5tuyS+Ve8lY++xDdjhyzK+MEFLnr/VZ6O1V++hDbTieBxLPUMfVW+r10ZzdXzmvJbCKmoftbDqwacxU8NG4Z8teeDpAceNos/YF3f24Uatc6AfN5n220vszH9pfTVvHBwsMMqU/OrBwmICXq4N1lAPN9e2tqvrhw5cH8fVz6NxmaNqP8pN33Ns5lvnxXuOeyn3mgM+V3+N2px7dqve58bc8zvwQgHUPQhNtBi69Y88hb4Yj/qiL2L1Ep6xHdoifo6X89qmhfXocI9aWMGdplez89sm79iAeuBxI5w7cNlXN089+DCnbmqOu5e7M/+l9VVW/Ix8tfjwObjoxedoT8aI61UPN9cW7Rxn9tHDkAcu18U2ugaukW2wtlFu6gPGXAvGY8zcdFyN+b7euVaOvaQo1DH4+Va92f9od/Dn/ufaqbX6ge/0Xr2HdyOfUUPMVcfmu+oBnadr7LyWwiqKH7GwVpOPDjlJcVFh5W9aGAsXNw4/4xDUjXxpTp3/KWJn/ktrYd5adJg77vWvANqucqNOZKhz18PNtR0deByHmrEw6R39cI3GHeU4Kqw1N86L+0h/HVdj7ccY/bWQYi79zHZL77fqvXT8vbUDP92PWB+1pvZuzdV7aDfyGTXEXKP56L9zPnFrOPJz57UUVlH1iIUVRsYhSkPjXjeZpHhfJNke7+omrBtLNxXa1zmw0fb8bdWZX7mMYuY9YoX/6paFtfLjWHrYsA1Y1asebq5t1UXHwbijYoQ+9MNo3FGOWlhHfXRexCP9dVyOgbXUi+2UC3iPcql93edb9Xbj7f256sW1krly5Tu9V+/hXd3feEad8O6c3pfm07k7xM5rmxZW/ZaMmBv6KACPVlhhYnBWM3NDuUKnG4S6sA8PPoyn2tV56sbDezcf53jKuzP/pTWNWKEPDjL8R0gsrHgGJvoFh33JhYxVK85f+bm20IfjsS/ubE/99J2ui+10DVwn2vGqB7WOwTZ6r+vHuzoux9C50Y5r4tr5OYVVCV+OqzfAue7hEVP0I3vOQg30uY4Pf2As1bLOx7G6393ZksIqyu+9sNYvLqNDFulwY2h7tq0HnrbnRqr9379/fzrQuZFwSNZNy/EF525CZ/5LCxyxYh+wqAcViwe5kyf6kCkZchzcOQ/6oY9rq4eb9ue8uNeLY0Ofv//++4GOOrf2rYUV7TgHc8OdfZBT1Z/zsg3G4IHMMeih+lz/GlDzWfL5Vr2XjL3nNvBHZcv14h1+6uWe04Mcr+pbNaOWdfzun53XVhfWTuD2Wlg7MX6KXJz5n2ItmXM+gej9kPHoS87DFvl0KwHntRRWIZrCKjAahc78jVJMKkIgegsM8+/AH7bIp1sJOK+lsArRFFaB0Sh05m+UYlIRAtFbYCScSsB5LYVVsKewCoxGoTN/oxSTihCI3gIj4VQCzmsprII9hVVgNAqd+RulmFSEQPQWGAmnEnBeS2EV7CmsAqNR6MzfKMWkIgSit8BIOJWA81oKq2BPYRUYjUJn/kYpJhUhEL0FRsKpBJzXUlgFewqrwGgUOvM3SjGpCIHoLTASTiXgvJbCKthTWAVGo9CZv1GKSUUIRG+BkXAqAee1FFbBnsIqMBqFzvyNUkwqQiB6C4yEUwk4r6WwCvYUVoHRKHTmb5RiUhEC0VtgJJxKwHkthVWwp7AKjEahM3+jFJOKEIjeAiPhVALOaymsgj2FVWA0Cp35G6WYVIRA9BYYCacScF5LYRXsKawCo1HozN8oxaQiBKK3wEg4lYDzWgqrYE9hFRiNQmf+RikmFSEQvQVGwqkEnNdSWAV7CqvAaBQ68zdKMakIgegtMBJOJeC8lsIq2FNYBUaj0Jm/UYpJRQhEb4GRcCoB57UUVsGewiowGoXO/I1STCpCIHoLjIRTCTivpbAK9hRWgdEodOZvlGJSEQLRW2AknErAeS2FVbCnsAqMRqEzf6MUk4oQiN4CI+FUAs5rKayCPYVVYDQKnfkbpZhUhED0FhgJpxJwXvutsKK4POcfgMpPGMQD8UA8EA8s8cCocv9WWEeNnsuz/MbaU2lsjlzPh0D0fj5aP3WmzmsprKJMCqvAaBQ68zdKMakIgegtMBJOJeC8lsIq2FNYBUaj0Jm/UYpJRQhEb4GRcCoB57UUVsGewiowGoXO/I1STCpCIHoLjIRTCTivpbAK9hRWgdEodOZvlGJSEQLRW2AknErAeS2FVbCnsAqMRqEzf6MUk4oQiN4CI+FUAs5rKayCPYVVYDQKnfkbpZhUhED0FhgJpxJwXkthFewprAKjUejM3yjFpCIEorfASDiVgPNaCqtgT2EVGI1CZ/5GKSYVIRC9BUbCqQSc11JYBXsKq8BoFDrzN0oxqQiB6C0wEk4l4LyWwirYU1gFRqPQmb9RiklFCERvgZFwKgHntRRWwZ7CKjAahc78jVJMKkIgeguMhFMJOK+lsAr2FFaB0Sh05m+UYlIRAtFbYCScSsB5LYVVsKewCoxGoTN/oxSTihCI3gIj4VQCzmsprII9hVVgNAqd+RulmFSEQPQWGAmnEnBeS2EV7CmsAqNR6MzfKMWkIgSit8BIOJWA81oKq2BPYRUYjUJn/kYpJhUhEL0FRsKpBJzXUlgFewqrwGgUOvM3SjGpCIHoLTASTiXgvJbCKthTWAVGo9CZv1GKSUUIRG+BkXAqAee1FFbBnsIqMBqFzvyNUkwqQiB6C4yEUwk4r6WwCvYUVoHRKHTmb5RiUhEC0VtgJJxKwHkthVWwp7AKjEahM3+jFJOKEIjeAiPhVALOa5sW1g8fPty9ePHi9PP69eu7nz9/Tk1q68FvLazfvn27z5v5v3v37u7Xr1+nJYIDeHz+/Pn0Ge1v4YPxMC7H2Sp/jMd18w4teWG9L1++vPv+/fvpEdprfmx36U4OGO8xL2f+JWtAzsidXHB/jPXfyhg5cR9u7ZMlvNiGXlUf8d3s+xq9Z68t4/ci4Ly2WWHlRuIBpAfxUVCuKayaL1mw+PBw5kG3x8KqhZ4FkIci1q353Xroc9zHKEzqOWd+bTOKqZuuFzlA3y2vEc/RsyVzYn1v3769e//+/U1ffpbMsaQNtaaHlvTZqs2tem81/1OMQ6/y/MVd97RbE7+E6f7WtvA+x4QnRxfGcP1H7Ts9c17brLBSWGxq/EAMJ8RewW5VWJEfeeihzLzxbInp2Z53FuytuWK8uh6s0W0WtOeXBq5tyZ2H7YjJkv63tnHmvzTerXleGre+H80zelb7jT7TW1++fLH6jfp1enar3kdmAN2v2ZM8n+Cz0cWz5tKY9CnOfIz53C7ntc0KKwCjmOLbC+NLouxNhC0LqxYRjZEzDz8852ewU15ow2+K5Eqzgy8Z8x1Zapv6zP32gLFqYcUmefXq1Wmz1PWiva6Va9Hx+Yw54LNyQFt9x7Vqm/oMY9xyOfNfGgtrrFxqH66XuSgXtMWaR884rnLAGGzLfn/88cepQOId+9Q16GeMhx+uqzLDZ7bhmvEZF+58VvvRV3zPdaIf5sLBSp/g3d9//33KpY6DzxwDd3yuY+M5xrr1ulXvW+fbQz9wpI6X1kO9zhVCjFW1q+OiP3XnWVHbdP/svLZJYdWNgQ0B4Phtx/3Gs1fYWxZWLUw85HhY8ADCc75TEyMesVPObE/WHJtt+B6s+cxtPLSth7auUWOMh/Y8WOv8eI956nh4zlz14MTYmivbMB/tpznh+dLLmf9Sf65F16t9mLuuq+aurNgXz5SPa4N5yfmShhib6+V6sBb217kxLtswhzdv3twXs6oJ52YfjKVjY14csBgD4+FyfTRvrgn9f/z4wY+ndagn7l8sDG7Ve+Hwu2wGPaArf1SrumC8Q3vtoz6BhtATf/XgeFUPeg1eQfsU1oeUNyms3JzcNNxUuoEfTrvPT1sVVpoOxsXFzywWuIPVv/71r9PBx3ZoS5Zsq6TIVdvjPT7zGdvoxuIzttExEaMttcNnroFjcL3Ig+2xEbF+9GM7vEPbuglPnYSDtufa+KyyQl8+YxuOt/S+5qDl+njAqC7gqQfSaK1Yc22DZ8p7SRuMXXWo+Vf2GLdqUefGGDUP5oy2bl49TEf6jMaoa6nr52eOp6z5bsl9jd5Lxt97G3CDX0f7nbrgPfmSN9tD99of79Sz+Ex/qBf2zmbr9TmvbVJYKSQPH71TrK0TmjHemsKqOSOm6bBOGpdGxh0m/fjx42+HLt+hT724KXRstAFjHt6jNnzmtOBG0hy4Voxf14T2mA//gUwdk+8wZ70qB7yvaxu14bOadx3ffXbmd+3dc+QKRuDBddc18Tm5jHjgmR5Srg015Xow77nihDm1T/2ChHFGc6Ef14s2zAFt2Ue9oTHWRH0Q8xqNoWtjO945ho7N+dlm6X0rvZfOt8d2YKce4xrJubJVb1Ufoa/2Q1/VMoWVdP9336SwQgjdEBqPxP3f9PuK1hTWcwceTcmDB3cwwp9P0E9NjneOWT2sSE83wqgNn+nhyb64u03INnVNaI/1409/uDMvjqWbjmPgXjngWV3bqA2fKScd91K81UGra2Vc18TnZI33lQeeqcauTe0Hzs5nZKR7j7GOM5oLa+V6VRO0xTXqo8w5t/qAHJaMUb8AcDz21bmWxFvpvWSuvbZxXnFstT28oJ5Bjuz3j3/84+Rdeqve1Ud7ZbPlupzXVhdWAgdg3QjcLHiuG27LpLYe6zELKw9WNTTyIbcRs3pYMX/dCGyjBh89Y1/coRvXo88ZYy36Hu258Wrfmg/HwJ1e0dzq2thGvTR6puNeip35L/Wr7+talTvb1rVWPmhXn+EzeXKc0bNzbPFutNcwjhbj0bjIY+QXtMWFsVV/rpF35jzSVcfQdbAv7pUjx2Nfbbsk3krvJXPttQ3YOc2q3shBNdaY+VET1Zjv8hsrSfzvvrqwAjQ2dN00FALvdNP+b+r9RU9RWEEBfHQT4HPliXY82OuBg/Z6MNdNhc/ndKjtqzJ1o6E95+Oa6mfNh+PRE7o52V89UvPBZ6wf895y3XrQfv369fRlgHPS61w/vwRxXcxFc2eb2kfb4J1+xnzKWOcf+QLvKzP24fxc42hc9MUPL+bBPvxMjdmO93O61jFqnhgDbfQ5Pj+F3sznaHfoAw14Vc3xHEzpHb6nJ6lf1Uo94fyFsTFe/uMl0v//99WFFcCxCXRjcAq+o6B8vtf7UxVWGls58XABW/yAJQ84bgByrKZnO+2LPmg3uvBupB/b1oMf7fWQ5UbVMag914A+zJMbGuNzrbo2ttO+eI8xbrluKaxcF9eAu+rDdTB3tlMubIN18z0YIX/8V5fIE5fOxf6VMdqh37k1jPhwbGozGhdslT/76Hh8xjxw51qp10hXHQM5YB4dA+/r2Pw/t6h9T7AW/OMWvRcMu9sm4K5MEasWWHjVuPq2sq6aUOsRhBTW36msLqy/D3ncJ7cW1uNm/DxW/twO2uehqs8yej9kM/ri87BFPt1KwHkthVWIprAKjEahM3+jFJOKEIjeAsP8a4WHLfLpVgLOaymsQjSFVWA0Cp35G6WYVIRA9BYYCacScF5LYRXsKawCo1HozN8oxaQiBKK3wEg4lYDzWgqrYE9hFRiNQmf+RikmFSEQvQVGwqkEnNdSWAV7CqvAaBQ68zdKMakIgegtMBJOJeC8lsIq2FNYBUaj0Jm/UYpJRQhEb4GRcCoB57UUVsGewiowGoXO/I1STCpCIHoLjIRTCTivpbAK9hRWgdEodOZvlGJSEQLRW2AknErAeS2FVbCnsAqMRqEzf6MUk4oQiN4CI+FUAs5rKayCPYVVYDQKnfkbpZhUhED0FhgJpxJwXkthFewprAKjUejM3yjFpCIEorfASDiVgPNaCqtgT2EVGI1CZ/5GKSYVIRC9BUbCqQSc11JYBXsKq8BoFDrzN0oxqQiB6C0wEk4l4LyWwirYU1gFRqPQmb9RiklFCERvgZFwKgHntRRWwZ7CKjAahc78jVJMKkIgeguMhFMJOK+lsAr2FFaB0Sh05m+UYlIRAtFbYCScSsB5LYVVsKewCoxGoTN/oxSTihCI3gIj4VQCzmsprII9hVVgNAqd+RulmFSEQPQWGAmnEnBeS2EV7CmsAqNR6MzfKMWkIgSit8BIOJWA81oKq2BPYRUYjUJn/kYpJhUhEL0FRsKpBJzXfiusKC7P+Qeg8hMG8UA8EA/EA0s8MKrcDwrrqEGehUAIhEAIhEAILCeQwrqcVVqGQAiEQAiEwEUCKawXEaVBCIRACIRACCwnkMK6nFVahkAIhEAIhMBFAimsFxGlQQiEQAiEQAgsJ5DCupxVWoZACIRACITARQL/DwFkMG+FKzUAAAAAAElFTkSuQmCC[/img][br][img]data:image/png;base64,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[/img]
Which point in the ocean is the lowest in the world? What is its elevation?
Which mountain is the highest in the world? What is its elevation?
If you plot the elevations of the mountains and trenches on a vertical number line, what would 0 represent? What would points above 0 represent? What about points below 0?
What would points above 0 represent?
What about points below 0?
Which is farther from sea level: the deepest point in the ocean, or the top of the highest mountain in the world? Explain.[br]
A spider spins a web in the following way:[br][list][*]It starts at sea level.[/*][*]It moves up one inch in the first minute.[/*][*]It moves down two inches in the second minute.[/*][*]It moves up three inches in the third minute.[/*][*]It moves down four inches in the fourth minute.[/*][/list]Assuming that the pattern continues, what will the spider’s elevation be after an hour has passed? Feel free to use the applet below to help you.
IM 6.7.1 Practice: Positive and Negative Numbers
Is a temperature of -11 degrees warmer or colder than a temperature of -15 degrees?
Is an elevation of -10 feet closer or farther from the surface of the ocean than an elevation of -8 feet?
It was 8 degrees at nightfall. The temperature dropped 10 degrees by midnight. What was the temperature at midnight?
A diver is 25 feet below sea level. After he swims up 15 feet toward the surface, what is his elevation?[br]
A whale is at the surface of the ocean to breathe. What is the whale’s elevation?
The whale swims down 300 feet to feed. What is the whale’s elevation now?
The whale swims down 150 more feet more. What is the whale’s elevation now?
Plot each of the three elevations as a point on a vertical number line. Label each point with its numeric value.
Explain how to calculate a number that is equal to [math]\frac{2.1}{1.5}[/math].
Write an equation to represent each situation and then solve the equation.
Andre drinks 15 ounces of water, which is [math]\frac{3}{5}[/math] of a bottle. How much does the bottle hold? Use [math]x[/math] for the number of ounces of water the bottle holds.
A bottle holds 15 ounces of water. Jada drank 8.5 ounces of water. How many ounces of water are left in the bottle? Use [math]y[/math] for the number of ounces of water left in the bottle.
A bottle holds [math]z[/math] ounces of water. A second bottle holds 16 ounces, which is [math]\frac{8}{5}[/math] times as much water. How much does the first bottle hold?
A rectangle has an area of 24 square units and a side length of [math]2\frac{3}{4}[/math] units. Find the other side length of the rectangle. Show your reasoning.