Boolean simplification to OR expression

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I noticed that $$\bar{B}C + B\bar{C} + BC$$ is equivalent to $$B + C$$

but I wasn't sure how I could use boolean algebra to simplify this down. I think it has to do with factoring out a term to get $$(\bar{B} + B)$$ which then equals 1, but I'm not quite sure.

Any help here would be appreciated. Thanks.