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Module 2 | Part 9 | Of Polynomials reducible to Quadratic form. (Set 3)
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We talk about 2 more types of Polynomials that can be reduced to Quadratic forms and solved.

Anupam Mishra is teaching live on Unacademy Plus

Anupam Mishra
Batch of 2018 IIM Lucknow || Former Verbal & Quant Faculty || Loves Philosophy || Trekker || Enfield enthusiast || Powerlifter

Unacademy user
((x-3y)2(x+3y)2)3 ka number of terms kaise nikalege yha 2,2,3 power of bracket hai sir
Amrit Lal
a year ago
yahaa par ((x-3y)^2×(x+3y)^2)^3 ko = (x^2-9y^2)^6 likhlo, so Number of terms will be 6+1 = 7 hoga. got it ?.😊 For more query please ask☺️.
Baleshwar Dubey
a year ago
i love the way to make complicated stuffs so easy to understand . i have a doubt In question 2 .you got one imaginery solution to the problem but imaginery roots occur in conjugate pairs
Aap ke padhane ka tarika sabse unique hai aap type wise padhate hain mst samjh ata hai
  1. The Concept Series (TCS) Quantitative Aptitude CAT 2018 UNIT 2: Algebra MODULE 2: Quadratic Equations. Part 9: Of Polynomials reducible to Quadratic Form. (SET 3) Anupam Mishra IIM Lucknow

  2. The Concept Series(TCS) UNIT 1: NUMBERS UNIT 4 GEOMETRY UNIT 2: ALGEBRA UNIT 3: ARITHMETIC UNIT 5: MODERN MATHS BUFFER UNIT 9 MODULES MENSURATION Module 1 Algebra Fundamentals & Linear Equations. Module 2 Quadratic Equation:s Module 4 Polynomials & Remainder Theorem Module 5 Co-ordinate Geometry Module 6 Functions & Graphs. Module 3 Inequalities. Module 7: Logarithms, Surds, & Indices. Module 8: Series & Progressions

  3. Concepts to be Discussed: 1. Polynomials of the form V (a +/-x) -bx + c. 2. Polynomials of the formV(ax /-b) V(cx +/-d) e

  4. 1.Polynomials of the form (a +/-x) bx + c. UAnom For reater +hom 2

  5. 2. Polynomials of formV(ax +/-b) +(cx+/-d) e Po 0 romiala od Ydu type => 4x48, +3631 = 3631 2 2

  6. Concept Rating Speed Enhancer Essential Concept no. C.1 G.2 C.2

  7. That's all folks! Kindly rate & review the course. And provide your valuable feedback. YOU CAN FIND ME AT Any questions Text or Comment.