From the definition of normality,
"N(H_3PO_4)=\\frac{n_{g.eq.}(H_3PO_4)}{V(H_3PO_4)}"
where ng.eq.(H3PO4) is the number of gram equivalents of solute, and V(H3PO4) is the volume of solution.
"n_{g.eq.}(H_3PO_4)=\\frac{m(H_3PO_4)}{M_{eq}(H_3PO_4)}"
where m(H3PO4) - is the mass of phosphoric acid, and Meq(H3PO4) is equivalent mass of acid.
"M_{eq}(H_3PO_4)=\\frac{M(H_3PO_4)}{n(H^+)}"
where M(H3PO4) is molar mass, and n(H+) is the number of replaceable H+ in H3PO4.
Thus, combining these equations we can find the mass of H3PO4:
"m(H_3PO_4)=n_{g.eq.}(H_3PO_4) \\cdot M_{eq}(H_3PO_4) = N(H_3PO_4) \\cdot V(H_3PO_4) \\cdot \\frac{M(H_3PO_4)}{n(H^+)}=5\\frac{eq}{L} \\cdot 0.6 L \\cdot \\frac{98\\frac{g}{mol}}{3}=98 g"
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