{"id":2660,"date":"2025-02-04T21:44:24","date_gmt":"2025-02-05T05:44:24","guid":{"rendered":"https:\/\/theothermath.com\/?p=2660"},"modified":"2025-02-04T21:44:24","modified_gmt":"2025-02-05T05:44:24","slug":"the-last-mile-protocol","status":"publish","type":"post","link":"https:\/\/theothermath.com\/index.php\/2025\/02\/04\/the-last-mile-protocol\/","title":{"rendered":"The Last Mile Protocol"},"content":{"rendered":"<p class=\"c8\">I was recently chatting with a teacher who is frustrated that every year her students seem to make tremendous progress with the grade-level content they are learning, only to later score\u00a0<em><span class=\"c6\">Standard Not Met<\/span><\/em><span class=\"c1\">\u00a0on the CAASPP in Spring. Particularly vexing, she said, is that her students learn the lessons, successfully complete the exit tickets, and even pass the chapter tests her grade-level team co-creates each year.<\/span><\/p>\n<p class=\"c8\"><span class=\"c1\">This is a frustration I hear frequently! How is it possible that we often students who do so well with the math they are learning in the textbook, pass the teacher-created chapter tests, and yet they do not do well on the CAASPP? Almost as s survival technique to live with such frustration, we demonize the CAASPP saying test scores don&#8217;t matter. Or maybe the students didn&#8217;t take the test seriously enough. Or perhaps the student was just having a bad day.<\/span><\/p>\n<p class=\"c8\"><span class=\"c1\">While some of those reasons might be true, the real reason there seems to be such a gap between the success of &#8220;textbook math&#8221; and the lack of success with &#8220;CAASPP math&#8221; is due to the famous <strong>Last Mile problem<\/strong>. Once we learn what the last mile problem is we can then identify solutions to it and thereby see the CAASPP results we have always been hoping to see.<\/span><\/p>\n<h2 id=\"h.5ceq93ekkb56\" class=\"c16\"><span class=\"c3\">What is the last mile?<\/span><\/h2>\n<h2 id=\"h.vy47s1p1hvgy\" class=\"c16\"><img loading=\"lazy\" id=\"ed.qr23xwr9iou7\" class=\"\" title=\"\" 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\" alt=\"\" width=\"538\" height=\"305\" \/><\/h2>\n<p class=\"c8\"><span class=\"c1\">In the contexts of telecommunications, transportation, and delivery, the last mile is the last leg of a journey. It is often the most complicated and challenging portion of the entire journey.<\/span><\/p>\n<p class=\"c8\"><span class=\"c1\">Shipping widgets thousands of miles across the ocean from the factory to the warehouse is remarkably simple with huge ocean liners. Trucks and a highly-effective highway system move those widgets to smaller warehouses closer to the folks in suburbs and cities who purchase those widgets. It is the final phase of the delivery process in which a delivery person navigates his cargo van through congested surface streets, hunts for homes with addresses long ago obscured by a bushes or trees, comes across locked gates, or has to avoid unleashed dogs\u2026in order to finally deliver the widget.<\/span><\/p>\n<p class=\"c8\"><span class=\"c1\">The last mile of delivery is far more complicated than the first several thousand miles!<\/span><\/p>\n<p class=\"c8\">The Last Mile problem is so vexing that Amazon\u00a0<span class=\"c5\"><a class=\"c10\" href=\"https:\/\/www.google.com\/url?q=https:\/\/routingchallenge.mit.edu\/&amp;sa=D&amp;source=editors&amp;ust=1738736048023117&amp;usg=AOvVaw28nUHT2EFGyr0TBH_c6FhE\">sponsored a challenge<\/a><\/span><span class=\"c1\">\u00a0to encourage participants to create novel solutions to reduce the cost of the last mile of delivery. The winner received $175,000!<\/span><\/p>\n<p class=\"c8\"><span class=\"c1\">It turns out that education has its own Last Mile problem.<\/span><\/p>\n<h2 id=\"h.di80sqmurn5h\" class=\"c16\"><span class=\"c3\">What does the last mile look like in education?<\/span><\/h2>\n<p class=\"c8\"><span class=\"c1\">There is a rigor gap that exists between the rigor of the textbook and the expected rigor of the CAASPP. As a result, students who seem to be &#8220;on track&#8221; during the year with the textbook suddenly score below proficient on the CAASPP.<\/span><\/p>\n<p class=\"c8\"><img loading=\"lazy\" class=\"\" title=\"\" src=\"https:\/\/lh7-rt.googleusercontent.com\/docsz\/AD_4nXfcAHtZnELypqmRL03fxQzpMCGgOmU4gswvVnJ2XQWEb0UPfDe31OSsyOzwaw9sOYBJaDSl8Fp81VGRq4QR8hHuWwoeZzPCOqB2rt9Qmi9LvdXdoOxqUWY6K8TrHrcb_t4MNF3BlQ?key=j9hqQ8hLX8XOge4JR7kszUib\" alt=\"\" width=\"596\" height=\"533\" \/><\/p>\n<p class=\"c8\"><span class=\"c1\">Teaching a new concept for the first few weeks seems simple enough. The last mile problem becomes very evident when the teacher notices a significant gap between the math knowledge the student learned from the textbook and the math knowledge the student is expected to know on the CAASPP exam. We call this gap the &#8220;rigor gap&#8221;.<\/span><\/p>\n<p class=\"c8\"><span class=\"c1\">How do we solve this last mile problem of closing the rigor gap?<\/span><\/p>\n<p>&nbsp;<\/p>\n<h2 id=\"h.xkaqlstao3kl\" class=\"c16\"><span class=\"c3\">How to solve the last mile problem<\/span><\/h2>\n<p class=\"c8\">We have created a five-day protocol\u00a0<span class=\"c6 c26\">using the FIABs<\/span><span class=\"c1\">\u00a0that are freely available on the CAASPP website. Use this protocol once you have finished your textbook chapter and before moving on to the next chapter.<\/span><\/p>\n<p class=\"c23\"><img loading=\"lazy\" class=\"\" title=\"\" src=\"https:\/\/lh7-rt.googleusercontent.com\/docsz\/AD_4nXe46ghrxlby-7twx-CR-FQsXjEugvIee1Y9dWQZ8QxMG1R778lG16_KGIozWuGfmjTBDoiX185rG2S3VBCeYSyr51qq7Ez9JF70KrNu8ZQKqt1jLiyIubWtlAY83gvHPc3HEe3c?key=j9hqQ8hLX8XOge4JR7kszUib\" alt=\"\" width=\"694\" height=\"298\" \/><\/p>\n<p class=\"c8\"><span class=\"c1\">Prior to using the Last Mile Protocol, you will first teach the math content in your math textbook. At the end of the chapter, prior to moving on to the next chapter, you will do the following 5-day protocol. It does not need to be Monday through Friday, but that is the most common approach we have seen teachers use.<\/span><\/p>\n<table class=\"c25\">\n<tbody>\n<tr class=\"c18\" style=\"border: solid black 1px;\">\n<td class=\"c12\" style=\"border: solid black 1px;\" colspan=\"1\" rowspan=\"1\" width=\"20%\">\n<p class=\"c15\"><img id=\"ed.n5ianus20ws4\" title=\"\" src=\"data:image\/png;base64,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\" alt=\"\" \/><\/p>\n<\/td>\n<td class=\"c29\" style=\"border: solid black 1px;\" colspan=\"1\" rowspan=\"1\">\n<p class=\"c21\">Select FIAB\/IAB and create a testing session (select\u00a0<span class=\"c6\">non-standardized<\/span><span class=\"c1\">\u00a0<\/span><\/p>\n<p class=\"c7\">administration). Students will work with a partner on the FIAB. Each student will have their own laptop and are expected to\u00a0<span class=\"c6\">work together<\/span>\u00a0on each problem. It is recommended that students use\u00a0<span class=\"c2\"><a class=\"c10\" href=\"https:\/\/docs.google.com\/document\/d\/e\/2PACX-1vTxmMKYRJeNmLkksTuL20yGgwEk1pqeQKeiOeu3BNKwJtw3Cz9Vkw6pMeofMxbUV_zkW_susq6GwJFH\/pub#h.m9lgcj2zz00v\">scratch paper folded into BOX 6<\/a><\/span><span class=\"c1\">\u00a0to show partner thinking!<\/span><\/p>\n<p class=\"c7\"><span class=\"c1\">Use CERS to view your data. Identify the most-missed questions that you will use on Tuesday and Wednesday.<\/span><\/p>\n<p class=\"c21\">Video:\u00a0<span class=\"c17\"><a class=\"c10\" href=\"https:\/\/www.google.com\/url?q=https:\/\/www.loom.com\/share\/912278546adb4492a527856cdfdc67f4?sid%3Db23b60f2-e340-45d4-b04c-645067b020e7&amp;sa=D&amp;source=editors&amp;ust=1738736048024643&amp;usg=AOvVaw0oBkVGBQ9yrX09JhRUpe5w\">How to create a test session and then view the results<\/a><\/span><\/p>\n<p class=\"c11\">\n<\/td>\n<\/tr>\n<tr class=\"c18\">\n<td class=\"c22\" style=\"border: solid black 1px;\" colspan=\"1\" rowspan=\"1\">\n<p class=\"c15\"><img id=\"ed.lrh094tnnr0w\" title=\"\" src=\"data:image\/png;base64,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\" alt=\"\" \/><\/p>\n<\/td>\n<td class=\"c4\" style=\"border: solid black 1px;\" colspan=\"1\" rowspan=\"1\">\n<p class=\"c7\">Students work on most missed questions (MMQ). Have the students work in groups of three to increase interaction and thought process. (<span class=\"c6\">Building Thinking Classroom<\/span>\u00a0model or some other student-centered inquiry is recommended.)<\/p>\n<p class=\"c21\">Video:\u00a0<span class=\"c17\"><a class=\"c10\" href=\"https:\/\/www.google.com\/url?q=https:\/\/youtu.be\/r5Q7-RHMH5Q&amp;sa=D&amp;source=editors&amp;ust=1738736048025267&amp;usg=AOvVaw0NpcZ-EieViIu_XTwqE421\">How to print the FIAB answer key<\/a><\/span><\/p>\n<\/td>\n<\/tr>\n<tr class=\"c18\">\n<td class=\"c22\" style=\"border: solid black 1px;\" colspan=\"1\" rowspan=\"1\">\n<p class=\"c15\"><img id=\"ed.l2rkkf9v09o3\" title=\"\" src=\"data:image\/png;base64,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\" alt=\"\" \/><\/p>\n<\/td>\n<td class=\"c4\" style=\"border: solid black 1px;\" colspan=\"1\" rowspan=\"1\">\n<p class=\"c21\"><span class=\"c1\">This is an optional step, you can extend \u00a0your most missed questions (MMQ) and \u00a0follow the same instructions from Tuesday \u00a0or you can proceed to instructions for Thursday.<\/span><\/p>\n<\/td>\n<\/tr>\n<tr class=\"c18\">\n<td class=\"c22\" style=\"border: solid black 1px;\" colspan=\"1\" rowspan=\"1\">\n<p class=\"c15\"><img id=\"ed.3g9349xaf7pl\" title=\"\" src=\"data:image\/png;base64,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\" alt=\"\" \/><\/p>\n<\/td>\n<td class=\"c4\" style=\"border: solid black 1px;\" colspan=\"1\" rowspan=\"1\">\n<p class=\"c7\">Cleanse the palette. Use Thursday to teach \u00a0concepts that were most missed using materials\u00a0<span class=\"c6\">other<\/span><span class=\"c1\">\u00a0than the FIAB.<\/span><\/p>\n<p class=\"c21\"><span class=\"c1\">This could be a Desmos activity or a Kahoot or any other non-FIAB resource.<\/span><\/p>\n<\/td>\n<\/tr>\n<tr class=\"c18\">\n<td class=\"c24\" style=\"border: solid black 1px;\" colspan=\"1\" rowspan=\"1\">\n<p class=\"c15\"><img id=\"ed.ig15zmgsajl6\" title=\"\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAF8AAAByCAYAAAA1fg0dAAAOY0lEQVR4Xu2dCbhNVRvHLxUKDZSUMjRo9qR6SuUxPKJJAzeEJrOkwlfImEglGuRLGYsMUVJRvoyZlTHKmDEZyxTict\/v\/t79rWOfvQ\/fde89ex+39X+e9zp7rbX3Oee\/1n7XWv\/33UdSEkiWUknVZGpSdRFrcbd1aXzXVt6V+OqyL822p1lKjMbWss5S0vhepK+1A5wRD\/HehtbiZcmyOu3fNUlpf44m2REftDl8x6iwFpT5CqwFZ74Ca8GZr8BacOYrsBac+QoCsAb\/Fuk80m8VOvrbGus0QqR+H385lq+Oc36Nnv66hDZfQQA2Z6XERJdR\/rbGjhwVmbncX44Vru+cP2qWvy6hzVcQgBnyCz7pr3MbI7pQPed1sSYOye566rjG8cjnnOJNRXIm+6+dEOYrCMBORH7+uk7dfxaL7NwrkpoqUqRh9MjPU0tk7DynHfXDpjuvDfml\/yWyaadTBrbvEanUWaREU6f9hEXH3q\/1EKdNrV7+zxJ38xUEYIZ8yJy6zLHRs506Qz7oO8Hx5ZS7yW8\/zKkfPkOkYieRiUucY0P+gEkiW3eJVO0uUrOnQ\/i4+U7dlKUih48c6\/h5q0R273c61Ps5426+ggAsPeSv2Bx9jpv8acucNgWecI4Z6cDtdnBZVbo48whkz17hlD\/R22nbqK9I0cZOx\/Sf6P+MgZivIABLj9thNLvL3eQvXOsc5\/ifL8e3A0N+q8EiBw+LrN8uMniK89qQn7e2yN4DzvVbDHLOK9fB\/zkCMV9BAJYe8scviC53kz9mrtOGEc9xcg\/nGPJz1RQ5lCIyd5VTZ44N+RhuKSXtbli2UWTdtmOdGLj5CgKwzJKPO8FdbNjhELklzb8fTXXIh0iOGd1thjqTK1i64di1yrZ3ykDX0f7PEJj5CgKwDsMdd4Bf9tYx8VHXcnB0+cDJIu2GHTtmIqUzcB\/lOzp+u1k\/p65MW2e1NH+N44JwL5yf2zWpbtzhkF+yuf8zBGa+gmxudC6dhdsxrik08xVkc1uy3hnxkF+5i78+UPMVZHNDP3qyt7Ph8tYFbr4Ca8GZr8BacJb2J9VXaC0IS7UjP0zjDxsVo7FYi7\/Bd4T8RWvNfs8iCMC3JT8kWPJDhCU\/RFjyQ4QlP0RY8kOEJT9EWPJDhCU\/RFjyQ4QlP0RY8kOEJT9EWPJDRMKR37t3b3nqqad89sUXX2h9z5495csvv4w6JyUlRRo1aiSDBw+OKgcvvPBC1HWeeeYZmTVrlrdZKEg48h9++GGpWrWqfPTRR1G2aJGTcnb33XfLK6+8EnXO119\/LVdeeaVceOGFcvjw4ai6EiVKSNOmTfUa7733njz77LOSO3fuhOiAhCS\/Xbt23uIIYpFfvXp1eeutt+T666+XTz\/9NKoO8ocPHx5V9uijj8pzzz0XVRYGTnnyt2\/friN53bp18vrrr0vFihVdrf3k46LKlCkj77\/\/vqtVOEhI8osVKyYVKlSIWL169SL1XvIZ8bQBmzdvltNPP11WrFgRqYf8a6+9VtuUK1dOChYsqK+PHj0aaRMWEpJ8r88fO3ZspN5L\/g033KAuZOrUqWqlSpWSli1bRuohv0OHDlr3zTff6Ii\/\/PLLdSIOGwlJfnrdzo8\/\/ih58uSJuktuueUWKVCggBw8eFDbeN0OmDBhguTKlUtdUJg4pclv1qyZ1KpVK6r+77\/\/VvK5Y0As8keMGCH58uUL3fWcsuQzss877zxdZnrRvHlzuf322\/U15CcnJ8vLL7+s1rhxYzn77LOlS5cunrOCR8KRzybrs88+8xZHYDZZS5culYYNG\/rW9WDZsmW6ofrzzz+jNllPP\/20dgD+PxGQcOT\/k2DJDxGW\/BBhyQ8RlvwQERj5qJKdO3eW+vXr64rlt99+i6rft29f1HF6MX36dPn888+9xSeNjL5\/ZhAI+SwdWVsjA7DUq1GjhuTPn1\/mz5+v9Rs2bJCrr77ac1b68Oqrr0qdOnW8xSeFHTt2yKWXXuotjjsCIf\/WW2+VPn36RJUR\/EAKBgsXLlTBKyPICvJRRHPmzOktjjsCIR81kZ2le0O0ZcsW\/dJHjhyRiy++WE477TQpXry47NmzR9u7gx1t27aVN998U1+jXFJ\/zjnnqPr5wAMPRMg\/dOiQbqTOPfdctSpVquj7gA8\/\/FDliDvuuEP1oEKFCsm4ceO07qqrrkojIEnff+PGjTJkyBC55JJL9LhIkSIqR8QDgZA\/b948ueiii1RzeeSRR1RZhEQD78i\/7LLLZPLkyZFj7pL27Z0fSnjooYd0Z4sus379eilatGiE\/E6dOqmssGvXLklNTVV1s3LlylpH55111lkyd67zaxlIFNdcc42+do98rps3b15ZsGCBHqOEIknHQwcKhHyAFjNmzBgN6V1xxRU6+oYOHap16SUf0eyMM86Q1atXR+qYQwz5JUuW1HZGXmauyZEjh8oMkM+dYAC53B3A63YY8XQyMkY8J+K4k8+HZ0Xixdtvv62TMLJuLPInTZoUOWakQyouBPeAazLo169fhHxc0U033RQlMWO4EsjnrjNYvHixtgde8ulcOhx3SJQMl3lKjnwIY\/T98ssvUeV8Qb7w\/v37dRnqJp9gOLe7AUon5NNRuASIM2D5ashnxeSWj\/\/66y8NxDDXpJd8BovJlABz5sxR+TnWAMos4k4+eOyxx3Q0f\/LJJ7JkyRIZP3683HnnnVKzZk2tJ+zHCPvuu++UqHvvvVeD3HQctz7LUuPzmTTvuusu2bp1q\/zwww9SuHDhCPlvvPGGuh7uJIhn9LLSAicif9u2bXpHMQETE8YdDRw4UDt79uzZ2uG\/\/vpr5NysQiDkswphSUiID3\/KCH3ppZd01ANWPLVr11bimES5S3AXtKUT3n33XRkwYIC2xe+zX6COQPhrr70mXbt21TpcQ\/fu3XWCpJ5rmol95MiRepcYrFmzRu6\/\/\/7IMa6NuQg5esqUKTpxcw3c2Ikk7swgEPItYsOSHyIs+SHCkh8iLPkh4pQnn6Upu1lWTF6wcmGDlag45clnXc4aPZYMQMoIsYNERbYmP9ERKPmjRo2SNm3aRI7Zdb744ouR4x49euguGAwbNkzKli2rGyYeaEAcAxMnTtTNUt26dXWXTP6Om3xGOjtb3BEqp0kZJ9kW2YCNFWpmq1atdPMH2Li1bt1aN4HkiX7wwQd6HG8ESv5PP\/2kW3fjn9npIjMb0YrsMvIv2Y3yoAP6DrtdUgLR4ZGJ6RwUUcjp27dvRBqAfDqPa\/7+++96PbfbIXefpFrUUvQa9HpIBiit5cuX14786quvVGe65557tC6eCJR8AMEESggdEsS47rrrNJwIyRACwRCBpGBw4MAB1VdoB\/kEUQyM20Gf59poPgZe8vv37x+pI+jSokULHfXo\/G7hj2tlS\/Kff\/551eDRahDJIAH3g+FeAJrKt99+G3UeIxq3Afm4IwNDProQ6uOqVasidV7yGdUGuB00IgYB55usZkDkKluSj06PC0H0QrDC7rvvPh3t+HNQunTpSKAFcDecf\/75KutCPmFEA0M+AhqRKzrGuDEv+e6kWkM+7ooQ5tq1x748sYZsST4TIUTi0\/\/44w81JGPKTIyXCRVVce\/evXpM\/JX2uIjjkQ+JyMi4HsgD6SHftEOW5nziDDw8kS3JB4z6m2++OXLMa3cGAiQ\/\/vjjmgKOzMvcQBwYnIh8QEyA+QES00v+zp07NWzIRM7qis\/nlpvjhVDITy8IhLsD7fECHcodaECsoUGDBq4W8UFCkx8USD+pVq2azjlEsFhqfv\/9995mWQ5LfhoIyBNpY+PGmp\/QYRCw5IcIS36IsOSHiCwln9wXsgJOFqR3ILoBJIYZM2Z4WkSDZajJWPACyQDLDHiqnQkYNGnSRFc\/8UCWkj9t2rSobXp64SafyW737t2eFtFYvny5ppjEwj+WfJ5tRfplzYwwRvIS2g2ajTvLjA0RCU7md3Tc5PPF0VvI62TD5AY7V+4s6sxSEOnh448\/Vsn4nXfe0WdwDfloNCYxFqBmujOOUThpz+fg85gddSzySZrihzXcyOyDGVlKvnE7iFvkYaLhkEvJFyA7jBFtVEt0czY3ZKedeeaZPrdD3Y033hi5NlltyBBIAG63Q\/o4yigdwG\/pcC1D\/oMPPqjP9RrQOexkAZ1A+jfSBbEDdtksNUEs8knw4jsheRuw03ZrUCeLuJHPlt+IVRCObj9z5kx1K+g4JpDBv+g2XvKRkekw4rCgY8eO+kgRMOTTBjmYOIEBIl16yOeOw00acDchQYBY5AN2veba5HfSGSbrLiOIG\/kohW4geBHoRlN3azOAR\/q95APzxek8cj2NqzHk\/\/zzz5oy7gauLz3kI+INGjRIr4XbY1dr8vWPRz6fi9xQgkG8vxkMGUXcyOd3b9ww5HObmuRVg0qVKsUkHx+Nts8xAhudAAz5+GHe09xFgDvETT6EG+DXDfmGdN6XCZyR\/\/\/IB2RQMxcRX8isBBE4+UymuAoT9CATGV8ei3wAIcRq3UtLQz6d4f5VEbKK8d2GfNoxDwDaIhMb8nmixT35QjLEghOR361bN82S5k40gyGjCJx80KtXL7nggguUHCJQfJHjkc9o5bp0moF7wmXFgvRMujlBGOK0hnyEMmRiiLztttvUvRnyCeTzXqx2IBP5GR+OOzoR+eQB8XmIxmUWWUq+WeczEbonM8CSD4nYAL2dWx3JmAkTXR541\/mIXrgfN7zrfM7lWsRhKXc\/NkSnjR49WlauXKmPfBIkN+C9CNab3Hs+MxPopk2bIhM957mjXHQOne0uyyiylPzsDgYBdwzL46yAJf8kwHPDuK+MSCixYMkPEZb8EGHJDxGW\/BBhyQ8RlvwQYckPEZb8EGHJDxGW\/BBhyQ8RlvwQEUU+\/xu993+otxY\/g+8I+dbCsf8CYIOlAgBKHL4AAAAASUVORK5CYII=\" alt=\"\" \/><\/p>\n<\/td>\n<td class=\"c19\" style=\"border: solid black 1px;\" colspan=\"1\" rowspan=\"1\">\n<p class=\"c21\">Create a testing session with the same FIAB\/IAB from Monday. This time you will have students complete the FIAB\u00a0<span class=\"c6\">individually<\/span>\u00a0(select\u00a0<span class=\"c6\">standardized<\/span><span class=\"c1\">\u00a0administration).<\/span><\/p>\n<p class=\"c21\"><span class=\"c1\">The FIAB scores from Monday and Friday will be available to you in CERS.<\/span><\/p>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p>&nbsp;<\/p>\n<h2 id=\"h.xwfd2emf1k7t\" class=\"c16\"><span class=\"c3\">Benefits of the Last Mile Protocol<\/span><\/h2>\n<p class=\"c8\"><span class=\"c1\">The first four days of the Last Mile Protocol is an exciting mixture of instruction AND assessment\u2026all at the same time. As students are working with their partner on Monday, the teacher observes the class, noting on a clipboard which students seem to understand the mathematics and which students need help. On Monday, the teacher is welcome to help students with any problems they are struggling with. Sure that means the student will get the answer correct, but the teacher will have ALREADY received the assessment data needed: the student did not know how to solve that problem.<\/span><\/p>\n<p class=\"c8\"><span class=\"c1\">Another benefit (especially for younger students) is they get to experience the user interface of the online CAASPP exam. It is during the Last Mile Protocol that students learn<\/span><\/p>\n<ul class=\"c14 lst-kix_qq2rlxvvdvu5-0 start\">\n<li class=\"c8 c9 li-bullet-0\"><span class=\"c1\">How to use the online calculator<\/span><\/li>\n<li class=\"c8 c9 li-bullet-0\">How to enter the answer (especially fractions) to the question. For example 2\/7 would be marked wrong, but\u00a0<img title=\"\" src=\"https:\/\/lh7-rt.googleusercontent.com\/docsz\/AD_4nXd1vyHg1E3loTG69zIYY80U9agfIiEAHuUdwDoGpO_rgH0drMswengno8WEdbwNlrs0wqWVGdLpyL8V5MkvPl19c8OPMYauGUQcMEUnNc8yWQfI80hx-qJ4A953AYW1G8dMcGoLQQ?key=j9hqQ8hLX8XOge4JR7kszUib\" alt=\"\" \/><span class=\"c1\">\u00a0is correct.<\/span><\/li>\n<li class=\"c8 c9 li-bullet-0\"><span class=\"c1\">The unique question formats that are common on CAASPP, but the textbook likely used more commonplace wording.<\/span><\/li>\n<li class=\"c8 c9 li-bullet-0\"><span class=\"c1\">\u2026and so much more<\/span><\/li>\n<\/ul>\n<p>&nbsp;<\/p>\n<h2 id=\"h.vsndpjt9ffog\" class=\"c16\"><span class=\"c3\">What is the goal?<\/span><\/h2>\n<p class=\"c8\">Once the data from Friday begins to show up in your CERS, what are you\u00a0<span class=\"c5\"><a class=\"c10\" href=\"https:\/\/www.google.com\/url?q=https:\/\/www.loom.com\/share\/912278546adb4492a527856cdfdc67f4?sid%3Db23b60f2-e340-45d4-b04c-645067b020e7&amp;sa=D&amp;source=editors&amp;ust=1738736048027060&amp;usg=AOvVaw12z6CBCnxcH9BkOz81mnXl\">hoping to see<\/a><\/span><span class=\"c1\">\u00a0in the data? Our goal is to have 20% or fewer students scoring in the red band.<\/span><\/p>\n<p class=\"c8\"><img title=\"\" src=\"https:\/\/lh7-rt.googleusercontent.com\/docsz\/AD_4nXeAemkSqQE3maGwe6fPHRA9asHgM8dNFC4R7TmuxFXCw8HPvMdDju1PSR-BCa1myHwQFoPKLAx6ozIyQ-6YS-YDgCvfYE_b1Ko4NZ1WynG7e7Xk-Z7B9byCmDoeET9LJtbCpdupQg?key=j9hqQ8hLX8XOge4JR7kszUib\" alt=\"\" \/><\/p>\n<p class=\"c8\">Of course it is would be nice to have lots of students in the green band, but your real goal is to\u00a0<span class=\"c26 c6\">teach the ENTIRE class, but measure your success by the percentage of students in the red<\/span><span class=\"c1\">.<\/span><\/p>\n<p>&nbsp;<\/p>\n<h2 id=\"h.19pscqsqtwmf\" class=\"c16\"><span class=\"c3\">How to support the students in the red?<\/span><img loading=\"lazy\" class=\"alignright\" title=\"\" src=\"https:\/\/lh7-rt.googleusercontent.com\/docsz\/AD_4nXcaoKl2Ee4LCyi5UbWMlgp60gZsF6vDX5cUsRZuLjuZX2f9LGJzASk8yxI5dWcuHY4je2Eh8pNWp6uVG_oamf51U1WVXaFiHlC4GWwNFnkhddFXkJCF54w030qkZe8ZijMOtrjZFg?key=j9hqQ8hLX8XOge4JR7kszUib\" alt=\"\" width=\"202\" height=\"261\" \/><\/h2>\n<p class=\"c8\">The\u00a0<span class=\"c5\"><a class=\"c10\" href=\"https:\/\/www.google.com\/url?q=https:\/\/ies.ed.gov\/ncee\/WWC\/PracticeGuide\/26&amp;sa=D&amp;source=editors&amp;ust=1738736048027539&amp;usg=AOvVaw20DHmSDz3WpNCR4unlbFHJ\">six recommendations<\/a><\/span><span class=\"c1\">\u00a0for supporting students who are struggling:<\/span><\/p>\n<ol class=\"c14 lst-kix_m4ew35hse99h-0 start\" start=\"1\">\n<li class=\"c8 c9 li-bullet-0\"><span class=\"c1\">Systematic Instruction: Provide systematic instruction during intervention to develop student understanding of mathematical ideas.<\/span><\/li>\n<li class=\"c8 c9 li-bullet-0\"><span class=\"c1\">Mathematical Language: Teach clear and concise mathematical language and support students\u2019 use of the language to help students effectively communicate their understanding of mathematical concepts.<\/span><\/li>\n<li class=\"c8 c9 li-bullet-0\"><span class=\"c1\">Representations: Use a well-chosen set of concrete and semi-concrete representations to support students\u2019 learning of mathematical concepts and procedures.<\/span><\/li>\n<li class=\"c8 c9 li-bullet-0\"><span class=\"c1\">Number Lines: Use the number line to facilitate the learning of mathematical concepts and procedures, build understanding of grade-level material, and prepare students for advanced mathematics.<\/span><\/li>\n<li class=\"c8 c9 li-bullet-0\"><span class=\"c1\">Word Problems: Provide deliberate instruction on word problems to deepen students\u2019 mathematical understanding and support their capacity to apply mathematical ideas.<\/span><\/li>\n<li class=\"c8 c9 li-bullet-0\"><span class=\"c1\">Timed Activities: Regularly include timed activities as one way to build fluency in mathematics.<\/span><\/li>\n<\/ol>\n<p>&nbsp;<\/p>\n<h2 id=\"h.m9lgcj2zz00v\" class=\"c16\"><span class=\"c3\">Tips for Monday and Friday<\/span><\/h2>\n<p class=\"c8\"><span class=\"c1\">It turns out that how the problems are delivered to students has a great impact on whether students show their work or not. When the math problems are provided to the students on paper (like a traditional test from back in the day), students are much more likely to show their work compared to the same problem being delivered on a computer screen.<\/span><\/p>\n<p class=\"c8\"><span class=\"c1\">The MCOE Math Team has discovered that for FIABs, IABs, and the CAASPP itself, a significant number of students do NOT do the necessary mathematics in order to successfully answer the questions. Instead, students often read the question on the screen and simply guess at an answer.\u00a0<\/span><img loading=\"lazy\" class=\"alignright\" title=\"\" src=\"https:\/\/lh7-rt.googleusercontent.com\/docsz\/AD_4nXcm1D1wGmY48I80DZ_Zk6QZleUdwicbesGqTh68km_88harusa4upJYv1UXJk0xkRAPVee4EEWqIq_JAkQWzEhwWzGyJWHScB3gBKEn7lZemyEbmh3nHLaFeFhZ4e4EC5XQWkn0?key=j9hqQ8hLX8XOge4JR7kszUib\" alt=\"\" width=\"450\" height=\"253\" \/><\/p>\n<p class=\"c8\">We have done a fair amount of action research trying numerous approaches to increase the likelihood of students showing their work on paper. The most effective (and easiest) way to increase students showing their work in the <span class=\"c6\">BOX 6<\/span>\u00a0format. Consider requiring students to show their work in the\u00a0<span class=\"c6\">BOX 6<\/span><span class=\"c1\">\u00a0format.<\/span><\/p>\n<p class=\"c8\"><span class=\"c1\">Students fold a paper into sixths. This creates space for students to show their work on 12 questions. Give students points (or some other reward) for showing their work on the BOX 6 paper. (This is for participation only\u2026not accuracy.)<\/span><\/p>\n<p class=\"c8\"><span class=\"c1\">The BOX 6 approach greatly increases students who are willing to show their work because each of the six little spaces is a discrete area for each problem. The BOX 6 is even more effective than simply giving students a blank piece of paper. There is something magical that happens once students have folded the paper.<\/span><\/p>\n<p>&nbsp;<\/p>\n<h2 id=\"h.y2c0ovw3xn1o\" class=\"c16\"><span class=\"c3\">In summary<\/span><\/h2>\n<p class=\"c8\"><span class=\"c1\">It is essential that teachers incorporate regular use of the FIABs into their pacing and sequencing of their lessons\/standards. Waiting until the last couple of weeks prior to CAASPP testing to do &#8220;test prep&#8221; with the FIABs is simply educational malpractice. There is no other name for it.<\/span><\/p>\n<p class=\"c8\"><span class=\"c1\">Bake an extra week at the end of each chapter to to the Last Mile Protocol before moving on to the next chapter. In doing so, you will have finally solved the Last Mile problem.<\/span><\/p>\n<p class=\"c8\"><span class=\"c1\">.<\/span><\/p>\n<p class=\"c8\"><span class=\"c1\">.<\/span><\/p>\n<p class=\"c8\"><span class=\"c1\">.<\/span><\/p>\n<p class=\"c0\">\n","protected":false},"excerpt":{"rendered":"<p>I was recently chatting with a teacher who is frustrated that every year her students seem to make tremendous progress with the grade-level content they are learning, only to later score\u00a0Standard Not Met\u00a0on the CAASPP in Spring. Particularly vexing, she said, is that her students learn the lessons, successfully complete the exit tickets, and even [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":2664,"comment_status":"open","ping_status":"closed","sticky":false,"template":"","format":"standard","meta":[],"categories":[4],"tags":[118,119,122],"_links":{"self":[{"href":"https:\/\/theothermath.com\/index.php\/wp-json\/wp\/v2\/posts\/2660"}],"collection":[{"href":"https:\/\/theothermath.com\/index.php\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/theothermath.com\/index.php\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/theothermath.com\/index.php\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/theothermath.com\/index.php\/wp-json\/wp\/v2\/comments?post=2660"}],"version-history":[{"count":5,"href":"https:\/\/theothermath.com\/index.php\/wp-json\/wp\/v2\/posts\/2660\/revisions"}],"predecessor-version":[{"id":2668,"href":"https:\/\/theothermath.com\/index.php\/wp-json\/wp\/v2\/posts\/2660\/revisions\/2668"}],"wp:featuredmedia":[{"embeddable":true,"href":"https:\/\/theothermath.com\/index.php\/wp-json\/wp\/v2\/media\/2664"}],"wp:attachment":[{"href":"https:\/\/theothermath.com\/index.php\/wp-json\/wp\/v2\/media?parent=2660"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/theothermath.com\/index.php\/wp-json\/wp\/v2\/categories?post=2660"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/theothermath.com\/index.php\/wp-json\/wp\/v2\/tags?post=2660"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}