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Laabri

Cube Root Graphs

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Last updated about 3 years ago
20 Nsɛmmisa
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The domain and range will ALWAYS be the same for every cube root function, because the graph will always go on forever in both directions.

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Asemmisa {{asɛmmisaAhyɛnsode}}
1.

Recall the graph of the parent function y=x^3 and the slope sequence of "1,7".

When graphing y=x^3 the change/difference in the is "1,7".

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3.

Why does the graph of \sqrt[3]{x} have negative y-values instead of imaginary like \sqrt{x}?

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4.

Notice how there are arrows on both ends of the curve.

What do you think the domain is?

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5.

Notice how there are arrows on both ends of the curve.

What do you think the range is?

The same transformation rules apply for cube root functions:

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6.

Identify the center point in the graph (x,y).

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7.

Write the equation for the graph.

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8.

Write the equation for the graph.

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9.

Select the correct graph for the equation.

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10.

Select the correct graph for the equation.

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11.

Select the correct graph for the equation.

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12.

Type the center point (x,y) in the answer box. Then graph the function.

Plot at least 3 clear points and connect them with the cubic curve.

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13.

Type the center point (x,y) in the answer box. Then graph the function.

Plot at least 3 clear points and connect them with the cubic curve.

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14.

Type the center point (x,y) in the answer box. Then graph the function.

Plot at least 3 clear points and connect them with the cubic curve.

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15.

Write the equation for the graph.

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16.

Write the equation for the graph.

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17.

Write the equation for the graph.

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18.

What is the domain of the function in the graph?

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19.

What is the range of the function in the graph?

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20.

Type the center point (x,y) in the answer box. Then graph the function.

Plot at least 3 clear points and connect them with the cubic curve.