Find the smallest integer value of $$ x $$ that satisfies the inequality $$ 4 x \geqslant 11 $$.

Question

UpStudy AI · Accepted Answer

To solve the inequality $$ 4x \geq 11 $$, we start by isolating $$ x $$. We can do this by dividing both sides of the inequality by 4:

$$
x \geq \frac{11}{4}
$$

Next, we calculate $$ \frac{11}{4} $$:

$$
\frac{11}{4} = 2.75
$$

Since we are looking for the smallest integer value of $$ x $$ that satisfies the inequality $$ x \geq 2.75 $$, we need to find the smallest integer greater than or equal to 2.75. The smallest integer that meets this condition is 3.

Thus, the smallest integer value of $$ x $$ that satisfies the inequality $$ 4x \geq 11 $$ is

$$
\boxed{3}
$$
The smallest integer value of $$ x $$ is 3.

Find the smallest integer value of that satisfies the
inequality .

Upstudy AI Solution

Answer

Solution

Beyond the Answer

Related Questions

Latest Algebra Questions

Find the smallest integer value of that satisfies the inequality .