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Calculus includes a lot of material from algebra and trigonometry, which is why calculus tutors insist on students having a thorough understanding of these subjects. Calculus is useful in problems where just algebraic knowledge will not suffice. Any situation which involves a change occurring at a non-constant rate employs calculus principles to find the answer. Solve $ int {1} {2}x 5dx$. Int {1} {2}x 5dx$ = [$ frac{x 6}{6}] {1} {2}$. Int x n$ = $ frac{x {n 1} {n 1}$. 2 6 - 1 6$]. Put $tan {-1}z$ = t.

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Integrating Precalculus Review with Calculus. An IDEA that works! Have you heard any of these remarks? I understand the calculus, but I can't do the algebra. I know how to find a maximum, but I don't know how to set up the problem. Math doesn't come easily to me—I need to see all the steps. Have you made any of these remarks? Students say they never saw this before and I taught it to them last semester in Precalculus! These students need more time to learn all this material. Why Calculus with Precalculus.

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2016F Week 3 進度. 1 複習函數 (function) 的基本觀念與相關專業術語. 1) 函數圖形上下(垂直)移動，例如: g(x) = f(x) 1. 2) 函數圖形左右(水平)移動，例如: g(x) = f(x 1). 3) 函數圖形上下(垂直)拉扯或壓縮，例如: g(x) = 2 * f(x). 4) 函數圖形左右(水平)拉扯或壓縮，例如: g(x) = f(2x). 5) 函數圖形對 x 軸做鏡射，例如: g(x) = -f(x). 6) 函數圖形對 y 軸做鏡射，例如: g(x) = f(-x). 2 函數的組合，透過加減乘除運算子將兩個函數組合起來。例如: F(x) = f(x) * g(x). 4 合成函數的拆解練習。講解例題 4, 5, 6。練習習題 22, 23, 24。 167; 1-3 函數的極限. 5 極限的基本觀念: 函數的極限值是指該函數在特殊點上的函數值。 167; 1-1 函數及其描述方式. 1 複習函數 (function) 的基本觀念與相關專業術語. 1) 對稱 y 軸: 偶函數，檢驗方法 f(-x) = f(x). 167; 1-2 常用基本函數概述.

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