If (x + a)(x+b) = x2 – 5x – 300, find the values of a^2 + b^2.
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Answer:
x
2
−5x−300=x
2
−20x+15x−300=x(x−20)+15(x−20)=(x−20)(x+15)
Given (x+a)(x+b)=x
2
−5x−300
Then (x+a)(x+b)=(x−20)(x+15)
So, compare this we get a=−20 and b=15
Then a
2
+b
2
=(−20)
2
+(15)
2
=400+225=625
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