Suppose that $z = x - y , x = 4 \left( t ^ { 3 } - 1 \right)$ , and $y = \ln t$ . Find $\frac { d z } { d t }$ .

Name: Suppose that $z = x - y , x = 4 \left( t ^ { 3 } - 1 \right)$ , and $y = \ln t$ . Find $\frac { d z } { d t }$ .
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The Answer of Suppose that $z = x - y , x = 4 \left( t ^ { 3 } - 1 \right)$ , and $y = \ln t$ . Find $\frac { d z } { d t }$ .

Suppose That z=x−y,x=4(t3−1)z = x - y , x = 4 \left( t ^ { 3 } - 1 \right)z=x−y,x=4(t3−1)

Suppose That $z = x - y , x = 4 \left( t ^ { 3 } - 1 \right)$