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यदि `a^(2)+a+1=0`, तो `a^(5)+a^(4)+1` का मान क्या होगा?A. 1B. 0C. `a+1`D. `a^(2)` |
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Answer» Correct Answer - B Given `implies a^(2)+a+1=0`……………..i `implies` to find `a^(5)+a^(4)+1=?` by formula `a^(3)-b^(3)=(a-b)(a^(2)+b^(2)+ab)` `implies a^(3)-1=(a-1)(a^(2)+a+1)` `implies a^(3)-1=(a-1)(a^(2)+a+1)` `(b=1)` `implies a^(3)-1=(a-1)xx0` `implies a^(3)-1=0` `implies a^(3)=1` `implies a^(5)+a^(4)+1` `implies a^(3)xxa^(3)+a^(3)+a+1` `implies a^(2)xx1+ax1+1` `implies a^(2)+a+1=0` from equation ............i `implies` Answer will be 0 |
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