Notes 8.3 Rational Exponents

Last updated about 1 year ago

14 questions

Note from the author:

Use your Notes 8.3 practice problems, check the problem numbers carefully since we won't be using them all for this formative.

Instructions

Use your Notes 8.3 practice problems, check the problem numbers carefully since we won't be using them all for this formative.

Required

Notes 8.3 p. 2
#1
Write the following expression in radical form:

Use the Math Keyboard, lower right corner give the radical with the option for an index.

Required

Notes 8.3 p. 2
#3
Write the following expression in radical form:

Use the Math Keyboard, lower right corner give the radical with the option for an index.

Required

Notes 8.3 p. 2
#7
Write the following expression in exponential form:

Use the Math Keyboard, use the shaded exponent and then create a fraction.

Required

Notes 8.3 p. 2
#8
Write the following expression in exponential form:

Use the Math Keyboard, use the shaded exponent and then create a fraction.

Required

Notes 8.3 p. 2
#12
Evaluate the following expression:

Your answer is a number.

Required

Notes 8.3 p. 2
#15
Evaluate the following expression:

Remember: evaluate the number in radical form, write the variable in exponential form, simplify the exponent, keep the remainder under the radical, make sure to include the index.

Required

Notes 8.3 p. 3
#2
Evaluate the following expression:

Remember: evaluate the number in radical form, write the variable in exponential form, simplify the exponent.

Required

Notes 8.3 p. 3
#5
Evaluate the following expression:

Remember: simplify the radical, then look for 'like terms' to combine. Keep your answer in radical form.

Required

Notes 8.3 p. 4
#8
Evaluate the following expression:

Remember: simplify the radical, then look for 'like terms' to combine. Keep your answer in radical form.
Your answer has TWO terms.

Required

Notes 8.3 p. 4
#10
Evaluate the following expression:

Remember: simplify the radical, then look for 'like terms' to multiply. Keep your answer in radical form, you will have one term for your answer.
Hint: FIRST simplify the square root of 24 and square root of 18,
THEN multiply
THEN simplify again

Required

Notes 8.3 p. 4
#11
Evaluate the following expression:

Remember: simplify the radical, then look for 'like terms' to multiply. Keep your answer in radical form, you will have two terms in your answer.

Required

Notes 8.3 p. 5
#2
Solve the following equation:

Your answer will be a number.

Required

Notes 8.3 p. 5
#3
Solve the following equation:

Your answer will be a number.

Required

Notes 8.3 Rational Exponents

Notes 8.3 p. 2#1Write the following expression in radical form:Use the Math Keyboard, lower right corner give the radical with the option for an index.

Notes 8.3 p. 2#3Write the following expression in radical form:Use the Math Keyboard, lower right corner give the radical with the option for an index.

Notes 8.3 p. 2#7Write the following expression in exponential form:Use the Math Keyboard, use the shaded exponent and then create a fraction.

Notes 8.3 p. 2#8Write the following expression in exponential form:Use the Math Keyboard, use the shaded exponent and then create a fraction.

Notes 8.3 p. 2#12Evaluate the following expression:Your answer is a number.

Notes 8.3 p. 2#15Evaluate the following expression:Remember: evaluate the number in radical form, write the variable in exponential form, simplify the exponent, keep the remainder under the radical, make sure to include the index.

Notes 8.3 p. 3#2Evaluate the following expression:Remember: evaluate the number in radical form, write the variable in exponential form, simplify the exponent.

Notes 8.3 p. 3#5Evaluate the following expression:Remember: simplify the radical, then look for 'like terms' to combine. Keep your answer in radical form.

Notes 8.3 p. 4#8Evaluate the following expression:Remember: simplify the radical, then look for 'like terms' to combine. Keep your answer in radical form.Your answer has TWO terms.

Notes 8.3 p. 4#10Evaluate the following expression:Remember: simplify the radical, then look for 'like terms' to multiply. Keep your answer in radical form, you will have one term for your answer.Hint: FIRST simplify the square root of 24 and square root of 18, THEN multiplyTHEN simplify again

Notes 8.3 p. 4#11Evaluate the following expression:Remember: simplify the radical, then look for 'like terms' to multiply. Keep your answer in radical form, you will have two terms in your answer.

Notes 8.3 p. 5#2Solve the following equation:Your answer will be a number.

Notes 8.3 p. 5#3Solve the following equation:Your answer will be a number.

Notes 8.3 p. 5#5Solve the following equation:Your answer will be a number.

Notes 8.3 p. 2
#1
Write the following expression in radical form:

Use the Math Keyboard, lower right corner give the radical with the option for an index.

Notes 8.3 p. 2
#3
Write the following expression in radical form:

Use the Math Keyboard, lower right corner give the radical with the option for an index.

Notes 8.3 p. 2
#7
Write the following expression in exponential form:

Use the Math Keyboard, use the shaded exponent and then create a fraction.

Notes 8.3 p. 2
#8
Write the following expression in exponential form:

Use the Math Keyboard, use the shaded exponent and then create a fraction.

Notes 8.3 p. 2
#12
Evaluate the following expression:

Your answer is a number.

Notes 8.3 p. 2
#15
Evaluate the following expression:

Remember: evaluate the number in radical form, write the variable in exponential form, simplify the exponent, keep the remainder under the radical, make sure to include the index.

Notes 8.3 p. 3
#2
Evaluate the following expression:

Remember: evaluate the number in radical form, write the variable in exponential form, simplify the exponent.

Notes 8.3 p. 3
#5
Evaluate the following expression:

Remember: simplify the radical, then look for 'like terms' to combine. Keep your answer in radical form.

Notes 8.3 p. 4
#8
Evaluate the following expression:

Remember: simplify the radical, then look for 'like terms' to combine. Keep your answer in radical form.
Your answer has TWO terms.

Notes 8.3 p. 4
#11
Evaluate the following expression:

Remember: simplify the radical, then look for 'like terms' to multiply. Keep your answer in radical form, you will have two terms in your answer.

Notes 8.3 p. 5
#2
Solve the following equation:

Your answer will be a number.

Notes 8.3 p. 5
#3
Solve the following equation:

Your answer will be a number.

Notes 8.3 p. 5
#5
Solve the following equation:

Your answer will be a number.