Find the number of solution of x2 + | − 1| =1?
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x
x 2
x 2 +∣x−1∣=1
x 2 +∣x−1∣=1If x−1≥0⇒x≥1
x 2 +∣x−1∣=1If x−1≥0⇒x≥1x
x 2 +∣x−1∣=1If x−1≥0⇒x≥1x 2
x 2 +∣x−1∣=1If x−1≥0⇒x≥1x 2 +x−1=1
x 2 +∣x−1∣=1If x−1≥0⇒x≥1x 2 +x−1=1x
x 2 +∣x−1∣=1If x−1≥0⇒x≥1x 2 +x−1=1x 2
x 2 +∣x−1∣=1If x−1≥0⇒x≥1x 2 +x−1=1x 2 +x−2=0
x 2 +∣x−1∣=1If x−1≥0⇒x≥1x 2 +x−1=1x 2 +x−2=0(x+2)(x−1)=0x=−2,1x=−2, Not possible,So, x=1 is a solution.If x−1<0⇒x<1x 2 +1−x=1x 2 −x=0x=0,1x=0 is also a solution x=0, 1 solutions.2 solutions.
therefore the answer is =0
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Answer:
|-1|=1
so, x^2+1=1
=> x^2=0
=> x=0
Hence one solution.
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