The expression for a_{n} which satisfies a_{0}=0, a_{1}=1 and a_{n}=a_{n-1}+a_{n-2} \forall n \in N -\{0,1\} from the following is

Correct Answer is : 1√5(1+√52)n−1√5(1−√52)n

1/\sqrt{5}({1+\sqrt{5}/2)^n-1/\sqrt{5}({1-\sqrt{5}/2)^n

1/\sqrt{7}({1+\sqrt{7}/2)^n-1/\sqrt{7}({1-\sqrt{7}/2)^n

1/\sqrt{2}({1+\sqrt{2}/2)^n-1/\sqrt{2}({1-\sqrt{2}/2)^n

1/\sqrt{3}({1+\sqrt{3}/2)^n-1/\sqrt{3}({1-\sqrt{3}/2)^n

TS EAMCET 9-Sep-2020 Shift 2 Solved Paper

Section: Mathematics

Question : 3 of 160

Marks: +1, -0

The expression for an which satisfies a0=0,a1=1 and

an=an−1+an−2‌∀n∈N−{0,1}

from the following is

Go to Question:

Prev Question

Next Question