By K. R. Choubey, Chandrakant Choubey & Ravikant Choubey
Direction in arithmetic: A Lecture-wise procedure is an entire source that's designed to assist scholars grasp arithmetic for the coveted IIT-JEE, AIEEE, state-level engineering front tests and all different nation senior secondary assessments, as well as the AISSSCE. This meticulously crafted and designed sequence displays the command and authority of the authors at the topic. The sequence adopts a simple step by step method of make studying arithmetic on the senior secondary point a pleased adventure.
Key positive factors:
Adopts a well-defined, meticulously deliberate and well established studying technique. contains lecture-wise assessments that aid revise every one accomplished lecture. includes pace Accuracy Sheets that increase the rate and accuracy of scholars and support them revise key suggestions. presents cutting edge guidance and methods which are effortless to use and have in mind. contains solved Topic-Wise query Banks to augment the comprehension and alertness of recommendations.
desk of Contents:
half A Coordinate Geometry Lecture 1 Cartesian Coordinates 1 (Introductions, distance formulation and its software, locus of some degree) Lecture 2 Cartesian Coordinates 2 (Section formulation, quarter of triangle, quarter of quadrilateral) Lecture 2 Cartesian Coordinates 2 (Slope of a line, particular issues in triangle (centroid, circumcentre centroid, orthocenter, incentre and excentre ) half B immediately Line Lecture 1 directly strains 1 (Some vital effects hooked up with one immediately line, point-slope shape, symmetric shape or distance shape, issues shape, intercept shape equation of the directly traces) Lecture 2 immediately strains 2 (Normal shape equation of the immediately line, the overall shape equation of the directly line, aid of the final shape into diversified instances, place of issues with admire to the directly line ax + by way of + c and the perpendicular distance of element from the road ax + by way of + c = zero) Lecture three directly traces three (Foot of perpendicular, mirrored image element or photo, a few very important effects attached with directly strains, attitude among immediately strains) Lecture four instantly traces four (Distance among parallel traces; place of starting place (0, zero) with admire to attitude among traces, angular bisectors of 2 given traces, a few details hooked up with 3 directly strains) Lecture five instantly strains five (Miscellaneous questions, revision of heterosexual traces, a few more durable difficulties) half C Pair of hetero traces Lecture 1 Pair of heterosexual traces 1 (Homogeneous equations of moment measure and their quite a few types) Lecture 2 Pair of heterosexual strains 2 (Some very important effects hooked up with homogenous pair of heterosexual line , normal equation of moment measure) half D Circle Lecture 1 Circle 1 D.3 D.14 (Equation of circle in a number of kinds) Lecture 2 Circle 2 D.15 D.34 (Relative place of element with recognize to circle, parametric type of equation of circle, relative place of line and circle) Lecture three Circle three D.35 D.56 (Relative place of circles, pair of tangents and chord of touch draw from an enternal aspect) half E Conic part Lecture 1 Parabola 1 Lecture 2 Parabola 2 Lecture three Ellipse 1 Lecture four Ellipse 2 (Position of line with recognize to an ellipse, diameter, tangents and normals, chord of content material) Lecture five Hyperbola try out Your talents
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Additional info for 2D Coordinate Geometry: Course in Mathematics for the IIT-JEE and Other Engineering Entrance Examinations
M/ 6,! M/. @M/. jr jn k 2 r / is the n-Laplacian operator and ; ˛; ˇ 2 R and f ; g are smooth functions. x/, respectively. Sobolev-Type Inequalities on Manifolds in the Presence of Symmetries and. . 1 Sharp Sobolev Inequalities on Manifolds in the Presence of Symmetries e g/ In the following, we assume the notations and background material. M; g/ its group of isometries. M; g/. M; g/. M/. P/; 2 Gg be its orbit of dimension k, 0 Ä k < n. According to ([31, § 9 ] or ), the map ˚ W G ! OP , defined by ˚ .
1007/978-3-319-31317-7_3 45 46 A. Cotsiolis and N. M; g/ and the case of the solid torus. We would like at this point to give an explanation as to why we study the solid torus even giving a special emphasis. In recent years, significant progress has been made on the analysis of a number of important features of nonlinear partial differential equations of elliptic and parabolic type. The study of these equations has received considerable attention, because of their special mathematical interest and because of practical applications of the torus in scientific research today.
A; s/d˛ s C a 1, Proof. We proceed by mathematical induction on n. b; s/d˛ s: t Let n D k. R. b; s/d˛ s: a t t u This completes the proof. Corollary 2. 0; 1. 0; 1. In the following we adapt to the ˛-fractional setting some results from  by applying the fractional Steffensen inequality, Theorem 3. Taylor’s Formula and Integral Inequalities for Conformable Fractional Derivatives 33 Theorem 4. 0; 1 and f W Œa; b ! R be an n C 1 times ˛-fractional n differentiable function such that DnC1 ˛ f is increasing and D˛ f is decreasing on Œa; b.
2D Coordinate Geometry: Course in Mathematics for the IIT-JEE and Other Engineering Entrance Examinations by K. R. Choubey, Chandrakant Choubey & Ravikant Choubey