DP Further Mathematics HL Questionbank

6.11
Path: |
Description
[N/A]Directly related questions
- 18M.1.hl.TZ0.12a: Solve the recurrence relation un=4un−1−4un−2 given that...
- 16M.2.hl.TZ0.5c: (i) Find an expression for wn in terms of n. (ii) Show that w3n=0...
- 16M.2.hl.TZ0.5b: The sequence {vn:n∈Z+} satisfies the recurrence relation...
- 16M.2.hl.TZ0.5a: (i) Find an expression for un in terms of n. (ii) Show that the sequence...
- 16M.1.hl.TZ0.6c: Prove by mathematical induction that your formula is valid for all n∈Z+.
- 16M.1.hl.TZ0.6b: Conjecture a formula for Hn in terms of n, for n∈Z+.
- 16M.1.hl.TZ0.6a: Find H2, H3 and H4.
- 17M.2.hl.TZ0.3b: Determine the second-degree recurrence relation satisfied by {vn}.
- 17M.2.hl.TZ0.3a.iii: Determine the value...
- 17M.2.hl.TZ0.3a.ii: Given that u1=12, u2=6, show...
- 17M.2.hl.TZ0.3a.i: Write down the auxiliary equation.
- 15M.2.hl.TZ0.3b: Solve the recurrence relation.
- 15M.2.hl.TZ0.3a: Show that for n⩾.
- SPNone.1.hl.TZ0.13: A sequence \left\{ {{u_n}} \right\} satisfies the recurrence relation...
- 14M.2.hl.TZ0.6: (a) Consider the recurrence relation a{u_{n + 1}} + b{u_n} + c{u_{n - 1}} = 0. Show that...
Sub sections and their related questions
Recurrence relations. Initial conditions, recursive definition of a sequence.
- SPNone.1.hl.TZ0.13: A sequence \left\{ {{u_n}} \right\} satisfies the recurrence relation...
- 14M.2.hl.TZ0.6: (a) Consider the recurrence relation a{u_{n + 1}} + b{u_n} + c{u_{n - 1}} = 0. Show that...
- 16M.1.hl.TZ0.6a: Find {H_2}, {H_3} and {H_4}.
- 16M.1.hl.TZ0.6b: Conjecture a formula for {H_n} in terms of n, for n \in {\mathbb{Z}^ + }.
- 16M.1.hl.TZ0.6c: Prove by mathematical induction that your formula is valid for all n \in {\mathbb{Z}^ + }.
- 16M.2.hl.TZ0.5a: (i) Find an expression for {u_n} in terms of n. (ii) Show that the sequence...
- 16M.2.hl.TZ0.5b: The sequence \{ {v_n}:n \in {\mathbb{Z}^ + }\} satisfies the recurrence relation...
- 16M.2.hl.TZ0.5c: (i) Find an expression for {w_n} in terms of n. (ii) Show that {w_{3n}} = 0...
- 18M.1.hl.TZ0.12a: Solve the recurrence relation {u_n} = 4{u_{n - 1}} - 4{u_{n - 2}} given that...
Solution of first- and second-degree linear homogeneous recurrence relations with constant coefficients.
- 15M.2.hl.TZ0.3b: Solve the recurrence relation.
- 18M.1.hl.TZ0.12a: Solve the recurrence relation {u_n} = 4{u_{n - 1}} - 4{u_{n - 2}} given that...