Kudzidza zvese zvemathematika, mu order.

Kutanga nekuverenga kusvika kumatambudziko akavhurika. Choose uko uri; chero dzidzo inoratidza matanho ayo, inotora vhidhiyo, uye inochengeta mhinduro kusvika wabvunza.

1765 Zvidzidzo · 51769 Practice problems · 28 zvikamu

Kutsvakurudza The open nyaya, akaparadzwa muzvipi zvaunoda kuti uverenge navo.

  1. 30 Frontiers 24 Zvidzidzo

Kana kuuya neyako yepakutanga nyaya

Kunyora, kana kudhonza ne mouse kana nefinger. Equations, derivatives, matrices, triangles, primes, or a word problem the tutor breaks into parts.

Open the full solver page →

Chii chinowedzera mubhadharo weaccount: yako workbook

  • Nhoroondo dzese dzedzidzo, dzakachengetwa paunenge uchinyora
  • A record of the lessons you have finished, and where to pick up
  • Yese nyaya yaunogadzirisa, inochengetwa munzvimbo imwe chete
  • A tutor panel pazuva rimwe nerimwe redzidzo yezvidzidzo zvemapepanhau
  • Kutumira uye kubvunza pane rutsigiro rwekutsigira

Every lesson, yakashanda muenzaniso uye solver kugara avhure pasina account.

Kutanga Ona workbook

Chii chine chekuita nechikamu chimwe nechimwe

Ichi chidzidzo chinopa dzidziso yekuti sei kudzidza chirongwa chekudzidza chisina kumbobvira chaitwa, uye kuti chinogona kuitwa sei.

Kutanga 1 · school Arithmetic Numbers, fractions, percentages and the order of operations. Kutanga 2 · school Algebra Equations, inequalities, factoring, functions and systems. Kutanga 3 · school Geometry Triangles, circles, polygons, solids and coordinates. Kutanga 4 · school Trigonometry Angles, the unit circle, identities and trig equations. Kutanga 5 · school Precalculus Functions in depth, complex numbers, sequences, conics and vectors. Kutanga 6 · school Statistics & Probability Averages, spread, counting and probability. Kutanga 7 · school Discrete Math & Logic Counting, logic, truth tables, sets and proof. Kutanga 8 · college Calculus Limits, derivatives, integrals, series and optimisation. Kutanga 9 · college Linear Algebra Matrices, determinants, inverses, row reduction and eigenvalues. Kutanga 10 · college Number Theory Primes, divisibility, gcd, modular arithmetic and sequences. Kutanga 11 · college Differential Equations Equations whose unknown is a function: growth, oscillation, and how physics is written. Kutanga 12 · college Multivariable Calculus Partial derivatives, gradients, multiple integrals, vector fields. Kutanga 13 · college Real Analysis Limits made rigorous: sequences, series, convergence, improper integrals, complex numbers as functions. Kutanga 14 · college Combinatorics & Graph Theory Counting, generating functions, graphs, trees, colourings and networks. Kutanga 15 · college Set Theory & Logic Sets, relations, functions, cardinality, proof and the foundations of mathematics. Kutanga 16 · college Abstract Algebra Groups, rings, fields: symmetry made into structure. Kutanga 17 · college Probability Theory Random variables, distributions, expectation, limit theorems. Kutanga 18 · college Numerical Methods Root finding, approximation, numerical integration and error. Kutanga 19 · college Complex Analysis Holomorphic functions, contour integrals, residues, the rigidity of the complex plane. Kutanga 20 · graduate Topology Open sets, continuity, compactness, connectedness: geometry without distance. Kutanga 21 · graduate Measure Theory Lebesgue measure and integral, σ-algebras, convergence theorems. Kutanga 22 · graduate Functional Analysis Banach and Hilbert spaces, operators, spectral theory. Kutanga 23 · graduate Differential Geometry Curves, surfaces, curvature, manifolds: the language of general relativity. Kutanga 24 · graduate Algebraic Topology Fundamental groups, homology: counting holes with algebra. Kutanga 25 · graduate Category Theory Objects, arrows, functors, universal properties: mathematics about mathematics. Kutanga 26 · graduate Partial Differential Equations Heat, waves, potentials and transport: Fourier methods, energy estimates, Sobolev spaces and scaling. Kutanga 27 · graduate Fluid Dynamics Continuity, vorticity, the Euler and Navier-Stokes equations, and what is proved about them. Kutanga 30 · research Frontiers The open problems (Riemann, Navier-Stokes, P vs NP) broken into what you need to even read them.

Maitiro ekushanda

1

Dzvanya kana kudhonza

“derivative of x² sin x”, “is 561 prime”, “triangle 3 4 5” — kana kumbobvira equation pa pad uye iri kunyorwa kwauri.

2

Ona chero chinhu

One ruzhinji per step (mutengo ruzhinji, romukova chiitiko, a Euclid division) animated, uye aka explicado munyaya.

3

Ona umbozha hwayo

Kurongeka kwezvinyorwa zvemavara, mativi aunogona kutenderera, ma triangles akagadzirwa kuti aite zviyero, ma trees, ma matrises sezvimwe zvinhu munzvimbo.

4

The impossible ones too

A Word Problem, a proof, an open question: the tutor breaks it into parts you can attack, tells you what is known, and hides the solution until you want it.