Calculate. ΔP = 6.2 * (450000^(1/3) / 120) ^ 1.1

Calculate Cube Root: Calculate the cube root of 450000. The cube root of a number is the value that, when multiplied by itself three times, gives the original number. We need to find the cube root of 450000. Calculation: 450000^(1/3) ≈ 76.36753237Divide by 120: Divide the cube root of 450000 by 120. We now divide the result from Step 1 by 120 to continue simplifying the expression. Calculation: 76.36753237 / 120 ≈ 0.6363961031Raise to Power: Raise the result from Step 2 to the power of 1.1. We need to raise the quotient from Step 2 to the power of 1.1 to follow the given expression. Calculation: (0.6363961031) ^ 1.1 ≈ 0.7551841005Multiply for ΔP: Multiply the result from Step 3 by 6.2 to find ΔP. Finally, we multiply the result from Step 3 by 6.2 to get the value of ΔP. Calculation: 0.7551841005 * 6.2 ≈ 4.6821414231

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Calculate. $\newline$ $\Delta P = 6.2 \times \left(\frac{450000^{\frac{1}{3}}}{120}\right)^{1.1}$

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Algebra 2

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Q. Calculate.

\newline

\Delta P = 6.2 \times \left(\frac{450000^{\frac{1}{3}}}{120}\right)^{1.1}

Calculate Cube Root: Calculate the cube root of $450000$ . The cube root of a number is the value that, when multiplied by itself three times, gives the original number. We need to find the cube root of $450000$ . Calculation: $450000^{(1/3)} \approx 76.36753237$
Divide by $120$ : Divide the cube root of $450000$ by $120$ . We now divide the result from Step $1$ by $120$ to continue simplifying the expression. Calculation: $76.36753237 / 120 \approx 0.6363961031$
Raise to Power: Raise the result from Step $2$ to the power of $1.1$ . We need to raise the quotient from Step $2$ to the power of $1.1$ to follow the given expression. Calculation: $(0.6363961031)^{1.1} \approx 0.7551841005$
Multiply for $\Delta P$ : Multiply the result from Step $3$ by $6.2$ to find $\Delta P$ . Finally, we multiply the result from Step $3$ by $6.2$ to get the value of $\Delta P$ . Calculation: $0.7551841005 \times 6.2 \approx 4.6821414231$