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Simplify the following expression: $sqrt(125x^3)$
1. $5x$
2. $5x^3$
3. $5xsqrt(5x)$
4. $25sqrt(5x^3)$
5. none of these are correct
$(2x^2)^(1/3) (2x)^(1/2)$
1. $root6 (32x^5$
2. $root6 (4x^7$
3. $xroot6 (32x)$
4. $xroot6(4x$
Simplify: $(sqrt(80x^3) )/(sqrt(5x^-1))$
1. $4x^2$
2. $4x$
3. $5x^2 sqrt3$
4. $5x sqrt3$
5. none of these are correct
Simplify: $(sqrt(4x))/(2root[3](x))$
1. $x^(3/2)$
2. $x^(1/6)$
3. $1$
4. $1/x$
5. none of these are correct
Solve the equation.

$sqrt(x+13)-8=-2$
1. $49$
2. $23$
3. $-13$
4. $32$
Which expression is equivalent to $(sqrt(3x^2))^4$?
1. $3x^4$
2. $9x^4$
3. $9x^8$
4. $12x^8$
Evaluate. $(9^(1/2) +216^(1/3))^(-1/2)$
1. $(-1/3)$
2. $1/3$
3. $-3$
4. 3
Which radical cannot be simplified?
1. $sqrt98$
2. $sqrt72$
3. $sqrt110$
4. $sqrt120$
Simplify: $sqrt63-3sqrt28$
1. $3sqrt7$
2. $-3sqrt7$
3. $-2sqrt7$
4. $-9sqrt7$
5. none of these are correct
Which of the following is equal to $sqrt(75)$?
1. $2sqrt5$
2. $3sqrt5$
3. $5sqrt2$
4. $3sqrt3$
5. $5sqrt3$
Simplify $sqrt(18)$.
1. $9sqrt(2)$
2. $3sqrt(2)$
3. 9
4. $2sqrt(3)$
$9sqrt7+8sqrt7$
1. $sqrt14$
2. $17sqrt7$
3. $sqrt7$
4. $17$
Simplify. $sqrt360$
1. $3sqrt40$
2. $9sqrt20$
3. $12sqrt10$
4. $6sqrt10$
If $f(x)=sqrt{x-4}$, evaluate $f(20)$.
1. $sqrt{20}$
2. $4$
3. $sqrt{16}$
4. $2sqrt{5}$