Solve the Equation: -|3y²| with Negative Absolute Value

−∣3y2∣= -\left|3y^2\right|=

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1

Understand the problem

−∣3y2∣= -\left|3y^2\right|=

2

Step-by-step solution

The absolute value of 3y2 3y^2 is 3y2 3y^2 itself because 3y2 3y^2 is always non-negative regardless of the value of y y since any real number squared is non-negative. The negative sign outside the absolute value indicates that the expression−∣3y2∣ -\left|3y^2\right| evaluates to −3y2 -3y^2 .

3

Final Answer

−3y2 -3y^2

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Determine the absolute value of the following number:

\( \left|18\right|= \)

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