Question

\\(\frac{16y}{2}=\\)

\\(\frac{-20a}{-2}=\\)

\\(\frac{20a}{-2}=\\)

\\(\frac{20a}{-4}=\\)

Explanation:

Step1: Simplify \(\frac{16y}{2}\)

Divide 16 by 2. \( \frac{16}{2} = 8 \), so \(\frac{16y}{2} = 8y\).

Step2: Simplify \(\frac{-20a}{-2}\)

Divide -20 by -2. \( \frac{-20}{-2} = 10 \), so \(\frac{-20a}{-2} = 10a\).

Step3: Simplify \(\frac{20a}{-2}\)

Divide 20 by -2. \( \frac{20}{-2} = -10 \), so \(\frac{20a}{-2} = -10a\).

Step4: Simplify \(\frac{20a}{-4}\)

Divide 20 by -4. \( \frac{20}{-4} = -5 \), so \(\frac{20a}{-4} = -5a\).

Answer:

\(\frac{16y}{2} = \boldsymbol{8y}\)
\(\frac{-20a}{-2} = \boldsymbol{10a}\)
\(\frac{20a}{-2} = \boldsymbol{-10a}\)
\(\frac{20a}{-4} = \boldsymbol{-5a}\)