This means that the expression $E$ is true when $x'yz'$, or when $x'yz$, or when $xyz$.
We can combine these 3 instances using the OR (+) symbol: $E = x'yz' + x'yz + xyz$.
Note that the sum-of-products form isn't the simplest (= shortest) form of an expression: we can further simplify $x'yz' + x'yz + xyz$ using the identities to get a simpler sum-of-products form: $x'y + yz$.
On homework and exams, when asked to find the sum-of-products form from a truth table, you don't need to simplify the expression you got. If you are asked to simplify it further, you should use the tool at https
Another way to simplify Boolean expressions is by using handy tables called Karnaugh maps, which will be the last topic of these lecture notes.