{"id":2522,"date":"2024-11-17T12:32:24","date_gmt":"2024-11-17T20:32:24","guid":{"rendered":"https:\/\/theothermath.com\/?p=2522"},"modified":"2024-11-18T11:49:26","modified_gmt":"2024-11-18T19:49:26","slug":"will-ab-1705-open-or-close-doors-for-our-students","status":"publish","type":"post","link":"https:\/\/theothermath.com\/index.php\/2024\/11\/17\/will-ab-1705-open-or-close-doors-for-our-students\/","title":{"rendered":"Will AB 1705 open or close doors for our students?"},"content":{"rendered":"<p class=\"c1\"><strong><span class=\"c2\">Let&#8217;s start with the TL;DR in hopes that you will actually read this blog post: Moving forward CALCULUS is the lowest math course that can be offered to students entering with a STEM-related academic goal.<\/span><\/strong><\/p>\n<p class=\"c1\"><span class=\"c2\">Do I have your attention? Read on\u2026<\/span><\/p>\n<p class=\"c1\"><span class=\"c2\">In the spirit of vertical alignment, I thought I would share some important information that directly impacts our high schools and community colleges. If you don&#8217;t work with either of these two communities, then you are welcome to skip this blog post!<\/span><\/p>\n<p class=\"c1\"><span class=\"c2\">Up until recently, it was common for students entering community college to take some sort of mathematics placement test. Since only 11% of our 11th graders in Merced County meet or exceed the grade-level expectations on the CAASPP assessment, a great many of those students were assigned into non-transferable prerequisite math courses. Essentially\u2026remedial courses.<\/span><\/p>\n<p class=\"c1\"><img loading=\"lazy\" class=\"\" title=\"\" src=\"https:\/\/lh7-rt.googleusercontent.com\/docsz\/AD_4nXezNG-7tRnCWWhpvhX7U8INWKHldU491anCMwrDFUT9GaMZzYMDTXPRoyJS-l-W59V3aXMFqFz_gNqNxWpIivxZJNTU4HqYxEKJVrP9mMLq4jjfkJAHn7ymg2vuIABgN3HN7nFbQg?key=0Hc_mKCr28X2z8Spk4pW5ikX\" alt=\"\" width=\"679\" height=\"216\" \/><\/p>\n<p class=\"c1\"><span class=\"c2\">This practice was done out of compassion for the mathematically struggling students. Why, the thinking goes, place students into math courses they were not adequately prepared for? Placing students into remedial math courses, the thinking went, provides students with the prerequisite math concepts that will ultimately lead to success once they finally make it into the transfer-level courses.<\/span><\/p>\n<p class=\"c1\"><img loading=\"lazy\" class=\"alignright\" title=\"\" src=\"https:\/\/lh7-rt.googleusercontent.com\/docsz\/AD_4nXfgOQAYkXoBm1TPu9rXjjCfPoV_LHBp0XXJloY5rsIHr560wpBMww1gsWbxd20fo_GdGOkORXnrC9-g-wz35q8OGyYYeFZT4UD1fNeChi34pNYUKuh-cjxaha0zrXEipL8hsRXVVg?key=0Hc_mKCr28X2z8Spk4pW5ikX\" alt=\"\" width=\"377\" height=\"195\" \/><\/p>\n<p class=\"c1\">Well, in the words of Winston Churchill who said, &#8220;However beautiful the strategy, you should occasionally look at the results&#8221;, subsequent research into the strategy of placing students into remedial courses shows that students who took remedial math and English classes often got stuck in those classes and were\u00a0<span class=\"c6\"><a class=\"c11\" href=\"https:\/\/www.google.com\/url?q=https:\/\/www.ppic.org\/publication\/strengthening-californias-transfer-pathway\/&amp;sa=D&amp;source=editors&amp;ust=1731878759718018&amp;usg=AOvVaw3QoQz6vRQmzBoFOF5nyA_h\">virtually certain<\/a><\/span><span class=\"c2\">\u00a0to NOT finish their degrees.<\/span><\/p>\n<h2 id=\"h.vwfwtjdudl3w\" class=\"c12\"><span class=\"c5\">AB 1705 to the &#8220;rescue&#8221;<\/span><\/h2>\n<p class=\"c1\">In September of 2022, Gov. Gavin Newsom signed\u00a0<span class=\"c6\"><a class=\"c11\" href=\"https:\/\/www.google.com\/url?q=https:\/\/leginfo.legislature.ca.gov\/faces\/billNavClient.xhtml?bill_id%3D202120220AB1705&amp;sa=D&amp;source=editors&amp;ust=1731878759718719&amp;usg=AOvVaw1U8N_n-Y85mVhwcbJZEMr8\">Assembly Bill 1705<\/a><\/span><span class=\"c2\">\u00a0which went into full effect starting in 2024 and will be fully phased in by Fall, 2025. AB 1705 sets into motion changes that severely restrict the ability of community colleges to offer remedial math and English courses. The legislation creates new rules that mostly prevent colleges from offering remedial courses that can\u2019t be used toward transfer to four-year universities. A key provision of AB 1705 that seems to strike me as the most pressing challenge is that it essentially prohibits community colleges from placing students into a math course lower than Calculus for students with a STEM-related academic goal.<\/span><\/p>\n<p class=\"c1\"><span class=\"c2\">That&#8217;s right\u2026Calculus is the LOWEST math course that can be offered for students with a STEM-related academic goal! CALCULUS!<\/span><\/p>\n<p class=\"c1\"><span class=\"c2\">Students entering non-STEM programs will have only College Algebra as the first math course they can take.<\/span><\/p>\n<p class=\"c1\">There is\u00a0<span class=\"c6\"><a class=\"c11\" href=\"https:\/\/www.google.com\/url?q=https:\/\/www.ppic.org\/publication\/policy-brief-community-college-english-in-californias-new-era-of-student-access\/&amp;sa=D&amp;source=editors&amp;ust=1731878759719576&amp;usg=AOvVaw1KUidDTnGqZkQqgNYuWE7p\">significant evidence<\/a><\/span><span class=\"c2\">\u00a0that eliminating the requirement that students take numerous prerequisite remedial course prior to finally enrolling into transfer-level courses significantly improves student outcomes\u2026including the likelihood transferring to CSU\/UC.<\/span><\/p>\n<p class=\"c1\">Some community colleges are\u00a0<span class=\"c6\"><a class=\"c11\" href=\"https:\/\/www.google.com\/url?q=https:\/\/pasadena.edu\/academics\/divisions\/mathematics\/ab-1705.php&amp;sa=D&amp;source=editors&amp;ust=1731878759720085&amp;usg=AOvVaw37hcksVl38oF-ZhI1zeDaQ\">putting on a brave face<\/a><\/span>\u00a0by framing AB 1705 positively because students are required to take fewer math courses\u2026since remedial courses are no longer offered. Meanwhile colleges are\u00a0<span class=\"c6\"><a class=\"c11\" href=\"https:\/\/www.google.com\/url?q=https:\/\/foothill.edu\/assessment\/assessment\/ab1705.html&amp;sa=D&amp;source=editors&amp;ust=1731878759720369&amp;usg=AOvVaw3TkHUZlYGxczfFQPIReKKH\">already phasing out<\/a><\/span><span class=\"c2\">\u00a0their pre-calculus course offerings.<\/span><\/p>\n<h2 id=\"h.ost9nn4fxrat\" class=\"c12\"><span class=\"c5\">What are STEM-related fields?<\/span><\/h2>\n<p class=\"c1\">Truthfully, this part surprised me because &#8220;STEM-related fields&#8221; encompasses far more majors than I had originally thought. I contacted academic counselors at both Merced College and Modesto Junior College to ask which academic goals are directly impacted by AB 1705. An academic counselor from MJC sent me\u00a0<span class=\"c6\"><a class=\"c11\" href=\"https:\/\/www.google.com\/url?q=https:\/\/modesto.programmapper.com\/academics\/interest-clusters\/8093a9f1-92b6-4c01-9fcc-4b997ffb5329&amp;sa=D&amp;source=editors&amp;ust=1731878759720977&amp;usg=AOvVaw2y-JffYjJj4Rm_XkH3m5uW\">this list of 13 academic goals<\/a><\/span><span class=\"c2\">, in which Calculus is the initial math courses student must take at their school.<\/span><\/p>\n<ul class=\"c8 lst-kix_gqcjn5g111zu-0 start\">\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Anthropology<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Biology<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Chemistry<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Computer Science<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Geography<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Geology<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Mathematics<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Physics<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Public Health Science<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Biological Sciences<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Chemistry<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Computer Science<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Engineering<\/span><\/li>\n<\/ul>\n<p class=\"c1\">Assuming MC is following a similar plan, their\u00a0<span class=\"c6\"><a class=\"c11\" href=\"https:\/\/www.google.com\/url?q=https:\/\/www.mccd.edu\/schools-programs\/areas-of-study\/stem\/&amp;sa=D&amp;source=editors&amp;ust=1731878759722478&amp;usg=AOvVaw3XKQ0zaFth8oOaYqtbjhvp\">calculus-mandated subjects<\/a><\/span><span class=\"c2\">\u00a0are\u2026<\/span><\/p>\n<ul class=\"c8 lst-kix_zexoovvuajjw-0 start\">\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Biology<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Biotechnology<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Chemistry<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Computer Aided Design\/3D Modeling<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Computer Science<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Computer Tech And Information Systems<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Geology<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Engineering<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Mathematics<\/span><\/li>\n<li class=\"c1 c4 li-bullet-0\"><span class=\"c2\">Physics<\/span><\/li>\n<\/ul>\n<p class=\"c1\"><span class=\"c2\">I&#8217;m still waiting to hear back from the colleges whether the Agriculture Sciences are included in the STEM fields.<\/span><\/p>\n<h2 id=\"h.gwpyrzxfgt3m\" class=\"c12\"><span class=\"c5\">The Gap Between High School and Junior College<\/span><\/h2>\n<p class=\"c1\"><span class=\"c2\">California Education Code states the minimum graduation requirement for mathematics is &#8220;Complete at least two courses in mathematics in grades 9 to 12 inclusive. One or a combination of these courses must meet or exceed the rigor of the content standards of Algebra I or Mathematics I.&#8221; This means that a student might graduate high school and intend to enroll at a junior college having only completed up to Integrated Math II. (Technically it is even possible to graduate having only completed the equivalent of Integrated Math I.)<\/span><\/p>\n<p class=\"c1\"><span class=\"c2\">So\u2026as I currently understand AB 1705, students transitioning to junior college may be lacking TWO (possibly three) necessary courses prior to the Calculus they must take.<\/span><\/p>\n<p class=\"c1\"><img id=\"ed.kfrfg0f8kaw2\" title=\"\" src=\"data:image\/png;base64,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\" alt=\"\" \/><\/p>\n<p class=\"c1\"><span class=\"c2\">In talks with high school students a common plan they have for themselves is to take the minimum amount of math courses in HS because \u201cthey are just going to the community college and then they will transfer to a CSU or UC.\u201d It seems AB 1705 creates an enormous math gap between HS and CC making this pathway unlikely to be successful.<\/span><\/p>\n<h2 id=\"h.2s7mqvib9h99\" class=\"c12\"><span class=\"c5\">What might high schools do?<\/span><\/h2>\n<p class=\"c1\"><span class=\"c2\">At the top of this blog I shared that only 11% of our 11th graders are meeting or exceeding grade-level math standards. Therefore, we might start by thinking critically about how to raise this percentage. Perhaps require three or even four years of mathematics which might include statistics, data science, and\/or a rigorous approach to financial algebra. These are useful for ALL graduating high school students regardless of their post-high school plans.<\/span><\/p>\n<p class=\"c1\">We also might consider putting into serious practice the suggestions found in the revised \u00a0<span class=\"c10\"><a class=\"c11\" href=\"https:\/\/www.google.com\/url?q=https:\/\/www.cde.ca.gov\/ci\/ma\/cf\/&amp;sa=D&amp;source=editors&amp;ust=1731878759725132&amp;usg=AOvVaw3M5frn5oUBtOCFg0PkzKYd\">2023 California Mathematics Framework<\/a><\/span>. I\u2019m thinking especially implementing suggestions found in chapters 2, 3, 4, 8, and 9.<\/p>\n<ul class=\"c8 lst-kix_ehs2y0x7qql3-0 start\">\n<li class=\"c4 c7 li-bullet-0\"><span class=\"c3\"><a class=\"c11\" href=\"https:\/\/www.google.com\/url?q=https:\/\/www.cde.ca.gov\/ci\/ma\/cf\/documents\/mathfwchapter2.docx&amp;sa=D&amp;source=editors&amp;ust=1731878759725462&amp;usg=AOvVaw2xZQ-FqSPW_FYI69utjyy_\">Chapter 2: Teaching for Equity and Engagement<\/a><\/span><a class=\"c11\" href=\"https:\/\/www.google.com\/url?q=https:\/\/www.cde.ca.gov\/ci\/ma\/cf\/documents\/mathfwchapter2.docx&amp;sa=D&amp;source=editors&amp;ust=1731878759725643&amp;usg=AOvVaw1d1jsSXG5YvjcoGw2KK2_e\">(DOCX)<\/a><\/li>\n<li class=\"c7 c4 li-bullet-0\"><span class=\"c3\"><a class=\"c11\" href=\"https:\/\/www.google.com\/url?q=https:\/\/www.cde.ca.gov\/ci\/ma\/cf\/documents\/mathfwchapter3.docx&amp;sa=D&amp;source=editors&amp;ust=1731878759725924&amp;usg=AOvVaw2qq5OOeyGirDUFcSQ13QXE\">Chapter 3: Number Sense<\/a><\/span><a class=\"c11\" href=\"https:\/\/www.google.com\/url?q=https:\/\/www.cde.ca.gov\/ci\/ma\/cf\/documents\/mathfwchapter3.docx&amp;sa=D&amp;source=editors&amp;ust=1731878759726086&amp;usg=AOvVaw2JKewjdcDwP19D0pJnUan-\">(DOCX)<\/a><\/li>\n<li class=\"c7 c4 li-bullet-0\"><span class=\"c3\"><a class=\"c11\" href=\"https:\/\/www.google.com\/url?q=https:\/\/www.cde.ca.gov\/ci\/ma\/cf\/documents\/mathfwchapter4.docx&amp;sa=D&amp;source=editors&amp;ust=1731878759726365&amp;usg=AOvVaw0XroO0mI5WuSdlt9fnWNKd\">Chapter 4: Exploring, Discovering, and Reasoning With and About Mathematics<\/a><\/span><a class=\"c11\" href=\"https:\/\/www.google.com\/url?q=https:\/\/www.cde.ca.gov\/ci\/ma\/cf\/documents\/mathfwchapter4.docx&amp;sa=D&amp;source=editors&amp;ust=1731878759726530&amp;usg=AOvVaw2NiJ-xEkXASTNCUfatYBQy\">(DOCX)<\/a><\/li>\n<li class=\"c7 c4 li-bullet-0\"><span class=\"c3\"><a class=\"c11\" href=\"https:\/\/www.google.com\/url?q=https:\/\/www.cde.ca.gov\/ci\/ma\/cf\/documents\/mathfwchapter8.docx&amp;sa=D&amp;source=editors&amp;ust=1731878759726811&amp;usg=AOvVaw2YJKfEVcqEF33uHkSkk17N\">Chapter 8: Mathematics: Investigating and Connecting, High School<\/a><\/span><a class=\"c11\" href=\"https:\/\/www.google.com\/url?q=https:\/\/www.cde.ca.gov\/ci\/ma\/cf\/documents\/mathfwchapter8.docx&amp;sa=D&amp;source=editors&amp;ust=1731878759726980&amp;usg=AOvVaw2AUh17M2TnMaLcZH0p_ffx\">(DOCX)<\/a><\/li>\n<li class=\"c7 c4 li-bullet-0\"><span class=\"c3\"><a class=\"c11\" href=\"https:\/\/www.google.com\/url?q=https:\/\/www.cde.ca.gov\/ci\/ma\/cf\/documents\/mathfwchapter9.docx&amp;sa=D&amp;source=editors&amp;ust=1731878759727253&amp;usg=AOvVaw3qSZSV6M13czmU3U8LwVed\">Chapter 9: Structuring School Experiences for Equity and Engagement<\/a><\/span><a class=\"c11\" href=\"https:\/\/www.google.com\/url?q=https:\/\/www.cde.ca.gov\/ci\/ma\/cf\/documents\/mathfwchapter9.docx&amp;sa=D&amp;source=editors&amp;ust=1731878759727410&amp;usg=AOvVaw0fskLv8aQ8D8f2LP0rBv9U\">(DOCX)<\/a><\/li>\n<\/ul>\n<p class=\"c1\"><span class=\"c2\">Wrapping this up, my understanding of AB 1705 is in its nascent stages and is certainly going to change as I continue to learn. I will continue to edit this post accordingly.<\/span><\/p>\n<p class=\"c1\"><span class=\"c2\">.<\/span><\/p>\n<p class=\"c1\"><span class=\"c2\">.<\/span><\/p>\n<p class=\"c1\"><span class=\"c2\">.<\/span><\/p>\n<p class=\"c0\">\n","protected":false},"excerpt":{"rendered":"<p>Let&#8217;s start with the TL;DR in hopes that you will actually read this blog post: Moving forward CALCULUS is the lowest math course that can be offered to students entering with a STEM-related academic goal. Do I have your attention? Read on\u2026 In the spirit of vertical alignment, I thought I would share some important [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":2523,"comment_status":"open","ping_status":"closed","sticky":false,"template":"","format":"standard","meta":[],"categories":[4],"tags":[116,117],"_links":{"self":[{"href":"https:\/\/theothermath.com\/index.php\/wp-json\/wp\/v2\/posts\/2522"}],"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=2522"}],"version-history":[{"count":4,"href":"https:\/\/theothermath.com\/index.php\/wp-json\/wp\/v2\/posts\/2522\/revisions"}],"predecessor-version":[{"id":2533,"href":"https:\/\/theothermath.com\/index.php\/wp-json\/wp\/v2\/posts\/2522\/revisions\/2533"}],"wp:featuredmedia":[{"embeddable":true,"href":"https:\/\/theothermath.com\/index.php\/wp-json\/wp\/v2\/media\/2523"}],"wp:attachment":[{"href":"https:\/\/theothermath.com\/index.php\/wp-json\/wp\/v2\/media?parent=2522"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/theothermath.com\/index.php\/wp-json\/wp\/v2\/categories?post=2522"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/theothermath.com\/index.php\/wp-json\/wp\/v2\/tags?post=2522"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}