Status: Completed
For the following three problems please show steps to solving the problems; Solve the recurrence relation: g(sub n) = 2g(sub n-1) - 2g(sub n-2); g(sub 1) = 1, g(sub 2) = 4 Use the technique of backtracking to find an explicit formula for the recurrence relation: e(sub n) = e(sub n-1) - 2, e(sub 1) = 0 How many friends must you have to guarantee that at least five of them will have birthday in the same month?
Date Posted: 25/10/2013
Category: Mathematics
Due Date: 27/10/2013
Due Date: 27/10/2013
Instruction
For the following three problems please show steps to solving the problems;
Solve the recurrence relation:
g(sub n) = 2g(sub n-1) - 2g(sub n-2);
g(sub 1) = 1, g(sub 2) = 4
Use the technique of backtracking to find an explicit formula for the recurrence relation:
e(sub n) = e(sub n-1) - 2, e(sub 1) = 0
How many friends must you have to guarantee that at least five of them will have birthday in the same month?
Solve the recurrence relation:
g(sub n) = 2g(sub n-1) - 2g(sub n-2);
g(sub 1) = 1, g(sub 2) = 4
Use the technique of backtracking to find an explicit formula for the recurrence relation:
e(sub n) = e(sub n-1) - 2, e(sub 1) = 0
How many friends must you have to guarantee that at least five of them will have birthday in the same month?
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