find the domain of the function f(x)=√x-1 + √2-x
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Answer:
√x - 1 + √2 - x = 0
√x - 1 + √2 - x = 0 √x - x = 1 -√2
√x - 1 + √2 - x = 0 √x - x = 1 -√2 Squaring both sides
√x - 1 + √2 - x = 0 √x - x = 1 -√2 Squaring both sidesx + x square = 1 - 2
√x - 1 + √2 - x = 0 √x - x = 1 -√2 Squaring both sidesx + x square = 1 - 2 x + x square = -1
√x - 1 + √2 - x = 0 √x - x = 1 -√2 Squaring both sidesx + x square = 1 - 2 x + x square = -1 x + x = √-1
√x - 1 + √2 - x = 0 √x - x = 1 -√2 Squaring both sidesx + x square = 1 - 2 x + x square = -1 x + x = √-1 2x = √-1
√x - 1 + √2 - x = 0 √x - x = 1 -√2 Squaring both sidesx + x square = 1 - 2 x + x square = -1 x + x = √-1 2x = √-1x = √-1/2
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