當p=3 時,p^2+26=35, 顯然不是素數。
當p不等於3時,p與3 互為coprime, 根據費馬小定理,p^2=1(mod3), 因此 p^2+26 =1(mod3)+2(mod3)=3(mod3)=0(mod3).
因此是3的倍數,非素數。
當p=3 時,p^2+26=35, 顯然不是素數。
當p不等於3時,p與3 互為coprime, 根據費馬小定理,p^2=1(mod3), 因此 p^2+26 =1(mod3)+2(mod3)=3(mod3)=0(mod3).
因此是3的倍數,非素數。
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