how many roots does (x^n-a)^2 =0 have
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Answer:
∣x∣=x when x>0
∣x∣=−x when x<0
So when x>0:
f(x)=x
2
+3x+2=0
⇒(x+1)(x+2)=0
⇒x=−1,−2
So, no root exists which is >0
When x<0:
f(x)=x
2
−3x+2=0
⇒(x−1)(x−2)=0
⇒x=1,2
So, no root exists which is <0
Thus, no real root exists for the function f(x)=x
2
+3∣x∣+2=0
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