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harina [27]
3 years ago
14

How do u do question 6. Pls help fast

Mathematics
1 answer:
photoshop1234 [79]3 years ago
5 0
y=  \frac{a}{x-h} +k
\\x=4 \ vertical\ asymptote
\\ Vertical\ asymptote \ can\ be\  found \ from
\\ \\x - h = 0,\ x=h,
\\ \\ so \ h = 4
\\ \\ y=  \frac{a}{x-4} + k= \frac{a+kx-4k}{x-4} 
\\Vertical\ asymptote \ can\ be\ found\ as 
\\ \\  \frac{kx}{x} = k.
\\ We\ know\ that\ vertical\ asymptote\ is\ 2,\ so\ k=2.
\\ \\ y=  \frac{a}{x-4} + 2
\\ \\ We \ need\ to\ find\ a.\ We\ have\ point\ (5,4),\ that\ belongs\ to\ \\this\ function.\ So,
\\ \\ y=  \frac{a}{x-4} + 2
\\ \\4=  \frac{a}{5-4} + 2





4=  \frac{a}{5-4} + 2
\\ \\ 2=  \frac{a}{1} 
\\ \\ a=2
\\ \\ So,\ hyperbola\ has\ formula
\\ \\ y= \frac{2}{x-4} +2

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Answer:

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Step-by-step explanation:

given:

5x + 2y = -2                            <em>*4</em>

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Solving simultaneously,

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y = -28 / -7

y = 4

  • if y = 4

using equation 2,

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