Algebra 1 (S1 2018-19) (2024)

FAQs

What is the hardest math in algebra 1? ›

The concepts and skills taught in Algebra 1 – solving for different variables, graphing functions, etc. – can be fairly complex at first. Before taking Algebra 1, there are several prerequisite skills students should have experience with to ensure success.

Among the students who took Algebra I in ninth grade and were included in the analysis of math course progression, 82% passed both semesters in their ninth grade year and 18% did not.

Remember, you only need 27 points to pass the exam. So if you get ten questions right, you will not need very many points on long response in order to pass. This brings up a few things. 1) The graphing calculator is your best resource!

What makes Algebra 2 harder than Algebra 1 is that it asks you to take the basic ideas you learned before and use them to solve problems that are a lot more challenging. You have to think more deeply and creatively to figure out these tougher problems.

Algebra is overwhelming for many students because it's the first math class they take where they must wrestle with variables, abstract concepts, and creative problem solving. And there's often not enough done in the classroom to connect Algebra to their everyday lives and explain why it's worth understanding.

You cannot skip Algebra 1 and 2. Those are required high school courses. If you took Algebra 1 during the summer: If you have great math skills and think you are ready to take Algebra 2 during the summer and go to pre-calculus during the school year, then yes.

Research from the National Center for Education Statistics reveals 51% of students in remedial algebra classes at two-year schools and 41% at four-year schools never earn a passing grade.

Even though it might feel hard at first, with the right way of approaching it and some help, students can get really good at these concepts. Moving from Algebra 1 to Algebra 2 can be a bit of a jump. Things get more complicated, and students deal with more abstract and tricky Math ideas.

Algebra I is the single most failed course in American high schools. Thirty-three percent of students in California, for example, took Algebra I at least twice during their high school careers. And students of color or those experiencing poverty are overrepresented in this group.

Can you fail 9th grade? ›

The seemingly inexplicable 9th-grade failures have been frequent, and they often foreshadow delayed graduation or students dropping out of school.

Colleges certainly recognize Algebra 1 as a high school-level course, even when completed in middle school. In fact, advancing through Algebra 1 before high school is a great stepping stone and it shows that you're ready for higher-level math courses.

According to the New York City Department of Education (DOE), “Students graduating with at least a score of 75 on English Regents and 80 on Math Regents” are deemed ready to pursue college and career paths.

REGENTS EXAMS SCORES & CREDIT ACCUMULATION

Even though a score of 65 is passing, a score of 75 on the English Regents exam and an 70 on a math Regents exam is needed to be thought of as college ready.

I wouldn't worry about your regents exam in connection with going to college. In high school, I took regents algebra and regents biology but colleges will look more at your overall GPA and your scores on the SAT or ACT.

Today's mathematicians would probably agree that the Riemann Hypothesis is the most significant open problem in all of math. It's one of the seven Millennium Prize Problems, with $1 million reward for its solution.

In 1995, Franco and Pom-erance proved that the Crandall conjecture about the aX + 1 problem is correct for almost all positive odd numbers a > 3, under the definition of asymptotic density. However, both of the 3X + 1 problem and Crandall conjecture have not been solved yet.

Which is generally considered more challenging, algebra or calculus? The perception of difficulty varies among individuals, but calculus is often considered more challenging due to its introduction of new concepts like limits, derivatives, and integrals, building upon the foundation laid by algebra.