QuestionSolve the inequality: $3k + 4 > 19$ . What is the value of $k$ ?

Studdy Solution

STEP 1

Assumptions1. The inequality is $3k +4 >19$ . We are solving for $k$

STEP 2

First, we need to isolate $k$ in the inequality. We can start by subtracting $4$ from both sides of the inequality.
$k +4 -4 >19 -4$

STEP 3

implify the inequality.
$3k >15$

STEP 4

Next, we divide both sides of the inequality by $3$ to solve for $k$ .
$\frac{3k}{3} > \frac{15}{3}$

STEP 5

implify the inequality to find the solution for $k$ .
$k >5$ So, the solution to the inequality $3k +4 >19$ is $k >5$ .

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QuestionSolve the inequality: $3k + 4 > 19$ . What is the value of $k$ ?

Studdy Solution

STEP 1

Assumptions1. The inequality is $3k +4 >19$ . We are solving for $k$

STEP 2

First, we need to isolate $k$ in the inequality. We can start by subtracting $4$ from both sides of the inequality.
$k +4 -4 >19 -4$

STEP 3

implify the inequality.
$3k >15$

STEP 4

Next, we divide both sides of the inequality by $3$ to solve for $k$ .
$\frac{3k}{3} > \frac{15}{3}$

STEP 5

implify the inequality to find the solution for $k$ .
$k >5$ So, the solution to the inequality $3k +4 >19$ is $k >5$ .

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QuestionSolve the inequality: 3k+4>193k + 4 > 193k+4>19. What is the value of kkk?

Studdy Solution

STEP 1

Assumptions1. The inequality is 3k+4>193k +4 >193k+4>19 . We are solving for kkk

STEP 2

First, we need to isolate kkk in the inequality. We can start by subtracting 444 from both sides of the inequality.k+4−4>19−4k +4 -4 >19 -4k+4−4>19−4

STEP 3

implify the inequality.3k>153k >153k>15

STEP 4

Next, we divide both sides of the inequality by 333 to solve for kkk.3k3>153\frac{3k}{3} > \frac{15}{3}33k​>315​

STEP 5

implify the inequality to find the solution for kkk.k>5k >5k>5So, the solution to the inequality 3k+4>193k +4 >193k+4>19 is k>5k >5k>5.

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QuestionSolve the inequality: $3k + 4 > 19$ . What is the value of $k$ ?

Assumptions1. The inequality is $3k +4 >19$ . We are solving for $k$

First, we need to isolate $k$ in the inequality. We can start by subtracting $4$ from both sides of the inequality.
$k +4 -4 >19 -4$

implify the inequality.
$3k >15$

Next, we divide both sides of the inequality by $3$ to solve for $k$ .
$\frac{3k}{3} > \frac{15}{3}$

implify the inequality to find the solution for $k$ .
$k >5$ So, the solution to the inequality $3k +4 >19$ is $k >5$ .