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Discrete Mathematics 2
Your second course in DM: combinatorics (cont. from DM1), Number Theory, modular arithmetic, and algebraic structures. this is applicable to Discrete Mathematics Udemy discount offers.
by Hania Uscka-Wehlou · ⭐ 4.9 via Udemy · 685 students · English
$9.99$149.9993% OFF
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✓ 93% discount manually re-verified, not an estimate.
✓ Certificate + lifetime access included by Udemy.
⚠ Redemption-limited — can run out without notice.
Price history First-party data
Tracked since March 18, 2026 to August 3, 2026. Red dot = current price ($9.99) — CoursesWyn records the price on each sync.
Current price
$9.99
Original price
$149.99
Tracked since
March 18, 2026
Last checked
Aug 3
Price and coupon status are recorded from a periodic sync of Udemy’s public catalog. This snapshot was taken on August 3, 2026. Prices are always confirmed at checkout on the provider’s site.
Deal score Computed, methodology below
8.7
/ 10
Discount depth
93%
Udemy rating
4.9 / 5
Popularity
685 students
Tracking length
143 days
Score = weighted average of discount depth, how often CoursesWyn re-checks this code, historical price volatility, and how fast past redemptions were claimed. Not an editorial opinion on the course itself.
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Mar 18, 2026Listed by CoursesWyn — price recorded at $9.99Listed
Aug 3, 2026Coupon checked — checkout price $9.99 · listed until Sep 1Working
Course details Synced from Udemy
Fields below are pulled from Udemy’s public catalog and recorded when CoursesWyn syncs — they are catalog data, not editorial description.
| Last checked | August 3, 2026 |
| Level | All Levels |
| Content | 66 hours 30 minutes |
| Language | English |
| Requirements | Basic high school mathematics (mainly arithmetic) · Discrete Mathematics 1 (or equivalent: logic, sets, functions, relations, proof techniques, basic combinatorics) |
| Certificate | Yes, on completion |
| Access | Lifetime, mobile & TV |
What you'll learn From the course description
How to solve problems in chosen Discrete-Mathematics topics (illustrated with 412 solved problems) and why these methods work, with step-by-step explanations.
Combinatorics, continuation from DM1: permutations, variations (with and without repetitions), combinations; some problems formulated (but not solved) in DM1.
More combinatorial topics, including counting multisets (method by sticks and stones) and a generalisation of the Inclusion-exclusion principle (two versions).
An introduction to some advanced topics: partitions of sets, multinomial coefficients, Stirling numbers, and the Twelvefold-Way group of problems.
Various types of proofs of binomial identities: direct proofs, using the Binomial Theorem, induction proofs, proofs by telescoping sums, combinatorial proofs.
A very brief introduction to (discrete) probability, with some typical examples of experiments like tossing a coin, and rolling dice; probability in poker.
Some basic concepts in Probability: experiment, outcome, sample space, event, favourable event.
Combining events (union and intersection of events), mutually exclusive events, complementary event.
Independent and dependent events, conditional probability.
Random variable and its expected value (just enough for the Secretary problem).
Basic concept in Number Theory: prime and composite numbers, divisibility, gcd (greatest common divisor) and lcm (least common multiple), quotient, remainder.
Euclid's algorithm for multiple purpose (finding the gcd and lcm, solving Diophantine equations, and solving linear equations in modular arithmetic [S6], etc).
The sum-of-all-divisors formula (based on prime factorisation).
Euler's totient function (number of natural numbers less than n, relatively prime with n).
Number representation in different positional systems (decimal, binary, etc).
Modular arithmetic, counting modulo n, an introduction to the rings Z_n.
Various properties of modular arithmetic; solving simple congruence equations.
Tests for divisibility (by 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16).
Fermat's Little Theorem with four proofs (one of which really delightful).
Euler's Totient Theorem as a generalisation of Fermat's Little Theorem.
A basic introduction to main algebraic structures (groups, rings, fields, vector spaces) with some nice examples using the theory from S5 and S6.
Examples of associative and commutative binary operations defined on different sets, also some examples of operations not having these properties.
The concepts of a subgroup and a cyclic group with some arithmetic and geometric examples.
The concept of homomorphism and isomorphism with some examples; properties of homomorphisms; isomorphic groups.
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