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  1. Integrals of Trigonometric Functions. ∫ sin x dx = − cos x + C. ∫ cos x dx = sin x + C. ∫ tan x dx = ln sec x + C. ∫ sec x dx = ln tan x + sec x + C. ∫ 1. sin. 2. x dx = ( x − sin x cos x ) + C.

  2. 1.4. Compound interest. kn. FV = PV × 1 + r , where FV is the future value, 100 k PV is the present value, n is the number of years, k is the number of compounding periods per year, r% is the nominal annual rate of interest. SL. 1.5. Exponents and logarithms. x = b ⇔ x = log.

  3. So when we multiply and divide pairs of positive numbers, the answer is always a positive number. But what happens when we multiply and divide using negative numbers? What are the rules?

  4. Transposition of formulae. In mathematics, engineering and science, formulae are used to relate physical quantities to each other. They provide rules so that if we know the values of certain quantities, we can calculate the values of others. In this unit we discuss how formulae can be transposed, or transformed, or rearranged.

  5. A special rule, the chain rule, exists for differentiating a function of another function. This unit illustrates this rule. In order to master the techniques explained here it is vital that you undertake plenty of practice exercises so that they become second nature.

  6. Our first step is to compute from S(x) the number bk that multiplies sin kx. Suppose S(x) = bn sin nx. Multiply both sides by sin kx. Integrate from 0 to π: π π π. S(x) sin kx dx = b1 sin x sin kx dx + + bk sin kx sin kx dx + (2) 0 0 · · · 0 · · ·. On the right side, all integrals are zero except the highlighted one with. = k.

  7. Lesson 4, Ito’s lemma 1 Introduction. 8Lesson 4, Ito's lemma1 IntroductionIto's lemma is. he chain rule for stochastic calculus. If Xt is a di usion process with in nitesimal mean a(x; t) and in nitesimal variance v(x; t), and if u(x; t) is a function with enough derivatives, then Yt =. (Xt; t) is an.

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