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x\left(a-b+c\right)+y^{2}\left(a-b+c\right)
Do the grouping ax-bx+cx+ay^{2}-by^{2}+cy^{2}=\left(ax-bx+cx\right)+\left(ay^{2}-by^{2}+cy^{2}\right), and factor out x in the first and y^{2} in the second group.
\left(a-b+c\right)\left(x+y^{2}\right)
Factor out common term a-b+c by using distributive property.