EVALUATE THE FOLLOWING IN STATEMENTS: 1. IF (A = 1 OR B = 2) AND R$ = "NO" A B RS RESULTS 1 3 NO 2 2 NO 1 2 NO 2 3 NO 1 2 YES 1 5 YES 3 2 YES 2. IF (A = 1 OR B = 2) AND (R$ = "NO" OR R$ = "YES") A B RS RESULTS 1 3 YES 2 2 YES 1 2 YES 2 3 YES 1 2 NO 1 5 NO 3 2 NO 3. CONSTRUCT A PARTIAL PROGRAM FOR THE FOLLOWING LOGICAL STRUCTURE: Road Z Road Y Road W
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Statement 1 If $\mathrm{a}_{1}, \mathrm{a}_{2}, \mathrm{a}_{3}$ are in $\mathrm{AP}$ and $\mathrm{b}_{1}, \mathrm{~b}_{2}, \mathrm{~b}_{3}$ are in $\mathrm{AP}$ then $\left(a_{1}+2 b_{1}\right),\left(a_{2}+2 b_{2}\right),\left(a_{3}+2 b_{3}\right)$ are in AP and Statement 2 If $a_{1}+a_{2}+a_{3}+\ldots$ are in AP then $\left(a_{1}+k\right)+\left(a_{2}+k\right)+\left(a_{3}+k\right)+\ldots$ are also in $A P$
Consider the following pair of statements in which g and h represent propositions. Make a truth table for each statement of the pair and determine whether the two statements are logically equivalent: not (g or h); (not g) and (not h) Complete the truth table below for the statement not (g or h). Complete the truth table below for the statement (not g) and (not h). Are the two given statements logically equivalent? Yes No
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