The graph of `y=\frac{1}{(x+3)^2}+4` has a horizontal asymptote with the equation
- `y=4`
- `y=3`
- `y=0`
- `x=-2`
- `x=-3`
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The graph of the function `f:D rarr R,f(x)=(3x+2)/(5-x)`, where `D` is the maximal domain, has asymptotes
`E`
`f(x)` | `=(3x+2)/(5-x)` | |
`=(-(15-3x)+17)/(5-x)` | ||
`=-3+17/(5-x)` |
`text(Vertical asymptote:)\ \ x=5`
`text(Horizontal asymptote:)\ \ y=-3`
`=>E`
The graph of the function `ƒ : D → R, \ f(x) = (2x -3)/(4 + x)`, where `D` is the maximal domain, has asymptotes
`A`
`f(x)` | `= (2x + 8 – 11)/(x +4)` |
`= 2 – (11)/(x + 4)` |
`:. \ text(Asymptotes at) \ \ x = –4, y = 2 `