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  1. Khan Academy | Khan Academy

    Oops. Something went wrong. Please try again. Uh oh, it looks like we ran into an error. You need to refresh. If this problem persists, tell us.

  2. Intro to square roots (video) | Radicals | Khan Academy

    Learn about the square root symbol (the principal root) and what it means to find a square root. Also learn how to solve simple square root equations.

  3. How do I enter math symbols in an exercise? - Khan Academy …

    Sep 19, 2024 · Hello, brilliant learners! We've got some tips to make your math journey smoother when completing math exercises. Let's dive into using...

  4. i as the principal root of -1 (video) | Khan Academy

    The video explores the intriguing concept of imaginary numbers, specifically the imaginary unit 'i'. 'i' is equal to the square root of -1, and every complex number can be expressed as a + bi, …

  5. Free Math Worksheets - Khan Academy Blog

    Mar 15, 2021 · They’ll help you assign the perfect practice for each student from our full math curriculum and track your students’ progress across the year. Plus, they’re also 100% free — …

  6. Perfect squares intro (practice) | Khan Academy

    Algebra 1 Course: Algebra 1 > Unit 13 Lesson 8: Factoring quadratics with perfect squares

  7. Perfect squares (practice) | Khan Academy

    Factor quadratic expressions of the general perfect square forms: (ax)²+2abx+b² or (ax)²-2abx+b². The factored expressions have the general forms (ax+b)² or (ax-b)².

  8. Factoring perfect square trinomials (article) | Khan Academy

    Learn how to factor quadratics that have the "perfect square" form. For example, write x²+6x+9 as (x+3)².

  9. Math: Eureka Math-Aligned | Math | Khan Academy

    Oops. Something went wrong. Please try again. Uh oh, it looks like we ran into an error. You need to refresh. If this problem persists, tell us.

  10. Simplifying square-root expressions: no variables - Khan Academy

    First we simplify the radical expressions by removing all factors that are perfect squares from inside the radicals. Then we can see whether we can combine terms or not.