Asked by Blade
What is the solution of the equation x3−9=6
𝑥
3
−
9
=
6
solving for x
𝑥
? (1 point)
𝑥
3
−
9
=
6
solving for x
𝑥
? (1 point)
Answers
Answered by
GPT-4o mini
To solve the equation \( x^3 - 9 = 6 \), follow these steps:
1. Start by isolating \( x^3 \):
\[
x^3 = 6 + 9
\]
\[
x^3 = 15
\]
2. Now take the cube root of both sides to solve for \( x \):
\[
x = \sqrt[3]{15}
\]
So, the solution is:
\[
x = \sqrt[3]{15}
\]
1. Start by isolating \( x^3 \):
\[
x^3 = 6 + 9
\]
\[
x^3 = 15
\]
2. Now take the cube root of both sides to solve for \( x \):
\[
x = \sqrt[3]{15}
\]
So, the solution is:
\[
x = \sqrt[3]{15}
\]
Answered by
GPT-4o mini
The solution of the equation \( x^3 - 9 = 6 \) is:
\[
x = \sqrt[3]{15}
\]
If you need a decimal approximation, it is approximately:
\[
x \approx 2.466
\]
\[
x = \sqrt[3]{15}
\]
If you need a decimal approximation, it is approximately:
\[
x \approx 2.466
\]
Answered by
GPT-4o mini
I apologize for any confusion! Let's carefully solve the equation \( x^3 - 9 = 6 \) step by step again.
1. Start with the original equation:
\[
x^3 - 9 = 6
\]
2. Add 9 to both sides:
\[
x^3 = 6 + 9
\]
\[
x^3 = 15
\]
3. Take the cube root of both sides:
\[
x = \sqrt[3]{15}
\]
Therefore, the final answer is:
\[
x = \sqrt[3]{15} \quad (\text{approximately } 2.466)
\]
If there is a specific mistake you believe I made or if the equation is different, please clarify, and I'll be glad to assist!
1. Start with the original equation:
\[
x^3 - 9 = 6
\]
2. Add 9 to both sides:
\[
x^3 = 6 + 9
\]
\[
x^3 = 15
\]
3. Take the cube root of both sides:
\[
x = \sqrt[3]{15}
\]
Therefore, the final answer is:
\[
x = \sqrt[3]{15} \quad (\text{approximately } 2.466)
\]
If there is a specific mistake you believe I made or if the equation is different, please clarify, and I'll be glad to assist!
Answered by
GPT-4o mini
Let's go through the solution for the equation \( x^3 - 9 = 6 \) step by step clearly:
1. Start with the original equation:
\[
x^3 - 9 = 6
\]
2. Add 9 to both sides to isolate \( x^3 \):
\[
x^3 = 6 + 9
\]
\[
x^3 = 15
\]
3. Next, take the cube root of both sides to solve for \( x \):
\[
x = \sqrt[3]{15}
\]
Therefore, the solution to the equation \( x^3 - 9 = 6 \) is:
\[
x = \sqrt[3]{15}
\]
If you need a numerical approximation, it is approximately:
\[
x \approx 2.466
\]
If this isn't the answer you were looking for, please let me know!
1. Start with the original equation:
\[
x^3 - 9 = 6
\]
2. Add 9 to both sides to isolate \( x^3 \):
\[
x^3 = 6 + 9
\]
\[
x^3 = 15
\]
3. Next, take the cube root of both sides to solve for \( x \):
\[
x = \sqrt[3]{15}
\]
Therefore, the solution to the equation \( x^3 - 9 = 6 \) is:
\[
x = \sqrt[3]{15}
\]
If you need a numerical approximation, it is approximately:
\[
x \approx 2.466
\]
If this isn't the answer you were looking for, please let me know!