3 years ago

Find the value of "x" in the following : (3^(2x-1) - 5) /2 = 11

Mathematics

1 answer:

valentina_108 [34]3 years ago

6 0

I’m pretty sure the answer is x=2

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Answer:

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Step-by-step explanation:

The the given table, we have;

As x approaches -14 from the left, at x = -14.001, p(x) = 1.96

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As x approaches -14 from the right, at x = -13.999, p(x) = 1.97

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The value of p(x) when x = -14 is $\lim \limits _{x \to -14} p(x)$ = Undefined, or is not definable, therefore, p(x) Does Not Exist (DNE) when x = -14, and we have;

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Find the value of "x" in the following : (3^(2x-1) - 5) /2 = 11​

Find the value of "x" in the following : (3^(2x-1) - 5) /2 = 11