Γ ( 1 3 ) and Γ ( 2 3 ) also verify Γ ( n ) Γ ( 1 − n ) = π sin ( n π ) formula numerically for n = 1 3 .

Question

Want to see the full answer?

Answer 1

Question

Chapter B.2, Problem 9P

To determine

To Find: Γ(13) and Γ(23) also verify Γ(n)Γ(1−n)=πsin(nπ) formula numerically for n=13 .

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Students have asked these similar questions

Answers must be expressed in engineering notation (when the exponent of the base ten multiplier is not a multiple of 3, press ENG or SHIFT+ENG, whichever the case.) Example: 0.06N or 6.0x10² N must be expressed to 60x10-³N or 60mN 1. Consider a beam of electrons that moves from the electron gun towards the screen of a cathode ray tube due to the potential difference of 15kV. A pair of coils are placed outside a cathode ray tube and produce a uniform magnetic field of 250 μT across the tube. Calculate the force experienced by the electrons if the magnetic field is in place: a. parallel with the direction of the beam. b. Perpendicular with the direction of the beam. c. 50 degrees with the direction of the beam.

For an Einstein solid with each of the following values of Nand q, list all of the possible microstates, count them, and verify formula 2.9. N = 4, q = 2

A triangle in the xy plane is defined with corners at (x, y) = (0,0), (0, 2) and (4, 2). We want to integrate some function f(x, y) over the interior of this triangle. Choosing dx as the inner integral, the required expression to integrate is given by: Select one: o Sro S-o f(x, y) dx dy x=0 2y y=0 O S-o So F(x, y) dæ dy O o S f(x, y) dy dæ O So So F(x, y) dx dy x/2 =0