IM 7.5.14 Lesson: Solving Problems with Rational Numbers

Which equation doesn't belong? Explain why you chose that equation.
[table][tr][td][math]\frac{1}{2}x=-50[/math][/td][td][/td][td][math]-60t=30[/math][/td][/tr][tr][td][/td][td][/td][td][/td][/tr][tr][td][math]x+90=-100[/math][/td][td][/td][td][math]-0.01=-0.001x[/math][/td][/tr][/table]
A tank of water is being drained. Due to a problem, the sensor does not start working until some time into the draining process. The sensor starts its recording at time zero when there are 770 liters in the tank.
[size=150]Given that the drain empties the tank at a constant rate of 14 liters per minute, complete the table:[/size]
Later, someone wants to use the data to find out how long the tank had been draining before the sensor started. Complete this table:
If the sensor started working 15 minutes into the tank draining, how much was in the tank to begin with?
[size=150]A utility company charges $0.12 per kilowatt-hour for energy a customer uses. They give a credit of $0.025 for every kilowatt-hour of electricity a customer with a solar panel generates that they don't use themselves.[br][br]A customer has a charge of $82.04 and a credit of -$4.10 on this month's bill.[/size][br][br][size=100]What is the amount due this month?[/size]
How many kilowatt-hours did they use?
How many kilowatt-hours did they generate that they didn't use themselves?
[size=150][size=100]Find the value of the expression [i]without [/i]a calculator.[/size][/size][br][br][math]\left(2\right)\left(-30\right)+\left(-3\right)\left(-20\right)+\left(-6\right)\left(-10\right)-\left(2\right)\left(3\right)\left(10\right)[/math]
[size=150][size=100]Write an expression that uses addition, subtraction, multiplication, and division and only negative numbers that has the same value as your answer above.[/size][/size]

IM 7.5.14 Practice: Solving Problems with Rational Numbers

A bank charges a service fee of $7.50 per month for a checking account.
A bank account has $85.00. If no money is deposited or withdrawn except the service charge, how many months until the account balance is negative?
The table shows transactions in a checking account.
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[/img][br][br]Find the total of the transactions for January.
[img]data:image/png;base64,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[/img][br][br]Find the total of the transactions for February.
[img]data:image/png;base64,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[/img][br][br]Find the total of the transactions for March.
[img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAE4AAAD6CAYAAAAP8XF+AAAb20lEQVR4Ae2dB5QURdeG8TP+ZgUVMOsRxRwRAyoIBsCsiICAGEFRFHPAgJgDZjHnLIKYczpGRAQzmDBHDIQFXOo/z+29PTU1PdOBmdkFqs72VrpVXfX2rTDd/fZtZApcrak1sw1/3hVHoFFBlgXY7NlWpEBw/k4oBK4IHllBrHa5Is3PnByoTm1YXvvjABcI/PXXX2bs2HFmzOgPzAfvjzFjRr8f6WsecmPef0/kkZW4+EE55PQI8nP1BeUoo7JjrXBwbikj9QdykfG682n9oZ9XTtuZq0f7oO2zfer4aNx4M2XKlBA4DTjAkVxr7rrtVrPmqs1N5/btzO7t25qOHaJ9zevYoa3p2L69Eb9DO8sPyiGnB3XZ9QXlnLS68+XqD/KDskF7tJ50vrbTri93bm2j+tTdrOmK5rmnnlS8Qt8BLtC466++ypx0/ACjahlKlwzk1LmkWL1npmtn727dzIjhjxW0OgQOkHQ833jtNWbgcceI9hWUqHhCXMfi8svbwJ7dDjQjHnu0oNIQONmB1K2iAlz//gXC82NCr+5dY4CzUMlpnJU4nwbjNc4CxgOXAyM1cCcc64cq8KUGLlgccsjPr6FEwOn2g6HqNS5QlUTAqVb5OU6RSDhUvcblANOQ1zhFIqU/VwKnIyBlX8sqPtcAp2CpnxSFSt05bNDAKUiunwQ0LVOpO9YNArja2twP9LDDDjqarr6THRlFVjSuAmpX78DRualTp5qffvrJ/PLLL6ampqYAhDiwBCDndj71Pffcc2bqv1MEvDvvvNOcddZZ5v333y+oP0tCvQNHo/v162dWXXVVs9pqq5nLL788sh8KnvqukJt+6KGHmgUWWMBcedVQEd12223NAo0ameuvv74so7fegfvzzz9N8+bNTaNGjeSgg//995+LS8m4gqY+wsOHDzddunQx7733npTdaaedBMhhw4aVrCtpZr0D9+yzzwpge+65p2nRooVZdNFFzeeffx62f/To0eaBBx4wv/32m3n33XfNddddZ0aNGhWC+8cff5hHHnlE8r777jtzww03mN9//9188MEH5qGHHjITJkyQO9YAx8WZZ4A74YQTpEP33Xef6dGjh4TpvLojjzxS0tq2bWsWXnhhCQNAnz59DIvKmDFjJG2TTTYxHAzPjz/+2Bx44IGSPmjQIKmq3BrXK/YOsPbAGFPu36osBOuvv75ZYoklZGFAs+j4HnvsEZ61f//+krb44ovL/DR06FCz2GKLCSgvvviiaKfGV1llFZkv0U4F7txzzw2BK6fGpQeujLfO3377bbPggguaJk2amKuuusqceOKJ5n//+5/Ev//+e+nwcccdJyAdfPDBIZgdO3aUtMGDh5iJEycKkAsvvKh56aWXQpn9999fZM4555w84G688cZQZk4CPbu6t86DLVXumYNVOxp3/AAe1pTHXXDBBaJNaAKaZvtoH+7YY4+VdHwcC0D37t0l7eyzzzZffvmlWWSRRQTsb7/9NnwC5wK34447SplyzXG9u8c9rJHmBv9kqJZJ45if2rRpI505/fTTzZtvvmneeOMN06lTJ0lTDRswYIDEN998czNp0iQZmquvvrqkjRgxwnzxxRchcN98803YWoDjYqBxgF32xSGtxpXrDvBHH30kw5TOffLJJ2GH77jjDgFlpZVWMpMnTza6eKCNjRs3Nssss4zkt2mzo2ycx48fL/Ellvg/89VXX4X17LXXXpJ+xhlnSNo222wjcfZx5XDJ5ri6nyxoXLnuAKNd++67rzn66KPNjBkzwr6wpWBiP+CAA2QYDhw4UDqMbN++fc0OO+xg0MIff/xRyqBlyPfu3VsWGK3o0ksvNfvtt5958MEHJYlhTZxfE+VwhXNcUGvROa5cGpe08bo46ByXtFyl5ZJpXF0ryr0dSdI5tIxhesQRRyQRr5pMao078fjyrapJevn000/Lj/OnnnoqiXjVZFIDd8KxR1etcXoi+zeoptW3n/636oDqA+eC1BCAdDVutonZAJdrVXXBKBVvCEC57evZvYt/6cYFJUk89VD1GhfAenCPlD+5qg1cQxymQFda45yHHDdcc3XdG5lJlHnelnEXB70fH/xysIAjyAb4pDL9yJ/bYeWXw8gRwwu6kQccoDFkgt+qbEdYemvN7Nk8GwjCtq/p6tt5Wq5Ynubbvh3WcuqTlzvohx3PhZGPLpPrh51vh+06Nf3gHt3MY8MfyQFXp2SNdG4J4jTAmGHXXWsGVngfV3f+XINiQiqvfox4mK3y6ocZCQO9unWp07gAG+rhKPoj/8QBvJFZJ+w8y9RzhqDH5WsB26/ridahWcT1IC3Ir5XWihZAM5MRoCXyfbc+eilp6od1BuUK5Ouq0/Re3bvJPk7jejYLuAAkTsTi0KNLF/PJuPFm/IfjhF2C7x6wTuLyqePjD8fJEVVe69A84npo3SpDXePGfhi2R9O1rCuv6doP26ce4lF1aD34kETsoSoaN3t2lMbVmmeffMJsv/32pkPbHcwuZTri6tq13Y4F57LTNKx+0nYhz7ndcm68WH1tttvevPfOu6pooW9pXJgmj+Nysfk7xBDl9r8OVfUjgZs1a1be3dr5GToebUa9ceCBi9EKbvd74GJAisr2GheFSoI0V+P8HJcANES8xiUEyhXzGucikjDuNS4hUK5YauBm1uSeuruVzU/x1MDZryvMT0C5fU0GXN0dC345eI0LIEwGXB3c/idXTu+SAec1LodYXSgZcF7j5hw4P8cFGKbWOA9cRuAqvR3RH8sFY6OBJaTWuEoCFwdaXL6NLbJJ5JPI2PVq2P2tqulVv5EJcxCWDK/cu047x2fYeOkaRmC0q5W30qEj/f333wUivIw9btw4A42plNPzlZJpEBp36623mi222MJAO9pggw0MLzrbd1f17XNe2d9qq63M5xO+sPoUPIWbPPkP06NHT9O6dSsDkQ5ZKAAKwjPPPGM22mgjs+mmm5r11lvPPPHEE1Yd+rgxL6lkxNU4PU/VNA6CR9OmTQ1kONw777xjll56aek08Z9//llA3XvvvQ1MnH///deY2rqNpdW1s88+V0CbMmWapPLOMKQQOkQd0JUg0E2fPt1cfPHFZuWVV857S92qKlGw4hqnV0J9t1WAAXC//vqrZEH6hYb5yiuvSBwSnM3tItGGTevt2bOn6dmzd1g91CO0k/yrr75atGzmzJmSD/jwY++6665QPm2gKhqnnVNfG0mcK7fLLrsY+Fm8IA1Q8EynTZsmrGnIvwxdmIWwY0455ZTITyzC41pjjTXMkCFDDIwbQLv33nvlVJB+IYzYjrpOPfVUSXLbZcsVC1dM46Iaw29dKEQwaaBGwvLDARjswLXWWktoRFAwcYCx0EILCZEEmccff9ysueaawhAUAesfcyIcr+WXX154XZtttpkAjwigAZ7tuFCHH364nZQqXDHg7FYoiMw1dIKrDUMG1gurHJoCKZfV7qabbjLLLrusgVLJvLfkkkvmrbRQlqArscKqo36Yh7xlANMGahJzYqtWreQ5MLww2De223nnnUV77TQNa3s1HuVXHDhtBD5Pvplf/vnnH/GZc+Bq0WF1yO26665C5P3www/NCiusIJM7+eTBeyCNOVHrBnDSYEqrg2UNq/DTTz815513ngxdzaPTsLG5SFldxYGLaxhzEhO17rsAc+ONN5bO0jjC0DPVsVqybeEiACxfdeCzsgxzvvKgjqGN5sJ7Ze9HGP4YbuTIkTKcbbahlkvqu4uDlivbdkS1Qiu244QZvmjclltuaY455hgZxu3atZOtAvkMWUBhiO++++6iKfoJDOQoh7v//vtNs2bNTNeuXYUs17JlS3PZZZfpaQVU6iEf2ua1114b5rkBu41unsbZ1th7TU0vG3BaYSkfjWHiv+aaa0Qb0DR1dII56/bbbzd8O0SZ0+TzcQPVIuIsPLfddpt8sIBfDzgFAf/ll1+WPP0yhAhk/FdxjXPbpR1x0zWu+erb6aS56Zqvfly+yqmfVl7L1fscR0PiGq/56mvjk/hJyySV03POFcBpY20/bUftsuUINwjgytGRatfhgcuI+IzpKV8srJnpn+SDdepV1T9zCFS0ZlrKfZzXuAA4r3HVmuNA2jv/RmZmHfDbkYzQcRcn8Y98BP1QDZCeY43Tnz6un+RCahlXtli6K+fGs5Zz67HjxeqcY+Dsk8xP4QZxP84FvNhVduXqM556H1dqjqt2h6t9Pi6UnjPTUKWwe/AMQCt28+bFeKqhyqrKg2IKze8HOCTejtgvT8+LWpSmT5mGan1Oyg3l3B64jFci9arq78cFSKfWOA9cAJzXuIxDNZnGeWZNAbzJNM4DVwBcMo2rK2bv4wpqms8SPHAZL7gHzgOXEYGMxbzGeeAyIpCxmNc4D1xGBDIW8xqXEbhkvxzqKi/HBlhvFmp7iauzw5qGXyxdZeLyo+pIUkbrj/LrXeO0A+pHNbJUnsrbMhpWX2X0a7LE3Tw3nisTHaoX4Ggkqs7JeZUAXxuOVhPXAzlk9GGQdhpCSdQ9f7ebsHioK8rBVIQqkMVRZ9T5K8pz+Prrr4XYARkXgi82A5988klpP3a0IONC/NADOVg0ONgwWEzC9B7EEpvnYAMAIFhTgtwLIQ4OmGocFwFOBfVTD3bBioFr12mHqzLHqTbpiaELrbvuuuaFF16QA5NPMGxwcK9g00DmgLOKXS34q1DPaex2221nDjnkEDE9deaZZwqBV8tq/fhYVYJ6CUsRgh3k4ZdfflVE7rnnHmHhvPrqq2JGFNIv5qjcdtr1uWEbOLtcRTWOq62W3twG2XEaBJdVDS9CD8dOoRLgaDz0IpfM9sMPPwgpzrbBhZZ269ZNwEHT1CYh57vkkktE83jkl9RVbKjaV8FtDJwthijWe6FW2vOXLUvH0TY1Xnb++eeb1q1b2yIGu6wYRbMdmgyvCwDVXXTRRULDBHSYhs8//7xmmddee02onEwhSV3FgNMGcBXhljKZMxnjGCoMJSyzrbjiisJ+didpJt727dvLPKUX4aijjjKdO3fWqsWHwIvVOJzKQRlfe+218zitt9xyi3woAR4XfFd4YOoYzpjmGzt2rCbF+hUFjo4w8TIvcaAZ7koEWQ129M0335zXWOY4uPpqT5C6jj/+eLPbbrvlyUE57927Z14acxpMaswsq+NDBiwyzKFcLL4FoI7PdqCFn332mSbF+hUFjrMzzCDdcmBX0Nrvho3DoOLJJ58cxgFpt906Flh/wwbrhhtuaGbV5mxMs7IOGoQN1bqP2QurcLQYeOQLE+pOOukkA02TEcAFeeyxxzTLjBjxuHwVQqnuYUaJQMWA02HDue2wdlDTmFeWW2458/DDD4fNZIvRpMnyBRoADR3C7uh3A4Pa2Iem7OuvB6vlVxO/FOY1LOx11llHjN1yHvaGfM+ElRPHQmFTzeHyw4dFVtsVNqZIoGLARZ2PRv3ww0/SyNNOO82wneDjKax2NARHJ9GMgw7qHtkJjDiu23I9w0LBAsNnM9Di776dZJZv0thcfmlA7oXbygLBOQBl6623li0PbYAoDCubObNfv6PEzDxzXtRoiOoHaVUFjhNOnz5V2MxsTjnQNHveYwHBBuqXX04I22xrAeG77rjTDBhwrJB6Z8yaKQYwpk6fJqBh5VzlWZWZF1m93b0edHMu3hlnnCV7veBkueEenrxIoGrAaWeKtCMyOapMVBqFSc/dLoisLi8xV0/OtECeQEykasDFtGOuy/bAZbxkHrhqAeffVgqQ9kTfjBo3fUbK+3Fe47zGZdS1oFhqjeMemHf18MthXgHdb0cyXkkPXEbg7GcOdhUVfeZgn2huDXuNy3jlXI3TmwZe42IA9RoXA1CxbK9xxZCJSfcaFwNQsezUwPGUqJwkXxqg9dlhTWvIvn3LXwEuuTjw5N0+WFHs+PwQTq1x/u5IoFszZ9ZEvrpRVOOSfAZN9zSqvqV8W9YOlypDni1rh9OUc+uJK2vn19Sk+EQQzzy9xgXw1dTkf8xAL14jDdgoy9uSCT71GFXWrscO27J22JaJCtuydjhK1k5zZd24LVsqPH16ERvSURWyivj7cQGcqRcHD5wHrtRIjM3zGhcLUbSABy4al9hUD1wsRNECHrhoXGJTPXCxEEULeOCicYlN9cDFQhQtMFcDF/XrJrqbudRSZUrl5WoIQg0GuDSNdjsxJ2XtutLUU1XgkjRs9uwch8HuVNZwsXMWS096nqoAN6eNtDvj1uXGbVk3nOblaresG68KcHpSu5OE7bjKKIEkF8/dtLTl7bDKuml23A4j78a1jqR+VYGjUbBjMIMH98B10IR23XV3g0HFu+++Oy8bFk3v3r2FEwa9COZzlCMdehNUJaidNi0JeUyHdujQQewbDh8+PKqKRGlVBQ6KJbYEsa6LNUrbYZoYVh9MZkwjY+5TjTD+/vvvwuHq27evGG2EQQ35zXVoEVQjrGlCDoGxs/GGG4V2DWEtNm/aTIi/mNCD3mTTL936SsWrChyEODiksAjVSi+dhXPfpk2bPLOdthXMK6+8Uoi43IFGHnPJSy21lMWICbr41ltvCbdLtezfv/8xKzdrbrDXyk3YTTfexFxy0cUhHtCZoHFSJ0caVzXg7Ia55o0BFOYzVG91ag4Uruu+e+8jln61a//89bfwrzDUaDuGP9rI40l1GKAdOHCgmTRpkmgYU4U6hi2cLpcrq/ml/KoBZzcC4GA2q4NDCmd+/PjxmiREXIzSoj3MV9hIVcdDagBy50kIcthm1YuE36dPbxmycLwYmrY5eaYO0tR+tdafxG9QwEFMC1ytDEcoldAyIQkPHjw47A+375krMaqNU6BgXbtE4D59DhMiMIzBZZddWjRPK3r26WeE14phW61D8+L8igMX1SBX43SovvZKbqg+8fgoId/+M+Vf4ZeyEivLbfLkyTLEWBXt+tFAPpVhD9UOHXY2p59+pgDGhbCH6m133C62W/UjBnZd9Q5cVANc4Fgcdti+jTnx5JPqwKkVLinzE47FoeW66xl5GD7byFzIqqsfH4DvD1jQxQEHO6s4qOVNmzY3rNgsDnzf5MILL5Q85ssDD+giw5iENKAhX3GNk1Y6/9iP8VkMnE74Ix4faVZo3MTAnb/iiqGyNeH7IzjmID6scvihh4nBbtjOrLo4KOtY6uXTGoDHhw1YoR999FEh+LI1YU7EQf6Fj892Z8jg84ViHmWkNgmI9QIc1nnh17vukeGPmk6dOpl99tlHPqsh+XXITvj8C9OrVy/TuWMnoYijpTgs/Hbp0kXmROK6AWauYzV1J3421phUpszrr78udWT5Vy/ApWlokqufpr5yyTZ44MrV0XLX44HLiKgHLjNwKV/z8u+OBEi7r3kp/kVfLPTAKXBe41RZUvle41LBlRP2i0MOi1QhD1wquHLCHrgcFqlCHrhUcOWE2V3YzBr9aei3IzmMIkNe4yJhiU/0GhePUaSE17hIWOITXY3TEn6OUySK+F7jigATl+wCF7uq8kQINeWgsO1rehqfW+Bp5LPKalspn+acdjk9N2ngYG9HFOi8oapoCgmu7nP8FNKDhyTk4Wua+qRFpZPvlouS0zTX1/rjfC1ny9FWOx4XdusgzgMgyrkuDzjN5ISgDpAKphtWWfXtfE1T366DNI1rvp2mebZPuNRhl9c6k5a3y2oZrQM/E3B2BRqOqlzzSvlZy5Wqsxp5KJCtcdqPWI2zG6eF1LfzCEelk6bptq9hrUPjrq/5pXwtU0omax7znA2c1lMSOBWqtj8nQMxJ2ah+uhqnMg0SOG1cQ/DnKo1rCIBpGzxwikRK3wOXEjAV98ApEil9D1xKwFTcA6dIpPQ9cCkBU3EPnCKR0q8ocKV266XyUvahXsTrDbio3gKmAqp+lBxppfJL5Wl9yCSRU3nXryhw7sncuNtwN+7KF4sXK+emu/G09dnyvAHfoH7kJ+2c3Qk7HFXeTrPDdrm04ZppGW5kpj1JMfmsnXDLaVx9PZ8b13TXTypnl6u4xsU1Ki6fxpaSKZWnHU0io7JJ/dSmV7gPNacOIhoMl4MOOki4CJDgbIf13v79+0s+tliV4IEM9/sheGD27oILLsizaGnXQRjqErxUWII4G0AId5zjsD6HhqzFMF9ZK26FVrxii0PYCKfBTKgwayDkAh5sP6iPyjHFVCdMmSFDhkiHIbth6k4djBoMN0JTghwH2YNOuA6TeBigbdy4cYFpUaxbYtAWAgnW4LB0aRuxdeuKilcMuKiTaRpsPXU8ZsOk52WXBTYDTz31VKMcLmRGjRolxml5UAS7EK4WTEAc1jPhdGFa2XUTJ04UTTrllFMEXM3ngkJbQtvVQbCDuoQ2J3VVAc7WvqiGYXyRYYfDrDGGHNUa76BBg0QryVMzofY2YKeddsgzMerWDz8frVSHJUzMhNp8fAx/25aDVbaUXxXgohqgYGJNFy2CLo5jPuvatatZaaVmYvUSwpsOY4i8Lh+1Z0+IvF3rTlGoMWicrcHUBRv7zTffDOc85jvakOPLRrU4P63iL09jqRcOPsfQoUNlOChoXDWGSJ8+faRVpPO1B8yEHnnk4WINE5PG2H/G2aaQtY5DDullunbtlt8ra15F42ywsdrLnGabQs4GXIVf12cYMJEDGiZBtcO8hsCXHLDma38Kg09bYBda3TNPPW0WWWxRIehiXRx5rQOZjh07iylQlbd95JgzdagSZ35F41gMtB7MLmOLFd5+UldxjaMh2kBtFFsayL7bbrutdERlAJNPaAwbNiw0bQyo8PX5zAUfO6DTv/zyi1TFwsKKzFceijldHLQNLDKuuXfMyWNfmvMndam/PJ11H6cNp7N8tkINbqORI0eOlDmHRgNoixYtZCh988038kmNli1bGuw70zHARlOZG9mHMQcCLpqE5V79VokCwJYDLbYdVs0h/EIOhkzMxYJDm8ZVfXGA9o1ZYoYcR6tWreTo16+ftJvPZbBXQwam8/7775/3fRHA5AsSaAjfLgFAHBZ7W7duLR98sQFgA4zlYNtxEa+44gqhmrOiM43ohbXlSoVTA5fkI/GlTpg0D8225z63HCaTXZdmH0ZZNJihm8U1WODSakBa+Sxg2WVSA5d1jrNP2pDCWQFPDVy1hmo1wM0KGm1LDVw17TmU6lipvGqAnhq4eW2oAnKWi5AauGpqXDU0J+s5PHAZkUsN3Lw4VLNg54HLglqWVdVrXIC01zivcRkRyFjMa5wHLiMCGYt5jasWcGluL2ds01xRzNU4/dk2DzFrCh8ZFr8yyWXZlunzXQWNeiOBQ9t47jlz5n9y95R4/OHKuvEkdUTLzJpRmF6Yxvlq6toZ+Pkydp7dNjtceJ5pU6aGwNkXIgTORpNwAJSerLDCQiBdWTeepI6sMgpaPggzZkXV58qWbid1uNgU1Thb0EZ5rgsneBsptk9F6hCNs4Gyw1HGKmJPVAGBqLZHpbmnTiIT10e3DvDhCIeqfdJ88OwcH1YEIoHTTO8XR8ADVxybkjkeuJLwFM/8fyiGl8VCKSi2AAAAAElFTkSuQmCC[/img][br][br]Find the total of the transactions for April.
Find the mean total for the four months.
[size=150]A large aquarium of water is being filled with a hose. Due to a problem, the sensor does not start working until some time into the filling process. The sensor starts its recording at the time zero minutes. The sensor initially detects the tank has 225 liters of water in it.[/size][br][br]The hose fills the aquarium at a constant rate of 15 liters per minute. What will the sensor read at the time 5 minutes?
Later, someone wants to use the data for the large aquarium above to find the amount of water at times before the sensor started. What should the sensor have read at the time -7 minutes?
[size=150]A furniture store pays a wholesale price for a mattress. Then, the store marks up the retail price to 150% of the wholesale price. Later, they put the mattress on sale for 50% off of the retail price. A customer just bought the mattress on sale and paid $1,200.[/size][br][br]What was the retail price of the mattress, before the discount?
What was the wholesale price, before the markup?
A restaurant bill is $21. You leave a 15% tip. How much do you pay including the tip?
Which of the following represents the amount a customer pays including the tip of 15% if the bill was [math]b[/math] dollars? Select [b]all[/b] that apply.

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