Factorization to solve this. Need it to find the points of intersection for the question
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x^2+x^2-4
= 2x^2 -4
= 2(x^2 -2)
= 2(x - sqrt2)( x + sqrt 2)
= 2x^2 -4
= 2(x^2 -2)
= 2(x - sqrt2)( x + sqrt 2)
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x^2+x^2-4
= 2x^2 -4
= 2(x^2 -2)
= 2[x - sqrt(2)] [ x + sqrt (2)] Ans.
= 2x^2 -4
= 2(x^2 -2)
= 2[x - sqrt(2)] [ x + sqrt (2)] Ans.
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1. Add the like terms together
2x^2 - 4
2. 2 goes into both of the terms
2(x^2 - 2)
2x^2 - 4
2. 2 goes into both of the terms
2(x^2 - 2)
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x^2 + x^2 - 4
x^2 + ( x + 2 )(x - 2)
roots at x = { -2, 0, 2 }
x^2 + ( x + 2 )(x - 2)
roots at x = { -2, 0, 2 }
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1.2x^2 - 4
2.2(x^2 - 2)
2.2(x^2 - 2)
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factors of x^2 + x^2 - 4 would be 2x^2 - 4, so the factors would be 2x and x - 2
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x^2+x^2-4
=2x^2-4
=2(x^2-2)
=2(x-square root 2)(x+square root 2)
=2x^2-4
=2(x^2-2)
=2(x-square root 2)(x+square root 2)