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Attempts $\square$ $3$ Keep the Highest $3 / 8$$\newline$$3$. Venn Diagrams from the Boolean Standpoint$\newline$When evaluating syllogisms for validity, enter the information from both premises of the syllogism into a Verin diagram. If the argument form contains only one universal premise, then enter that premiso first. Once you have completed the diagram representing both premises, determine whether the conclusion must necessarily be true as well, given the information from the premises; If the conclusion must be true, then the argument is valid, If the conclusion could still bo false, then the argument is invalid. When checking for validity, always begin from the Boolean standpoint. It is important to remember that the Boolean interpretation of categorical statements does not assume existential import (in other words, it does not assume that an unshaded region of a Venn diagram must have any existing members). This can be a key factor when interpreting a diagram to determine whether a syllogistic form is valid or invalid.$\newline$Use the following Venn diagram tools to construct diagrams that represent the given syllogistic forms from the Boolean standpoint. Once you have constructed your diagrams, interpret them to determine whether each syllogistic form is valld or invalld from the Boolean standpoint. Indicate your answers using the dropdown menus below each diagram.$\newline$Tool tip: Mouse over various regions of the Venn diagram to highlight those reglons. Click multiple times to rotate through the possible markings within that region. $\qquad$$\newline$Argument $1$$\newline$Premise $1$: All $S$ are $E$.$\newline$Premise $2$: All $Q$ are $E$.$\newline$Conclusion: All $\mathrm{Q}$ are $\mathrm{S}$. $\qquad$