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Olegator [25]
3 years ago
5

Hi could somebody please help me answer this question? Thank youuu

Mathematics
1 answer:
yan [13]3 years ago
6 0

Given:

\ln(y-8)=-2x+\ln C

To find:

y as a function of x.

Solution:

We have,

\ln(y-8)=-2x+\ln C

It can be written as

\ln(y-8)=\ln e^{-2x}+\ln C           [\because \ln e^x=x]

\ln(y-8)=\ln (Ce^{-2x})           [\because \ln (ab)=\ln a+\ln b]

On comparing both sides, we get

y-8=Ce^{-2x}

Adding 8 on both sides, we get

y=Ce^{-2x}+8

Therefore, the equation function is y=Ce^{-2x}+8.

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The graph shows the intersection point of the curves lies between x = -4 and x = -3.

If we define h(x) = f(x) -g(x), then our first iteration will evaluate h(-7/2) and determine which end of the interval gets replaced. The attachment shows us that the sign of h(-7/2) is the same as the sign of h(-3), so -7/2 replaces -3 and the interval after the first iteration is [-4, -7/2].

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The midpoint of this interval is -31/8. The sign of h(-31/8) is the same as the sign of h(-4), so the interval containing the solution after the third iteration is [-31/8, -15/4]. The approximate solution value after 3 iterations is (-31/8 -15/4)/2 = -61/16.

_____

You can read more at ...

brainly.com/question/26463478

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