What is expand (e^{-1},0)*(x,y-1) ?

The solution to expand (e^{-1},0)*(x,y-1) is (0*e^{-1},)x,y-1*(0*e^{-1},)

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expand (e^{-1},0)*(x,y-1)

expand

(e^{- 1}, 0) \cdot (x, y - 1)

(0 \cdot e^{- 1},) x, y - 1 \cdot (0 \cdot e^{- 1},)

Solution steps

(e^{- 1}, 0) (x, y - 1)

= (0 \cdot e^{- 1},) (, x y - 1)

Apply the distributive law:

a (b - c) = ab - a c

a = (e^{- 1}, 0), b = x, y, c = 1

= (e^{- 1}, 0) x, y - (e^{- 1}, 0) \cdot 1

= (0 \cdot e^{- 1},) x, y - 1 \cdot (0 \cdot e^{- 1},)

(1 + e) (1 - e)

- 3 (x + 3 y = 8)

- 2 (n ln (x) - x n + n)

, (120 - a - \frac{120 - a}{2})

V F (0.156, 20, - 691200)

What is expand (e^{-1},0)*(x,y-1) ?
The solution to expand (e^{-1},0)*(x,y-1) is (0*e^{-1},)x,y-1*(0*e^{-1},)