DAY 1: Lesson 1: Intercepts, Zeros, and Asymptotes of Exponential Functions Directions: Complete the table below by supplying the Intercepts, Zeros, and Asymptotes of the given Exponential Functions. Show your solutions for full credit. Given Zeros Intercepts X-intercept y-intercept let y = 0 let x = 0 (x, 0) (0, y) To find the zero of the function, equate it to 0 and solve for x (Same as x intercept) Asymptote Observe the value of dins the exponential function g(x) = 3x+1 - 1 - h(x) = 2x+3 - 4 y = 32-2x +9 -
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1.Determine if a given number is an upper or lower bound for roots of a polynomial function.
2.Use the Intermediate Value Theorem to approximate real zeros of polynomial functions.
3.Know that if a non-real complex number is a root of a polynomial function that its conjugate is also a root.
4.Know what the Fundamental Theorem of Algebra is.
5.Use the Linear Factorization Theorem to find an nth degree polynomial function given its zeros.
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Zero is a factor of the whole number zero.
When you multiply zero by any number, the product is always zero.