If ( + 1) is a factor of 2 − 3 + 3 − 7, then find the value of .
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Since x+1 is a factor of the polynomial p(x)=x
2
−3ax+3a−7
Therefore, by Factor theorem p(−1)=0
⇒(−1)
2
−3a(−1)+3a−7=0
⇒1+3a+3a−7=0⇒a=1
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