Chapter 0 Preface EXample dx=? X (nx)= p(x)=h x X Jdx=h x=hn 2 Basic integral formulae: k, C: const dx=x+c e dx =e+c kdx= kx+C dx=Inx+0 cos xdx=sinx+C a+1 sin xdx=-cosx+C r dx +C,(a≠-1) a+1Chapter 1Chapter 1 Measurment Chapter 0 Preface Example: ? 2 1 1 =  dx x x x 1 (ln )'= (x) = ln x ln | ln 2 1 2 1 2 1  = =  dx x x Basic integral formulae:  dx = x +C  kdx = kx+C  cos xdx = sin x +C  sin xdx = −cos x +C  e dx = e +C x x  dx = x +C x ln 1 ,( 1) 1 1 +  − + =  + C a a x x dx a a k,C: const