Solve for d. –3|d| = 0 Write your answers as integers or as proper or improper fractions in simplest form. d = _____ or d = _____

Isolate absolute value term: Isolate the absolute value term. We start by isolating the absolute value term on one side of the equation. Since the equation is already in the form –3|d| = 0, we can proceed to the next step.Divide by -3: Divide both sides of the equation by -3 to solve for |d|. We divide both sides of the equation by -3 to get |d| by itself. -3|d| / -3 = 0 / -3 |d| = 0Determine value of d: Determine the value of d. Since the absolute value of any number is non-negative, the only number whose absolute value is 0 is 0 itself. Therefore, d must be 0. |d| = 0 implies d = 0 There is no negative counterpart since 0 is its own negative.

Resources

Testimonials

Plans

Resources

Testimonials

Plans

AI tutor

Welcome to Bytelearn!

Let’s check out your problem:

Solve for $d$ . $\newline$ $-3|d| = 0$ $\newline$ Write your answers in simplest form.

View step-by-step help

Home

Math Problems

Algebra 2

Solve absolute value equations

Full solution

Q. Solve for

d

\newline

-3|d| = 0

\newline

Write your answers in simplest form.

Isolate absolute value term: Isolate the absolute value term. $\newline$ We start by isolating the absolute value term on one side of the equation. Since the equation is already in the form $–3|d| = 0$ , we can proceed to the next step.
Divide by $-3$ : Divide both sides of the equation by $-3$ to solve for $|d|$ . We divide both sides of the equation by $-3$ to get $|d|$ by itself. $-3|d| / -3 = 0 / -3$ $|d| = 0$
Determine value of $d$ : Determine the value of $d$ . Since the absolute value of any number is non-negative, the only number whose absolute value is $0$ is $0$ itself. Therefore, $d$ must be $0$ . $|d| = 0$ implies $d = 0$ There is no negative counterpart since $0$ is its own negative.