all the rows of pn(x)are
Answers
Explanation:
The second order differential equation given as
The second order differential equation given as (1 − x2) d2y
The second order differential equation given as (1 − x2) d2y dx2 − 2x
The second order differential equation given as (1 − x2) d2y dx2 − 2x dy
The second order differential equation given as (1 − x2) d2y dx2 − 2x dy dx + n(n + 1) y = 0 n > 0, |x| < 1
The second order differential equation given as (1 − x2) d2y dx2 − 2x dy dx + n(n + 1) y = 0 n > 0, |x| < 1 is known as Legendre’s equation. The general solution to this equation is given as a function
The second order differential equation given as (1 − x2) d2y dx2 − 2x dy dx + n(n + 1) y = 0 n > 0, |x| < 1 is known as Legendre’s equation. The general solution to this equation is given as a function of two Legendre functions as follows
The second order differential equation given as (1 − x2) d2y dx2 − 2x dy dx + n(n + 1) y = 0 n > 0, |x| < 1 is known as Legendre’s equation. The general solution to this equation is given as a function of two Legendre functions as follows y = APn(x) + BQn(x) |x| < 1
The second order differential equation given as (1 − x2) d2y dx2 − 2x dy dx + n(n + 1) y = 0 n > 0, |x| < 1 is known as Legendre’s equation. The general solution to this equation is given as a function of two Legendre functions as follows y = APn(x) + BQn(x) |x| < 1 where
The second order differential equation given as (1 − x2) d2y dx2 − 2x dy dx + n(n + 1) y = 0 n > 0, |x| < 1 is known as Legendre’s equation. The general solution to this equation is given as a function of two Legendre functions as follows y = APn(x) + BQn(x) |x| < 1 where Pn(x) = 1
The second order differential equation given as (1 − x2) d2y dx2 − 2x dy dx + n(n + 1) y = 0 n > 0, |x| < 1 is known as Legendre’s equation. The general solution to this equation is given as a function of two Legendre functions as follows y = APn(x) + BQn(x) |x| < 1 where Pn(x) = 1 2nn!
The second order differential equation given as (1 − x2) d2y dx2 − 2x dy dx + n(n + 1) y = 0 n > 0, |x| < 1 is known as Legendre’s equation. The general solution to this equation is given as a function of two Legendre functions as follows y = APn(x) + BQn(x) |x| < 1 where Pn(x) = 1 2nn! dn
The second order differential equation given as (1 − x2) d2y dx2 − 2x dy dx + n(n + 1) y = 0 n > 0, |x| < 1 is known as Legendre’s equation. The general solution to this equation is given as a function of two Legendre functions as follows y = APn(x) + BQn(x) |x| < 1 where Pn(x) = 1 2nn! dn dxn (x2 − 1)n Legendre function of the first kind
The second order differential equation given as (1 − x2) d2y dx2 − 2x dy dx + n(n + 1) y = 0 n > 0, |x| < 1 is known as Legendre’s equation. The general solution to this equation is given as a function of two Legendre functions as follows y = APn(x) + BQn(x) |x| < 1 where Pn(x) = 1 2nn! dn dxn (x2 − 1)n Legendre function of the first kind Qn(x) = 1
The second order differential equation given as (1 − x2) d2y dx2 − 2x dy dx + n(n + 1) y = 0 n > 0, |x| < 1 is known as Legendre’s equation. The general solution to this equation is given as a function of two Legendre functions as follows y = APn(x) + BQn(x) |x| < 1 where Pn(x) = 1 2nn! dn dxn (x2 − 1)n Legendre function of the first kind Qn(x) = 1 2
The second order differential equation given as (1 − x2) d2y dx2 − 2x dy dx + n(n + 1) y = 0 n > 0, |x| < 1 is known as Legendre’s equation. The general solution to this equation is given as a function of two Legendre functions as follows y = APn(x) + BQn(x) |x| < 1 where Pn(x) = 1 2nn! dn dxn (x2 − 1)n Legendre function of the first kind Qn(x) = 1 2 Pn(x) ln 1 + x
The second order differential equation given as (1 − x2) d2y dx2 − 2x dy dx + n(n + 1) y = 0 n > 0, |x| < 1 is known as Legendre’s equation. The general solution to this equation is given as a function of two Legendre functions as follows y = APn(x) + BQn(x) |x| < 1 where Pn(x) = 1 2nn! dn dxn (x2 − 1)n Legendre function of the first kind Qn(x) = 1 2 Pn(x) ln 1 + x 1 − x