' \( v^{\wedge} k / v^{\wedge}{ }^{\wedge}=\square \) Simplify the expression completely. ' \( w^{\wedge} 19 / w^{\wedge} 6 \) ` \( =\square \) simplify this expression. \( { }^{\wedge} 7 / 7 / 3^{\wedge} 2^{\prime}=\square \)

It seems that the calculation for \( v^k / v^2 \) is not supported. Let's simplify it manually. Given: \( v^k / v^2 \) To simplify this expression, we can use the rule of exponents which states that \( a^m / a^n = a^{m-n} \). So, \( v^k / v^2 = v^{k-2} \) Therefore, the simplified expression is \( v^{k-2} \). Next, let's simplify the expression \( w^{19} / w^6 \). Simplify the expression by following steps: - step0: Solution: \(\frac{w^{19}}{w^{6}}\) - step1: Simplify the expression: \(w^{19-6}\) - step2: Calculate: \(w^{13}\) Calculate or simplify the expression \( 7 / 7 / 3^2 \). Calculate the value by following steps: - step0: Calculate: \(\frac{\frac{7}{7}}{3^{2}}\) - step1: Divide the terms: \(\frac{1}{3^{2}}\) - step2: Evaluate the power: \(\frac{1}{9}\) For the expression \( w^{19} / w^6 \), the simplified form is \( w^{13} \). For the expression \( 7 / 7 / 3^2 \), the simplified form is \( \frac{1}{9} \) or approximately 0.1.