2 Answers

Rrehbein · Answer 1 · 2020-06-05T02:39:21+0000

Answer:
$x\geq4$

Explanation:

Given the inequality
$8x-5\geq27$ , you need to solve for the variable "x".

You must follow these steps to solve for the variable "x":

- First, you need to add 5 to both sides of the inequality. Then:

$8x-5+(5)\geq27+(5)\\\\8x\geq32$

- And finally, you need to divide both sides of the inequality by 8.

Therefore, you get:

$(8x)/(8)\geq(32)/(8)\\\\x\geq4$

Taknok · Answer 2 · 2020-06-06T18:41:13+0000

For this case we must solve the following inequality:

$8x-5 \geq27$

We add 5 to both sides of the inequality:

$8x\geq27 + 5\\8x\geq32$

DIviding between 8 on both sides of the equation:

$x \geq \frac {32} {8}\\x \geq4$

Thus, the solution is given by all the numbers greater than or equal to 4

Answer:

$x \geq4$

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