prove-that-with-using-hypergeometric-function-0-pi-sin-x-2-pi-3-3-1F-2-3-4-3-2-7-4-pi-4-4-

Question Number 79615 by M±th+et£s last updated on 26/Jan/20

p r o v e t h a t w i t h u s i n g h y p e r g e o m e t r i c f u n c t i o n

\int_{0}^{π} s i n (x^{2}) = \frac{π^{3}}{3} 1 F_{2} [\frac{3}{4}; \frac{3}{2}; \frac{7}{4}; \frac{- π^{4}}{4}]

Commented by mind is power last updated on 27/Jan/20

a r e Y o u s u r / f o r t h i s O n e ?

Commented by M±th+et£s last updated on 27/Jan/20

w h e r e i s t h e w r o n g s i r ?

Commented by mind is power last updated on 03/Feb/20

t h i s o n e i g o t d i f f e r e n t r e s u l t

a r e Y o u s i r o f t h i s r e s u l t ?

m y b e e i d i d m i s t a c k