1. If u(x) = -2x^2+3 and v(x) = 1/x, what is the range of (u * v)(x)? | Socratic
23 jul 2017 · u∘v(x)=u(v(x))=u(1x)=3x2−2x2. Range: (−∞,3). Explanation: u(x)=−2x2+3. v(x)=1x. Whichever notation you prefer: (u∘v)(x)=u(v( ...
u@v (x) = u(v(x)) = u(1/x) = (3x^2-2)/x^2 "Range: " (-oo,3) u(x) = -2x^2+3 v(x) = 1/x Whichever notation you prefer: (u@v) (x) = u(v(x)) u@v (x) = u(v(x)) = u(1/x) u(1/x) = (-2)/x^2 + 3 u(1/x) = frac{3x^2-2}{x^2} The horizontal asymptote of this function is at y=3. So, the range of this function is from (-oo,3)
2. If u(x) = -2x2 + 3 and v(x) = 1/x what is the range of (u*v)(x) - Cuemath
If u(x) = -2x2 + 3 and v(x) = 1/x what is the range of (u*v)(x). Solution: Given functions are. u(x) = -2x2 + 3, v(x) = 1/x. The product of the two functions ...
If u(x) = -2x2 + 3 and v(x) = 1/x what is the range of (u*v)(x) - The range of (u*v)(x) is (∞, -∞)
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