In Algebra 1, students solves linear and quadratic equations, and learned how the two processes are based on the same logical principles. In this unit, we extend these processes to solve a
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Algebra. Functions. Find the Intersection. f (x) = 6x − 16 f ( x) = 6 x - 16 , f (x) = −x2 f ( x) = - x 2. Substitute −x2 - x 2 for f (x) f ( x). −x2 = 6x−16 - x 2 = 6 x - 16. Solve for x x. Tap for more
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Use all the usual algebraic methods for solving equations, such as adding or subtracting the same quantity to or from both sides, or multiplying or dividing both sides of the equation by the same quantity. Example: Finding an Equation of a Function Express the relationship 2n+6p = 12 2 n + 6 p = 12 as a function p = f (n) p = f ( n), if possible.
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When students start with Algebra 2, solving equations is one of the first lessons they encounter. Typically, students learn to create equations and inequalities in one variable and use them to solve problems. This also includes simplifying