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F(2) = f (1) + f(1)
f(2) = 14
Similarly, f (3) = f(2) + f(1) = 21
f (4) = f(2) + f(2) = 28
... We can see a pattern
that its multiple of 7
So, summation ( from t= 1 to 39) = 7 + 14 + 21 +... + 7*39
It is in AP
Sum of AP for n = 39,
Sum = 39/2[ 2*7 + 38*7]
Sum = 39/2 * [ 2*7 + 2*19*7]
Sum = 39 * [ 7+133]
Sum = 39 * 140
So sum = 5460
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