Easy
An equation is given, where PPP and QQQ represent integers.
3P⋅3Q=193^{P} \cdot 3^{Q}=\frac{1}{9}3P⋅3Q=91
What are possible values of PPP and QQQ ?
P=−5;Q=3P=-5 ; Q=3P=−5;Q=3
P=5;Q=−3P=5 ; Q=-3P=5;Q=−3
P=−1;Q=3P=-1 ; Q=3P=−1;Q=3
P=−3;Q=−5P=-3 ; Q=-5P=−3;Q=−5
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