f(x) is a continuous function with the piriodicity of 2π and c is a positive constant number.
Find f(x) and c such that \int_0^{2\pi} f(t \minus{} x)\sin tdt \equal{} cf(x) with f(0) \equal{} 1 for all real numbers x. calculusintegrationfunctiontrigonometrycalculus computations