Question

solve for v.
|4v - 6| = -2
if there is more than one solution, separate them with commas.
if there is no solution, click on
o solution\.

Explanation:

Step1: Recall absolute value property

The absolute value of a number, denoted as \(|x|\), is always non - negative. That is, for any real number \(x\), \(|x|\geq0\).

Step2: Analyze the given equation

In the equation \(|4v - 6|=-2\), the left - hand side \(|4v - 6|\) represents the absolute value of the expression \(4v-6\). Since the absolute value of any real number is greater than or equal to 0, and the right - hand side of the equation is \(- 2\) (which is less than 0), there is no real number \(v\) that can satisfy this equation.

Answer:

No solution