Solve.
-$$\sqrt [ 3 ] { 4 x + 3 } + 2 = 0$$

Name: Solve. -\[\sqrt [ 3 ] { 4 x + 3 } + 2 = 0\]
Brand: Quizplus
Rating: 4.8 (58 reviews)

Question

Quizplus · Accepted Answer

To solve the equation $\sqrt[3]{4x + 3} + 2 = 0$, first subtract 2 from both sides to isolate the cube root: $\sqrt[3]{4x + 3} = -2$. Then, cube both sides to eliminate the cube root: $(\sqrt[3]{4x + 3})^3 = (-2)^3$, which simplifies to $4x + 3 = -8$. Subtract 3 from both sides to get $4x = -11$, and finally, divide by 4 to solve for $x$, resulting in $x = -\frac{11}{4}$.

Solve - 4x+33+2=0\sqrt [ 3 ] { 4 x + 3 } + 2 = 034x+3​+2=0

Solve
- $\sqrt [ 3 ] { 4 x + 3 } + 2 = 0$