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You can create printable tests and worksheets from these Grade 10 Exponents 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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Simplify. Assume that $x$ is positive. $(( x^(1/2) \ x^(-5/4) ) / (x^(3/4)) ) ^(4/3)$
1. $1/x^6$
2. $1$
3. $x^(4/3)$
4. $1/x^2$
Simplify. Assume $m$ and $n$ are positive. $( m^(5/6) \ n^(3/2) ) / ( m^(4/7) \ n^(9/2))$
1. $( m^(35/ 24) ) / ( n^(1/3) )$
2. $m^(59/42) / n^6$
3. $(m^(11/42) ) / n^3$
4. $m^(-10/21) n^(-27/4)$
Simplify. Assume $a$ and $b$ are positive. $a^(4/3) \ (a^(-1/2) b^(9/5))^(3/4)$
1. $a^(47/15) / b^(27/20)$
2. $a^(19/12) \ b^(51/20)$
3. $a^(5/8) \ b^(27/20)$
4. $a ^(23/24) b^(27/20)$
Simplify: $x^(2/3) (x^(1/4) )$. Assume $x$ is positive.
1. $x^(1/6)$
2. $x^(3/7)$
3. $x^(1/8)$
4. $x^(11/12)$
5. None of these are correct
Simplify. Assume $b$ is positive. $( b^(1/4) \ b^(5/4))^(2/3)$
1. $b^(13/6)$
2. $b^(5/24)$
3. $b$
4. $4^(1/3) b$
Simplify. Assume $x >0$. $root{3}{16x^5} / sqrt(36 x^8)$
1. $2/(3sqrt(x^3)$
2. $root{3}{2x^2} / (3x^3)$
3. $root{3}{4/9} \ x^(-1)$
4. $root{3}{16} / (6x^4)$
Simplify. Assume that $y$ is positive. $(49y^(-4/3))^(-1/2)$
1. $y^(2/3) / 7$
2. $7 y^(2/3)$
3. $7/y^(11/6)$
4. $7/y^(8/3)$
Simplify. Assume $x$ is positive.

$(343x^6)^(1/3)$
1. $21x^6$
2. $7x^2$
3. $14x^2$
4. $7x^3$
Simplify.
$4x^2*6x^3$
1. $10x^5$
2. $24x^5$
3. $24x^6$
4. $10x^6$
Grade 10 Exponents CCSS: HSF-LE.A.1, HSF-LE.A.1c
Evaluate the following expression. $49^(-3/2)$
1. $-7$
2. $1/343$
3. $-343$
4. $1/7$