The principles of the differential and integral calculus simplified

1+x² a+bx AN=x angle asymptote base binomial theorem calculus centre circle cone contrary flexure convex cubical parabola curve cycloid d³y day dx2 df(x differential calculus differential coefficient dividing dx dx dx dx dy dy dx ellipse equal equation EXAMPLES expression find the value formula of reduction fraction function given h approaches h incr hence increased increment h integral inverse function Let y=log limiting ratio limiting value loge maximum minus moment of inertia multiplying nearer NP=y ordinate parabola perpendicular point of contrary quantity radius radius of gyration rectangle reducing Required the limiting Rule side slant height solidity substituting these values subtangent surface takes the increment tangent PT Taylor's Theorem triangle value of incr variable velocity versin x²+1 x2dx