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A Fibonacci sequence is representing as \(F_n\).

\(F_1=1;F_2=1;F_3=2;F_4=3 \)…… and so on.

A is a \(2\times 2\) idempotent matrix \((A^2=A)\) given ...

For an increasing Geometric Progression whose terms are integers, the following are the conditions given:

\(\bullet\) Sum of first and the last term is \(66\).

\(\bullet\) The product of the ...

A spring balance reads forces in Newtons.

The scale is 20cm long and reads from 0N to 60N.

Determine the Potential Energy of the spring when it reads ...

\[\dfrac{a(q-r)}{p} + \dfrac{b(r-p)}{q} + \dfrac{c(p-q)}{r}\]

In an arithmetic progression, the sum of the first \(p, q, r\) terms are \(a, b, c\) respectively ...

\[\large a(\frac 1b+\frac 1c),b(\frac 1c+\frac 1a),c(\frac 1a+\frac 1b)\]

Given that the above three numbers are in an Arithmetic Progressions(AP).

Then which ...

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