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You can create printable tests and worksheets from these Grade 11 Radicals questions! Select one or more questions using the checkboxes above each question. Then click the add selected questions to a test button before moving to another page.

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Solve for all possible values of $x$: $sqrt(x^2+4x-16)=4$
1. No Solution
2. $-8, 4$
3. All real numbers
4. $-4, 16$
Solve for all possible values of $x$: $(sqrt(x+3))/9=sqrt(x+1)$
1. $3, 9$
2. $-39/40$
3. $78/80$
4. $3$
Solve for all possible values of $x$: $x/sqrtx=sqrtx$
1. All real numbers
2. $x>=sqrtx$
3. $x>=0$
4. No Solution
Solve for all possible values of $x$: $sqrt(x+2)=sqrt(x)+2$
1. No Solution
2. $(7+-sqrt66)/4$
3. All real numbers
4. $(-7+-sqrt33)/4$
Express with fractional exponents.

$root3(25^2)$
1. $25^(2/3)$
2. $5^(3)$
3. $root()(25^(3)$
4. $25^(3/2)$
Simplify: $root3(27x^10)$
1. $27x^10$
2. $root3(27x^10)$
3. $3root3(x^10)$
4. $(3x^3)root3x$
Which of the following is NOT a perfect cube?
1. $x^30$
2. $x^8$
3. $x^15$
4. $x^3$
If a field is $3 root(5)(x^8)$ units long and it is divided into $12 root(3)(x^4)$ segments, how long is each segment?
1. $1/4 sqrt(x^4)$
2. $-9 root(2)(x^4)$
3. $1/4 root (15)(x^4)$
4. $1/4 root(5/3)(x^2)$