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Question 1 of 5
Simplify
4√18×6√54√18×6√5
Incorrect
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Multiply the coefficients and then the radicands of each term
Multiply numerical coefficients
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24×√9024×√90 |
Factor by finding smaller multiples of 4848 |
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24×√9×√1024×√9×√10 |
Apply the Multiplication Property |
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24×3×√1024×3×√10 |
99 is a perfect square |
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72√1072√10 |
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Question 2 of 5
Incorrect
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Multiply the coefficients and then the radicands of each term
Multiply numerical coefficients
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14×√4814×√48 |
Factor by finding smaller multiples of 4848 |
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14×√16×√314×√16×√3 |
Apply the Multiplication Property |
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14×4×√314×4×√3 |
1616 is a perfect square |
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56√356√3 |
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Question 3 of 5
Incorrect
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Multiply the coefficients and then the radicands of each term
Multiply numerical coefficients
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12×√1812×√18 |
Factor by finding smaller multiples of 1818 |
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12×√9×√212×√9×√2 |
Apply the Multiplication Property |
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12×3×√212×3×√2 |
3636 is a perfect square |
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36√236√2 |
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Question 4 of 5
Simplify
4√3×2√3×√24√3×2√3×√2
Incorrect
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Multiply the coefficients and then the radicands of each term. Remember that if there’s no radicand, the radicand is 11.
Multiply numerical coefficients
Multiply the radicands
√3×√3×√2√3×√3×√2 |
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√18√18 |
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8×√188×√18 |
Factor by finding smaller multiples of 1818 |
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8×√9×√28×√9×√2 |
Apply the Multiplication Property |
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8×3×√28×3×√2 |
99 is a perfect square |
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24√224√2 |
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Question 5 of 5
Simplify
5√6×2√5×3√25√6×2√5×3√2
Incorrect
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Multiply the coefficients and then the radicands of each term
Multiply numerical coefficients
Multiply the radicands
√6×√5×√2√6×√5×√2 |
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√60√60 |
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30×√6030×√60 |
Factor by finding smaller multiples of 6060 |
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30×√4×√1530×√4×√15 |
Apply the Multiplication Property |
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30×2×√1530×2×√15 |
44 is a perfect square |
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60√1560√15 |