15Number 15ExplanationIf A(w⊗z⊘x⊕y)=−w+zy+3xA(w \otimes z \oslash x \oplus y) = -w + \frac{z}{y} + 3xA(w⊗z⊘x⊕y)=−w+yz+3x, then the value of A(5⊗4⊘3⊕2)A(5 \otimes 4 \oslash 3 \oplus 2)A(5⊗4⊘3⊕2) is ....444555666777888ExplanationGiven the function: A(w⊗z⊘x⊕y)=−w+zy+3xA(w \otimes z \oslash x \oplus y) = -w + \frac{z}{y} + 3xA(w⊗z⊘x⊕y)=−w+yz+3x We substitute the values w=5w = 5w=5, z=4z = 4z=4, x=3x = 3x=3, and y=2y = 2y=2. A(5⊗4⊘3⊕2)=−5+42+3⋅3A(5 \otimes 4 \oslash 3 \oplus 2) = -5 + \frac{4}{2} + 3 \cdot 3A(5⊗4⊘3⊕2)=−5+24+3⋅3=−5+2+9= -5 + 2 + 9=−5+2+9=6= 6=6 Thus, the value of A(5⊗4⊘3⊕2)A(5 \otimes 4 \oslash 3 \oplus 2)A(5⊗4⊘3⊕2) is 666.
