Let P be the sum of first n positive terms of an increasing arithmetic progression A. Let Q be the sum of first n positive terms of another increasing arithmetic progression B.
Let P ∶ Q = (5n + 4) ∶ (9n + 6)
Let P be the sum of first n positive terms of an increasing arithmetic progression A. Let Q be the sum of first n positive terms of another increasing arithmetic progression B.
Let P ∶ Q = (5n + 4) ∶ (9n + 6)
Let P be the sum of first n positive terms of an increasing arithmetic progression A. Let Q be the sum of first n positive terms of another increasing arithmetic progression B.
Let P ∶ Q = (5n + 4) ∶ (9n + 6)
If $\displaystyle\sum_{x=2}^n$f(x) = 2044, then what is the value of n ?
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