If `p - frac(1)(p) = m` then let's show that
`(p + frac(1)(p))^2 = m^2 + 4`

If x + frac(1)(x) = 4 then let's show that x^2 + frac(1)(x^2) = 14 and x^4 + frac(1)(x^4) = 194

Using formula, let's solve each of the following problems- If m + frac(1)(m) = -p , Let's show that m^2 + frac(1)(m^2) = p^2 - 2

Using formula, let's solve each of the following problems- If m-frac(1)(m) = p - 2 , then lets show m^2 + frac(1)(m^2) = p^2 - 4p + 6

Using formula, let's solve each of the following problems- If 5x + frac(1)(x) = 6 , Let's show 25x^2 + frac(1)(x^2) = 26

Using formula let's show that. (2a + frac(1)(a))^2 = (2a - frac(1)(a))^2 + 8

Using formula let's show that. (2p-q)^2 = (2p+q)^2 - 8pq

Using formula, let's solve each of the following problems- If (m-2)-frac(1)(m-2) = 6 , then, find the value of (m-2)^2 + frac(1)((m-2)^2)

Let's multiply :- (-2mn) xx frac(1)(6) m^2n^2 xx 13 m^4n^4

If A and B are two events such that P(A) = P(B) = 1, then show that , P(A+B) = 1, P(AB) = 1

Let's simplify : 1frac(1)(2) div frac(4)(9) div 13 frac(1)(2)