Unit 6 Test B Re-Test: Radical Functions

2

Simplify (so that there is no exponent in the answer.. show all steps)
64^\frac{5}{4}

2

Simplify (the answer will have a radical)
-\sqrt{36a^5}

1

Multiple Choice: Which option below shows the simplified version of \sqrt{75}

5\sqrt{25}

3\sqrt{25}

5\sqrt{3}

2\sqrt{5}

2

Multiple Choice: Which option below shows the simplified version of (-2\sqrt{27})(-3\sqrt{3})

54

-6\sqrt{30}

-5\sqrt{81}

-5\sqrt{30}

3

Simplify -\sqrt{8x^{3}y}

3

Simplify the expression below. (the answer should include radical(s)
2\sqrt{3}({\sqrt27})-8\sqrt{6}

3

Simplify the expression:
\frac{\sqrt{294k^{30}}}{\sqrt{3k^5}}

7k^2\sqrt2

7k^3\sqrt2

7k^5\sqrt2

7k^{12}\sqrt{2k}

2

Which is equivalent to the expression below:
a^\frac{5}{4}b^\frac{13}{4}

\frac{1}{4}\sqrt{a^5b^{13}}

a^4b^4\sqrt{ab}

a^2b^6\sqrt[4]{ab}

ab^3\sqrt[4]{ab}

2

Simplify the expression. Write the answer as a radical.
\frac{9^\frac{7}{2}}{9^\frac{5}{2}}

3

Solve the equation \sqrt{6m-5}+10=3

4

Solve the equation:
(7k-1)^\frac{1}{3}+11=7

3

Solve the equation:
(3x-21)^{\frac{1}{3}}=(19-x)^\frac{1}{3}

Obavezno

4

OPTIONAL: Solve for y:
\17-2sqrt{3x+10}=1

2

The square root parent function is translated so that the endpoint is located at (4,-1). Write an equation that represents this new function.

6

4

Unit 6 Test B Re-Test: Radical Functions

Simplify (so that there is no exponent in the answer.. show all steps)
64^\frac{5}{4}

Simplify (the answer will have a radical)
-\sqrt{36a^5}

Multiple Choice: Which option below shows the simplified version of \sqrt{75}

Multiple Choice: Which option below shows the simplified version of (-2\sqrt{27})(-3\sqrt{3})

Simplify -\sqrt{8x^{3}y}

Simplify the expression below. (the answer should include radical(s)
2\sqrt{3}({\sqrt27})-8\sqrt{6}

Simplify the expression:
\frac{\sqrt{294k^{30}}}{\sqrt{3k^5}}

Which is equivalent to the expression below:
a^\frac{5}{4}b^\frac{13}{4}

Simplify the expression. Write the answer as a radical.
\frac{9^\frac{7}{2}}{9^\frac{5}{2}}

Solve the equation \sqrt{6m-5}+10=3

Solve the equation:
(7k-1)^\frac{1}{3}+11=7

Solve the equation:
(3x-21)^{\frac{1}{3}}=(19-x)^\frac{1}{3}

OPTIONAL: Solve for y:
\17-2sqrt{3x+10}=1

The square root parent function is translated so that the endpoint is located at (4,-1). Write an equation that represents this new function.

What transformations take place by graphing the function below with respect to it's parent functions? Check all that apply.
f(x)=-3\sqrt{x-5}-4

Simplify (so that there is no exponent in the answer.. show all steps)
64^\frac{5}{4}

Simplify (the answer will have a radical)
-\sqrt{36a^5}

Multiple Choice: Which option below shows the simplified version of \sqrt{75}

Multiple Choice: Which option below shows the simplified version of (-2\sqrt{27})(-3\sqrt{3})

Simplify -\sqrt{8x^{3}y}

Simplify the expression below. (the answer should include radical(s)
2\sqrt{3}({\sqrt27})-8\sqrt{6}

Simplify the expression:
\frac{\sqrt{294k^{30}}}{\sqrt{3k^5}}

Which is equivalent to the expression below:
a^\frac{5}{4}b^\frac{13}{4}

Simplify the expression. Write the answer as a radical.
\frac{9^\frac{7}{2}}{9^\frac{5}{2}}

Solve the equation \sqrt{6m-5}+10=3

Solve the equation:
(7k-1)^\frac{1}{3}+11=7

Solve the equation:
(3x-21)^{\frac{1}{3}}=(19-x)^\frac{1}{3}

OPTIONAL: Solve for y:
\17-2sqrt{3x+10}=1

The square root parent function is translated so that the endpoint is located at (4,-1). Write an equation that represents this new function.

What transformations take place by graphing the function below with respect to it's parent functions? Check all that apply.
f(x)=-3\sqrt{x-5}-4

Unit 6 Test B Re-Test: Radical Functions

Unit 6 Test B Re-Test: Radical Functions

Simplify (so that there is no exponent in the answer.. show all steps)64^\frac{5}{4}

Simplify (the answer will have a radical)-\sqrt{36a^5}

Multiple Choice: Which option below shows the simplified version of \sqrt{75}

Multiple Choice: Which option below shows the simplified version of (-2\sqrt{27})(-3\sqrt{3})

Simplify -\sqrt{8x^{3}y}

Simplify the expression below. (the answer should include radical(s)2\sqrt{3}({\sqrt27})-8\sqrt{6}

Simplify the expression:\frac{\sqrt{294k^{30}}}{\sqrt{3k^5}}

Which is equivalent to the expression below:a^\frac{5}{4}b^\frac{13}{4}

Simplify the expression. Write the answer as a radical.\frac{9^\frac{7}{2}}{9^\frac{5}{2}}

Solve the equation \sqrt{6m-5}+10=3

Solve the equation:(7k-1)^\frac{1}{3}+11=7

Solve the equation:(3x-21)^{\frac{1}{3}}=(19-x)^\frac{1}{3}

OPTIONAL: Solve for y:\17-2sqrt{3x+10}=1

The square root parent function is translated so that the endpoint is located at (4,-1). Write an equation that represents this new function.

What transformations take place by graphing the function below with respect to it's parent functions? Check all that apply.f(x)=-3\sqrt{x-5}-4

Simplify (so that there is no exponent in the answer.. show all steps)64^\frac{5}{4}

Simplify (the answer will have a radical)-\sqrt{36a^5}

Multiple Choice: Which option below shows the simplified version of \sqrt{75}

Multiple Choice: Which option below shows the simplified version of (-2\sqrt{27})(-3\sqrt{3})

Simplify -\sqrt{8x^{3}y}

Simplify the expression below. (the answer should include radical(s)2\sqrt{3}({\sqrt27})-8\sqrt{6}

Simplify the expression:\frac{\sqrt{294k^{30}}}{\sqrt{3k^5}}

Which is equivalent to the expression below:a^\frac{5}{4}b^\frac{13}{4}

Simplify the expression. Write the answer as a radical.\frac{9^\frac{7}{2}}{9^\frac{5}{2}}

Solve the equation \sqrt{6m-5}+10=3

Solve the equation:(7k-1)^\frac{1}{3}+11=7

Solve the equation:(3x-21)^{\frac{1}{3}}=(19-x)^\frac{1}{3}

OPTIONAL: Solve for y:\17-2sqrt{3x+10}=1

The square root parent function is translated so that the endpoint is located at (4,-1). Write an equation that represents this new function.

What transformations take place by graphing the function below with respect to it's parent functions? Check all that apply.f(x)=-3\sqrt{x-5}-4

Simplify (so that there is no exponent in the answer.. show all steps)
64^\frac{5}{4}

Simplify (the answer will have a radical)
-\sqrt{36a^5}

Simplify the expression below. (the answer should include radical(s)
2\sqrt{3}({\sqrt27})-8\sqrt{6}

Simplify the expression:
\frac{\sqrt{294k^{30}}}{\sqrt{3k^5}}

Which is equivalent to the expression below:
a^\frac{5}{4}b^\frac{13}{4}

Simplify the expression. Write the answer as a radical.
\frac{9^\frac{7}{2}}{9^\frac{5}{2}}

Solve the equation:
(7k-1)^\frac{1}{3}+11=7

Solve the equation:
(3x-21)^{\frac{1}{3}}=(19-x)^\frac{1}{3}

OPTIONAL: Solve for y:
\17-2sqrt{3x+10}=1

What transformations take place by graphing the function below with respect to it's parent functions? Check all that apply.
f(x)=-3\sqrt{x-5}-4

Simplify (so that there is no exponent in the answer.. show all steps)
64^\frac{5}{4}

Simplify (the answer will have a radical)
-\sqrt{36a^5}

Simplify the expression below. (the answer should include radical(s)
2\sqrt{3}({\sqrt27})-8\sqrt{6}

Simplify the expression:
\frac{\sqrt{294k^{30}}}{\sqrt{3k^5}}

Which is equivalent to the expression below:
a^\frac{5}{4}b^\frac{13}{4}

Simplify the expression. Write the answer as a radical.
\frac{9^\frac{7}{2}}{9^\frac{5}{2}}

Solve the equation:
(7k-1)^\frac{1}{3}+11=7

Solve the equation:
(3x-21)^{\frac{1}{3}}=(19-x)^\frac{1}{3}

OPTIONAL: Solve for y:
\17-2sqrt{3x+10}=1

What transformations take place by graphing the function below with respect to it's parent functions? Check all that apply.
f(x)=-3\sqrt{x-5}-4