To solve the equation 5x^(3)=−135, you would first use the Responce Area1 operation of Responces Area2 by Responce Area3 to get the equation x^(3)=−27. You would then use the inverse operation of x^(3), which is taking the Responce Area4 of both sides. That leaves us Responce Area5 solution(s) for x. The solution(s): x = Responce Area6.

Question

To solve the equation 5x^(3)=−135, you would first use the Responce Area1 operation of Responces Area2  by Responce Area3 to get the equation x^(3)=−27. You would then use the inverse operation of x^(3), which is taking the Responce Area4 of both sides. That leaves us Responce Area5 solution(s) for x.  The solution(s):  x = Responce Area6.

Responce Area1:
Invers 
Choice D
Same
Choice C

Responce Area2:
Addition
Multiplacation
Division
Subtraction

Responce Area3:
Dividing by 3
Dividing by 5

Responce Area4:
Cube root 
Square root

Responce Area5:
One
Three
Two

Responce Area6:
9
-9
-3
3

GPT-4o mini · Answer

To solve the equation $5x^{3} = -135$, you would first use the **division** operation by **dividing by 5** to get the equation $x^{3} = -27$. You would then use the inverse operation of $x^{3}$, which is taking the **cube root** of both sides. That leaves us with **one** solution for $x$. The solution(s): $x = -3$. So, filling in the response areas: - Responce Area1: **Invers** - Responce Area2: **Division** - Responce Area3: **Dividing by 5** - Responce Area4: **Cube root** - Responce Area5: **One** - Responce Area6: **-3**