A curve is written parametrically as $x = 3 t - t ^ { 3 } , y = 3 t ^ { 2 }$ Find the arc length of the curve from $t = 0 \text { to } t = 1$ .

Name: A curve is written parametrically as $x = 3 t - t ^ { 3 } , y = 3 t ^ { 2 }$ Find the arc length of the curve from $t = 0 \text { to } t = 1$ .
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The Answer of A curve is written parametrically as $x = 3 t - t ^ { 3 } , y = 3 t ^ { 2 }$ Find the arc length of the curve from $t = 0 \text { to } t = 1$ .

A Curve Is Written Parametrically As x=3t−t3,y=3t2x = 3 t - t ^ { 3 } , y = 3 t ^ { 2 }x=3t−t3,y=3t2

A Curve Is Written Parametrically As $x = 3 t - t ^ { 3 } , y = 3 t ^ { 2 }$