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1.Add and simplify and assume...

1.Add and simplify and assume all expressions under the radicals represent non-negative numbers: (2)sqrt y + (3)sqrt y

2.Sqrt x+4=-9

3.Multiply and simplify: (3)sqrt y^7 * (3)sqrt 16y^8

4.Simplify by taking roots of the numerator and denominator: (3) sqrt 343/216

5.7sqrt 75 – 2 sqrt 3

6.Simplify: 36^3/2

8.(2)sqrt3 * (4) sqrt 5

9.Simplify: (6) sqrt x^-24

10.X can represent an real number: sqrt x^2 -10x+25

11.Subtract: radicals represent non- negative #’s (3)sqrt24x- (3)sqrt3x^4

13.(3)sqrt -512x^3

14.Simplify by factoring: (3)sqrt40x^8

15.Divide: (3)sqrt 250 / (3) sqrt 2

16.Multiply: (5-sqrt 6)(3+sqrt 6)

17.Assume that a +b can be any real number: (412)sqrt (a+b)^412

18.Multiply and simplify: sqrt 3x^3 * sqrt 6x

19.Multiply: (sqrt11 + (5)sqrt3)(sqr

20.simplify: (6^7/10)^2/5

21.Multiply: (sqrt3)((-6)sqrt3+3)

22.Solve: (4)sqrt y-7=2

23.Rewrite: (3)sqrt xy^2z

2.Sqrt x+4=-9

3.Multiply and simplify: (3)sqrt y^7 * (3)sqrt 16y^8

4.Simplify by taking roots of the numerator and denominator: (3) sqrt 343/216

5.7sqrt 75 – 2 sqrt 3

6.Simplify: 36^3/2

8.(2)sqrt3 * (4) sqrt 5

9.Simplify: (6) sqrt x^-24

10.X can represent an real number: sqrt x^2 -10x+25

11.Subtract: radicals represent non- negative #’s (3)sqrt24x- (3)sqrt3x^4

13.(3)sqrt -512x^3

14.Simplify by factoring: (3)sqrt40x^8

15.Divide: (3)sqrt 250 / (3) sqrt 2

16.Multiply: (5-sqrt 6)(3+sqrt 6)

17.Assume that a +b can be any real number: (412)sqrt (a+b)^412

18.Multiply and simplify: sqrt 3x^3 * sqrt 6x

19.Multiply: (sqrt11 + (5)sqrt3)(sqr

20.simplify: (6^7/10)^2/5

21.Multiply: (sqrt3)((-6)sqrt3+3)

22.Solve: (4)sqrt y-7=2

23.Rewrite: (3)sqrt xy^2z

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