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Consider the function f(x) = x+ 1/x, x belongs to R, x is not equal to 0 Is f Maths

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Say we want to find a value for x which makes this equal to i, so want cos(x) = 0 and sin(x) = 1. x = pi/2 is a value which satisfies this. So e^(i*pi/2) = i. So now that we have this seemingly more complicated way of writing i, we can substitute it for the base of our exponent and raise it to the power of i. So we get (e^(i*pi/2))^i.


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3 Answers Sorted by: 12 The conclusion merely counts dimensions of vector spaces. However, it is not generally true. The most basic properties of matrix multiplication show that the linear transformation represented by the matrix H = X(X′X)−X′ H = X ( X ′ X) − X ′ satisfies


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Algebra Simplify (x-i) (x+i) (x − i) (x + i) ( x - i) ( x + i) Expand (x−i)(x+i) ( x - i) ( x + i) using the FOIL Method. Tap for more steps. x⋅x+xi− ix−ii x ⋅ x + x i - i x - i i Simplify terms. Tap for more steps. x2 + 1 x 2 + 1


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