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Kryger
1 month ago
6

Which equation is equivalent to log Subscript x Baseline 36 = 2?

Mathematics
2 answers:
PIT_PIT [12.4K]1 month ago
8 0

Answer:

X^2=36(B) is the solution

Detailed explanation:

I completed the exam:)

PIT_PIT [12.4K]1 month ago
3 0

Answer:

x = 6

Step-by-step explanation:

The equation we need to solve is:

log_{x}36 = 2

We can change it to exponential form to determine the answer. Below we illustrate the formula to convert log to exponential form:

log_{x}a=b\\x^b=a

Next, we convert the log into exponential:

log_{x}36 = 2\\x^2=36

Now we will solve for

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The width of a rectangle is 61 centimeters more than the length. The perimeter is 406 centimeters. Find the length and the width
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Let \; x \; be \; length \; of \; the \; rectangle

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Step \; 3: \; Solve \; the \; equation \; by \\ undoing \; whatever \; is \; done \; x.\\\\2(x+61+x)=406\\Group \; and \; Combine \; like \; terms \; inside \; the \; parenthesis\\\\2(2x+61)=406\\Distribute \; 2 \; in \; the \; left \; side \; of \; the \; equation\\\\4x+122=406\\Subtract \; 122 \; on \; both \; sides\\\\4x+122-122=406-122\\Simplify \; on \; both \; sides\\\\4x=284\\Divide \; on \; both \; sides\\\\\frac{4x}{4}=\frac{284}{4}\\Simplify \; fractions \; on \; both \; sides\\\\x=71

Conclusion:\\Length=x=71cm\\Substituting \; 71 \; for \; x \; and \; find \; Width \; value.\\Width=61+x=71+61=132cm\\\\Length \; is \; 71 cm \; and \; Width \; is 132cm

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1 month ago
Consider two people where one person is 20​% taller than the other but proportioned in exactly the same way.​ (That is, the tall
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Answer:

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