Prove by the principle of Mathematical induction | x^2n - y^2n is divisible by x+y | Mathematics

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Induction Divisibility Induction Divisibility
Prove by mathematical induction that x^(2n) - y^(2n) is divisible by x-y for all positive value of n Prove by mathematical induction that x^(2n) - y^(2n) is divisible by x-y for all positive value of n
Q 21 Ch 4 Mathematical Induction Ex 4.1 NCERT Maths 11th : x^(2n) – y^(2n) is divisible by x + y Q 21 Ch 4 Mathematical Induction Ex 4.1 NCERT Maths 11th : x^(2n) – y^(2n) is divisible by x + y
Mathematical Induction Practice Problems Mathematical Induction Practice Problems
prove by the principle of mathematical induction that x²ⁿ - y²ⁿ is divisible by x+y prove by the principle of mathematical induction that x²ⁿ - y²ⁿ is divisible by x+y
5.ii) xⁿ – yⁿ is divisible by x–y Using principle of mathematical induction prove that x^n –y^n÷ x–y 5.ii) xⁿ – yⁿ is divisible by x–y Using principle of mathematical induction prove that x^n –y^n÷ x–y
6. Proof of the divisibility of x^{2n}-y^{2n} by x+y. 6. Proof of the divisibility of x^{2n}-y^{2n} by x+y.
Proof by Induction | Prove 2^2n-1 is divisible by 3. Proof by Induction | Prove 2^2n-1 is divisible by 3.