Solve each equation. 4x⁴+3x²-1 = 0

Let ƒ(x)=-3x+4 and g(x)=-x²+4x+1. Find each of the following. Simplify if necessary. See Example 6. ƒ(-x)

Find each product. Write answers in standard form. (3+i)(3-i)

Solve each equation or inequality.

Solve each equation. See Examples 4–6. √(2x-5)=2+√(x-2)

Solve each rational inequality. Give the solution set in interval notation. See Examples 8 and 9. (6-x)/(x+2)>1

Solve each equation. See Examples 4–6. √(2√(7x+2)) = √(3x+2)

Solve each equation using the quadratic formula. See Examples 5 and 6.

$(4x-1)(x+2)=4x$

Solve each rational inequality. Give the solution set in interval notation. See Examples 8 and 9. 3/(x-6)≤2

Find each product. Write answers in standard form. (-2-3i)(-2+3i)

Solve each equation. See Examples 4–6. √(3√(2x+3)) = √(5x-6)

Solve each equation. 2 - 5/x = 3/x²

Solve each equation using the quadratic formula. See Examples 5 and 6.

$(3x+2)(x-1)=3x$

Solve each rational inequality. Give the solution set in interval notation. See Examples 8 and 9. 3/(x-2)<1

Find each product. Write answers in standard form. (√6+i)(√6-i)

Solve each equation. See Examples 4–6. 3-√x=√(2√(x)-3)

Solve each equation. 10/4x-4 = 1 /1-x

Solve each rational inequality. Give the solution set in interval notation. See Examples 8 and 9. -4/(1-x)<5

Solve each equation or inequality.

$\mid 4x+3\mid >0$

Solve each equation. See Examples 4–6. √x+2=√(4+7√x)

Find each product. Write answers in standard form. i(3-4i)(3+4i)

Write an equation involving absolute value that says the distance between p and q is 2 units.

Solve each equation. See Examples 4–6. ∛(4x+3)=∛(2x-1)

Solve each equation. (x-4)^2/5 = 9

Solve each rational inequality. Give the solution set in interval notation. See Examples 8 and 9. 10/(x+3)≥1

Solve each equation. See Examples 4–6. ∛2x=∛(5x+2)

Solve each cubic equation using factoring and the quadratic formula. See Example 7.

$x^3-27=0$

Solve each rational inequality. Give the solution set in interval notation. See Examples 8 and 9. 3/(x+5)>2

Find each product. Write answers in standard form. i(2+7i)(2-7i)

Write each statement using an absolute value equation or inequality.

m is no more than 2 units from 7.