Product of Powers
Power of a Power
Quotient of Powers and Negative Exponents
Zero Power and Radical Exponents
Simplifying Radicals
100

z*4z^10

4z^11

100

(2r^2)^3

8r6

100

(8x^5)/(20x^9)

2/(5x^4)

100

(16x^4y^7)^0

1

100

sqrt100

10

200

3y^5(4y^6)

12y^11

200

(4x8y5z3)2

16x16y10z6

200

(12a^3 b^2 c^5) / (16a^2 b^4 c^5)

(3a)/(4b^2)

200

17^(2/3)

root(3)(17^2)

200

sqrt200

10sqrt2

300

2x^5*4p^2*5x^2

40p2x7

300

(2x^4y^5)^6

64x^24y^30

300

[ 3 b ^ 4)/ (6 b^ -4)

b^8/2

300

sqrt (16^7)

16^(7/2)

300

sqrt75

5sqrt3

400

(-3x^4y^5)(-4x^3y)

12x7y6

400

(-8a^6s^4d)^3

-512a^18s^12d^3

400

(4x^-2y^4z^-1)/(16x^2y^3z^-3)

(yz^2)/(4x^4)

400

(24a^7b^3c)/(3a^2b^3ca^5)

8

400

sqrt108

6sqrt3

500

(3y^2(5x^2y^4))/(5xy^5)

3xy

500

1/4(4x^3y)^2(3x^2y^6)

3x8y8

500

((4m^3n)/(6p^5))^-2

(9p^10)/(4m^6n^2)

500

(4a^3b^(1/2))^2/(2a^5b^2(16a^4b))

(1)/(2a^3b^2)

500

(6e^3fg)^2/(9e^-8f^2g^-4)

4e14g6

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