  The well-known fact that all elliptic curves are modular, proven by Wiles,
Taylor, Breuil, Conrad and Diamond, leaves open the question whether there
exists a 'nice' representation of the modular form associated to each elliptic
curve. Here we provide explicit representations of the modular forms associated
to certain Legendre form elliptic curves 2_E_1({\lambda}) as linear
combinations of quotients of Dedekind's eta-function. We also give congruences
for some of the modular forms' coefficients in terms of Gaussian hypergeometric
functions.
