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Determine the smallest integer value of
x in the solution of the following inequality.

5x+9 >= 13
Answer:
x=

Determine the smallest integer value of $x$ in the solution of the following inequality. $\newline$ $5 x+9 \geq 13$ $\newline$ Answer: $x=$

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Solve logarithmic equations with multiple logarithms

Full solution

Q. Determine the smallest integer value of

x

in the solution of the following inequality.

\newline

5 x+9 \geq 13

\newline

Answer:

x=

Subtract $9$ : Subtract $9$ from both sides of the inequality to isolate the term with $x$ . $\newline$ $5x + 9 - 9 \geq 13 - 9$
Simplify sides: Simplify both sides of the inequality. $5x \geq 4$
Divide by $5$ : Divide both sides of the inequality by $5$ to solve for $x$ . $\frac{5x}{5} \geq \frac{4}{5}$
Simplify inequality: Simplify the inequality to find the smallest value of $x$ . $x \geq \frac{4}{5}$ Since we are looking for the smallest integer value of $x$ , we need to round up because $x$ must be greater than or equal to $\frac{4}{5}$ .
Determine integer value: Determine the smallest integer greater than or equal to $\frac{4}{5}$ . The smallest integer greater than or equal to $\frac{4}{5}$ is $1$ . $x = 1$

More problems from Solve logarithmic equations with multiple logarithms

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x

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Steven opened a savings account and deposited

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\newline

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A

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Use the following function rule to find

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The town of Valley View conducted a census this year, which showed that it has a population of

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x

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Solve. Round your answer to the nearest thousandth.

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Posted 7 months ago

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Solve. Simplify your answer.

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Posted 9 months ago

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Solve. Simplify your answer.

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Question

g(t) = 3^t

change over the interval from

t = 3

t = 4

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\newline

g(t)

3

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g(t)

3

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g(t)

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g(t)

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Posted 4 months ago

Question

f(x)

6

over every unit interval in

x

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\newline

Which could be a function rule for

f(x)

\newline

\newline

f(x) = 6x

\newline

f(x) = 6^x

\newline

f(x) = \frac{1}{6^x}

\newline

f(x) = \frac{x}{6}

Posted 4 months ago

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